<?xml version="1.0" encoding="UTF-8"?>
<quiz>
<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema</text>
    </category>
    <info format="moodle_auto_format">
      <text>La categoria default per le domande condivise nel contesto 'Sistema'.</text>
    </info>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Angoli</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 915  -->
  <question type="multichoice">
    <name>
      <text>angolo concavo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un angolo è concavo se&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non contiene i prolungamenti dei lati</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>contiene i prolungamenti dei lati</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non si può sapere senza misure</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 916  -->
  <question type="multichoice">
    <name>
      <text>angolo convesso</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un angolo è convesso se&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>contiene i prolungamenti dei lati&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>non contiene i prolungamenti dei lati</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non si può sapere senza misure</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 923  -->
  <question type="multichoice">
    <name>
      <text>problemi con angoli</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><p>Due angoli sono complementari e sono uno il
quintuplo dell’altro. Le loro misure sono:</p><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>15° e 75°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10° e 80°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10° e 50°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 800  -->
  <question type="multichoice">
    <name>
      <text>RiconosciAngolo Acuto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di questi è un angolo acuto?</p>
<p>a. <img src="@@PLUGINFILE@@/AngoloPiattoTratteggio.png" alt="AngoloPiatto" width="120" height="80" /> b. <img src="@@PLUGINFILE@@/AngoloRettoTratteggio.png" alt="AngoloRetto" width="120" height="100" />c. <img src="@@PLUGINFILE@@/AngoloAcutoTratteggio.png" alt="AngoloAcuto" width="120" height="100" /> d. <img src="@@PLUGINFILE@@/AngoloOttusoTratteggio.png" alt="AngoloOttuso" width="120" height="100" /></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.1000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 801  -->
  <question type="multichoice">
    <name>
      <text>RiconosciAngoloGiro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di questi è un angolo giro?</p>
<p>a. <img src="@@PLUGINFILE@@/AngoloPiattoTratteggio.png" alt="AngoloPiatto" width="120" height="80" /> b. <img src="@@PLUGINFILE@@/AngoloAcutoTratteggio.png" alt="AngoloAcuto" width="120" height="100" />c. <img src="@@PLUGINFILE@@/AngoloRettoTratteggio.png" alt="AngoloRetto" width="120" height="100" /> d. <img src="@@PLUGINFILE@@/AngoloGiroTratteggio.png" alt="AngoloGiro" width="120" height="80" /></p>]]></text>
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    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.1000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 802  -->
  <question type="multichoice">
    <name>
      <text>RiconosciAngoloOttuso</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di questi è un angolo ottuso?</p>
<p>a. <img src="@@PLUGINFILE@@/AngoloPiattoTratteggio.png" alt="AngoloPiatto" width="120" height="80" /> b. <img src="@@PLUGINFILE@@/AngoloRettoTratteggio.png" alt="AngoloRetto" width="120" height="100" />c. <img src="@@PLUGINFILE@@/AngoloAcutoTratteggio.png" alt="AngoloAcuto" width="120" height="100" /> d. <img src="@@PLUGINFILE@@/AngoloOttusoTratteggio.png" alt="AngoloOttuso" width="120" height="100" /></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.1000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 803  -->
  <question type="multichoice">
    <name>
      <text>RiconosciAngoloPiatto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di questi è un angolo piatto?</p>
<p>a. <img src="@@PLUGINFILE@@/AngoloPiattoTratteggio.png" alt="AngoloPiatto" width="120" height="80" /> b. <img src="@@PLUGINFILE@@/AngoloAcutoTratteggio.png" alt="AngoloAcuto" width="120" height="100" />c. <img src="@@PLUGINFILE@@/AngoloRettoTratteggio.png" alt="AngoloRetto" width="120" height="100" /> d. <img src="@@PLUGINFILE@@/AngoloGiroTratteggio.png" alt="AngoloGiro" width="120" height="100" /></p>]]></text>
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    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.1000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 804  -->
  <question type="multichoice">
    <name>
      <text>RiconosciAngoloRetto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di questi è un angolo retto?</p>
<p>a. <img src="@@PLUGINFILE@@/AngoloPiattoTratteggio.png" alt="AngoloPiatto" width="120" height="80" /> b. <img src="@@PLUGINFILE@@/AngoloAcutoTratteggio.png" alt="AngoloAcuto" width="120" height="100" />c. <img src="@@PLUGINFILE@@/AngoloRettoTratteggio.png" alt="AngoloRetto" width="120" height="100" /> d. <img src="@@PLUGINFILE@@/AngoloOttusoTratteggio.png" alt="AngoloOttuso" width="120" height="100" /></p>]]></text>
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<file name="AngoloRettoTratteggio.png" path="/" encoding="base64">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</file>
    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.1000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text>Figura a</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Angoli nei triangoli</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 216  -->
  <question type="multichoice">
    <name>
      <text>Angoli alla base</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[L'angolo al vertice di un triangolo isoscele misura 80°, qual' è la misura dei due angoli alla base?<br>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>50°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>45°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 351  -->
  <question type="multichoice">
    <name>
      <text>Due angoli nel triangolo isoscele</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Un angolo alla base di un triangolo isoscele misura 70°, qual'è la misura dei due angoli restanti?<br>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
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    <answer fraction="100" format="html">
      <text><![CDATA[<p>40° e 70°<br></p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>40° e 40°<br></p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>70° e 70°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 886  -->
  <question type="multichoice">
    <name>
      <text>Terzo angolo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Due angoli di un triangolo misurano 30° e 85°, quale è la misura del terzo angolo?<br>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
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    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
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    <answer fraction="100" format="html">
      <text><![CDATA[<p>65°<br></p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>85°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1011  -->
  <question type="truefalse">
    <name>
      <text>Misure angoli</text>
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    <questiontext format="html">
      <text><![CDATA[<p>Esiste un triangolo con gli angoli che misurano 40°, 60° e 80°<br></p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
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      <text>true</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1012  -->
  <question type="truefalse">
    <name>
      <text>Misure angoli 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Esiste un triangolo con gli angoli che misurano 45°, 65° e 80°<br></p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
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      <text>true</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1013  -->
  <question type="truefalse">
    <name>
      <text>Misure angoli 3</text>
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    <questiontext format="html">
      <text><![CDATA[<p>Un triangolo con gli angoli che misurano 45°, 45° e 90° è isoscele<br></p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
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      <text>true</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1014  -->
  <question type="truefalse">
    <name>
      <text>Misure angoli 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un triangolo con gli angoli che misurano 55°, 55° e 90° è isoscele<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Triangolo isoscele</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 218  -->
  <question type="multichoice">
    <name>
      <text>Angoli isoscele</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di queste terne rappresenta le misure degli angoli di un triangolo isoscele</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>100°, 40°, 40°</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>90°, 50°, 50°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°, 60°, 40°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 219  -->
  <question type="multichoice">
    <name>
      <text>Angoli isoscele 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di queste terne rappresenta le misure degli angoli di un triangolo isoscele</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>90°, 45°, 45°</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>100°, 50°, 50°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°, 60°, 40°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 220  -->
  <question type="multichoice">
    <name>
      <text>Angoli isoscele 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se l'angolo al vertice di un triangolo isoscele misura 40°, quale è la misura degli angoli alla base?</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>70°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>65°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>140°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 221  -->
  <question type="multichoice">
    <name>
      <text>Angoli isoscele 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se l'angolo al vertice di un triangolo isoscele misura 100°, quale è la misura degli angoli alla base?</p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>40°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>100°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 222  -->
  <question type="multichoice">
    <name>
      <text>Angoli isoscele 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se uno degli angoli alla base di un triangolo isoscele misura 45°, quale è la misura dell'angolo al vertice?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>90°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>45°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>135°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 223  -->
  <question type="multichoice">
    <name>
      <text>Angoli isoscele 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se uno degli angoli alla base di un triangolo isoscele misura 60°, quale è la misura dell'angolo al vertice?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>60°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>120°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Poligoni regolari</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 211481  -->
  <question type="multichoice">
    <name>
      <text>Poligoni regolari 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f8/OpenSCAD_regular_polygon_using_circle.jpg" alt="Poligoni regolari" class="img-responsive atto_image_button_text-bottom" width="400" height="420"></p><p>I poligoni regolari...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>...hanno tutti gli angoli e tutti i lati uguali.<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>...hanno tutti i lati uguali, infatti il rombo è un poligono regolare<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>...hanno tutti gli angoli uguali, infatti il rettangolo è un poligono regolare.<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211475  -->
  <question type="multichoice">
    <name>
      <text>Rombo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/e/e2/Rombo_010.svg/1000px-Rombo_010.svg.png" alt="rombo" class="img-responsive atto_image_button_text-bottom" width="400" height="240"></p><p>Perchè il rombo non è un poligono regolare?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Perchè non ha tutti gli angoli uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Il rombo è un poligono regolare<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Poichè ha i lati uguali solo a due a due<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211488  -->
  <question type="truefalse">
    <name>
      <text>Poligoni regolari 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f8/OpenSCAD_regular_polygon_using_circle.jpg" alt="Poligoni regolari" class="img-responsive atto_image_button_text-bottom" width="400" height="269"></p><p>Per essere regolare ad un poligono basta avere tutti i lati uguali <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211489  -->
  <question type="truefalse">
    <name>
      <text>Poligoni regolari 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f8/OpenSCAD_regular_polygon_using_circle.jpg" alt="Poligoni regolari" class="img-responsive atto_image_button_text-bottom" width="400" height="269"></p><p>Un poligono regolare deve avere tutti i lati e tutti gli angoli uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211490  -->
  <question type="truefalse">
    <name>
      <text>Poligoni regolari 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f8/OpenSCAD_regular_polygon_using_circle.jpg" alt="Poligoni regolari" class="img-responsive atto_image_button_text-bottom" width="400" height="269"></p><p>Tutti i poligoni regolari sono convessi<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211491  -->
  <question type="truefalse">
    <name>
      <text>Poligoni regolari 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f8/OpenSCAD_regular_polygon_using_circle.jpg" alt="Poligoni regolari" class="img-responsive atto_image_button_text-bottom" width="400" height="269"></p><p>Esistono poligoni regolari concavi<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211482  -->
  <question type="truefalse">
    <name>
      <text>Poligoni regolari rettangolo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/aa/2015_04_07_004_Kopier-Filter_auf_Leuchtpult.jpg/1024px-2015_04_07_004_Kopier-Filter_auf_Leuchtpult.jpg" alt="rettangoli colorati" class="img-responsive atto_image_button_text-bottom" width="400" height="250"></p><p>Il rettangolo è un poligono regolare perchè ha 4 angoli uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211483  -->
  <question type="truefalse">
    <name>
      <text>Poligoni regolari rettangolo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/aa/2015_04_07_004_Kopier-Filter_auf_Leuchtpult.jpg/1024px-2015_04_07_004_Kopier-Filter_auf_Leuchtpult.jpg" alt="rettangoli colorati" class="img-responsive atto_image_button_text-bottom" width="400" height="250"></p><p>Il rettangolo non è un poligono regolare perchè non ha 4 lati uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Poligoni regolari/Quadrati</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 236755  -->
  <question type="truefalse">
    <name>
      <text>Quadrato diagonali 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="dagonali quadrato" class="img-responsive atto_image_button_text-bottom" width="400" height="400"><br></p><p>Nel quadrato le diagonali sono perpendicolari<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236756  -->
  <question type="truefalse">
    <name>
      <text>Quadrato diagonali 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="dagonali quadrato" class="img-responsive atto_image_button_text-bottom" width="400" height="400"><br></p><p>Nel quadrato le diagonali formano angoli di 120°<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236757  -->
  <question type="truefalse">
    <name>
      <text>Quadrato diagonali 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="dagonali quadrato" class="img-responsive atto_image_button_text-bottom" width="400" height="400"><br></p><p>Nel quadrato le diagonali sono uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236758  -->
  <question type="truefalse">
    <name>
      <text>Quadrato diagonali 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="dagonali quadrato" class="img-responsive atto_image_button_text-bottom" width="400" height="400"><br></p><p>Nel quadrato le diagonali sono l'una la metà dell'altra<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236759  -->
  <question type="truefalse">
    <name>
      <text>Quadrato diagonali 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="dagonali quadrato" class="img-responsive atto_image_button_text-bottom" width="400" height="400"><br></p><p>Nel quadrato le diagonali si tagliano a metà<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria calcolo letterale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria calcolo letterale/Quadrati calcolo letterale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 227  -->
  <question type="multichoice">
    <name>
      <text>Area quadrato di lato a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="@@PLUGINFILE@@/QuadratoLatoa.png" alt="quadrato di lato a" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive" height="378" width="378"><br>Quale è l'area di questo quadrato?<br>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$a^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4a^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4a$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2a$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 228  -->
  <question type="multichoice">
    <name>
      <text>Area quadrato lato x</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/QuadratoLatox.png" alt="Quadrato di lato x" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive" height="200" width="200"><br></p><p>Qual'è l'area di questo quadrato?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 466  -->
  <question type="multichoice">
    <name>
      <text>Perimetro quadrato lato a</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/ee/QuadratoLatoa.png" alt="quadrato di lato a" style="vertical-align:text-top; margin: 0 .5em;" class="img-responsive" height="378" width="378"><br></p><p>Quale è il perimetro di questo quadrato?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$4a$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$a^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$a^4$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2a$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 467  -->
  <question type="multichoice">
    <name>
      <text>Perimetro quadrato lato x</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/9e/QuadratoLatox.png" alt="quadrato di lato x" style="vertical-align:text-top; margin: 0 .5em;" class="img-responsive" height="200" width="200"><br></p><p>Quale è il perimetro di questo quadrato?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$4x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$x^4$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Rettangoli</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 236751  -->
  <question type="truefalse">
    <name>
      <text>Diagonali rettangolo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a4/Rectangle_with_two_diagonals.png" alt="rettangolo" class="img-responsive atto_image_button_text-bottom" width="400" height="216"><br></p><p>Nel rettangolo le due diagonali sono uguali.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236752  -->
  <question type="truefalse">
    <name>
      <text>Diagonali rettangolo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a4/Rectangle_with_two_diagonals.png" alt="rettangolo" class="img-responsive atto_image_button_text-bottom" width="400" height="216"><br></p><p>Nel rettangolo le due diagonali sono l'una il doppio dell'altra<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236753  -->
  <question type="truefalse">
    <name>
      <text>Diagonali rettangolo 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a4/Rectangle_with_two_diagonals.png" alt="rettangolo" class="img-responsive atto_image_button_text-bottom" width="400" height="216"><br></p><p>Nel rettangolo le due diagonali si tagliano a metà<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236754  -->
  <question type="truefalse">
    <name>
      <text>Diagonali rettangolo 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a4/Rectangle_with_two_diagonals.png" alt="rettangolo" class="img-responsive atto_image_button_text-bottom" width="400" height="216"><br></p><p>Nel rettangolo le due diagonali sono perpendicolari<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria calcolo letterale/Rettangoli calcolo letterale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 229  -->
  <question type="multichoice">
    <name>
      <text>Area rettangolo  a 2b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="https://upload.wikimedia.org/wikipedia/commons/d/d4/Rettangolo2ba.png" alt="rettangolo di base 2b e altezza a" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive" height="200" width="200"><p><br></p><p>Quale è l'area di questo rettangolo?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$2ab$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$6ab$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4ab$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4b^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 230  -->
  <question type="multichoice">
    <name>
      <text>Area rettangolo  x 2x</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/b0/Rettangolox2x.png" alt="Triangolo rettangolo base 2a e altezza a mezzi" style="vertical-align:text-top; margin: 0 .5em;" class="img-responsive" height="200" width="200"><br></p><p>Quale è l'area di questo rettangolo?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$2x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$6x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 468  -->
  <question type="multichoice">
    <name>
      <text>Perimetro rettangolo  a 2b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="https://upload.wikimedia.org/wikipedia/commons/d/d4/Rettangolo2ba.png" alt="rettangolo di base 2b e altezza a" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive" height="200" width="200"><p><br></p><p>Quale è il perimetro di questo rettangolo?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$4b+2a$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$6ab$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4ab$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4b$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 469  -->
  <question type="multichoice">
    <name>
      <text>Perimetro rettangolo  x 2x</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/b0/Rettangolox2x.png" alt="Triangolo rettangolo base 2a e altezza a mezzi" style="vertical-align:text-top; margin: 0 .5em;" class="img-responsive" height="200" width="200"><br></p><p>Quale è il perimetro di questo rettangolo?<br></p>]]></text>
<file name="QuadratoLatoa.png" path="/" encoding="base64">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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$6x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4x$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$4x^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Esagono area</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 231  -->
  <question type="multichoice">
    <name>
      <text>Area rettangolo a circoscritto ad esagono</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/31/RettangoloCircoscrittoEsagono.png" alt="" width="300" height="200">
 </p><p>L'area del rettangolo in figura è?</p>]]></text>
<file name="httpubuntuone.com3fNkzXCZyFqP72lsFc8fea" path="/" encoding="base64"></file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="moodle_auto_format">
      <text>13,856</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>1,732</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>3,464</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>6,928</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 232  -->
  <question type="multichoice">
    <name>
      <text>Area rettangolo a fianco di esagono</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/0/09/RettangoloAFiancoEsagono.png" alt="" width="300" height="200">
 </p><p>L'area del rettangolo in figura è?</p>]]></text>
<file name="httpubuntuone.com0Dm4aFfrtUuRvTNad9ZcVA" path="/" encoding="base64"></file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="moodle_auto_format">
      <text>3,464</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>1,732</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>0,866</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>6,928</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 233  -->
  <question type="multichoice">
    <name>
      <text>Area triangolo isoscele inscritto esagono</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/e4/TriangoloIsosceleInEsagono.png" alt="" width="300" height="200">
 </p><p>L'area del triangolo in figura è?</p>]]></text>
<file name="httpubuntuone.com1f4f7CLxa98wY09ukUfc54" path="/" encoding="base64"></file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="moodle_auto_format">
      <text>3,464</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>1,732</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>0,866</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>6,928</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Criteri di congruenza</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 298  -->
  <question type="multichoice">
    <name>
      <text>Criteri di congruenza 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/e5/TriangoliPrimoCriterioMisure.png" alt="triangoli" class="atto_image_button_text-bottom" width="600" height="200"></p><p>Questi due triangoli sono<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>uguali per il criterio di congruenza Lato-Angolo-Lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>diversi<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali per il criterio di congruenza Lato-Lato-Lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 299  -->
  <question type="multichoice">
    <name>
      <text>Criteri di congruenza 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/91/TriangoliPrimoCriterioMisureFalso.png" alt="triangoli" class="atto_image_button_text-bottom" width="600" height="200"><br></p><p>Questi due triangoli sono<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali per il criterio di congruenza Lato-Angolo-Lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>diversi<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali per il criterio di congruenza Angolo-Lato-Angolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 300  -->
  <question type="multichoice">
    <name>
      <text>Criteri di congruneza 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d6/TriangoliPrimoCriterio.png" alt="Triangoli" class="img-responsive atto_image_button_text-bottom" width="599" height="200"></p><p>I lati e l'angolo evidenziati sono rispettivamente uguali e ci suggeriscono che i due triangoli sono<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>uguali per il criterio di congruenza Lato-Angolo-Lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>diversi<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali per il criterio di congruenza Lato-Lato-Lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 959  -->
  <question type="truefalse">
    <name>
      <text>Criteri di congruenza 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/4d/TriangoliSecondoCriterio.png" alt="triiangoli" class="img-responsive atto_image_button_text-bottom" width="601" height="261"></p><p>I due triangoli sono congruenti per il criterio di congruenza (Angolo-Lato-Angolo)<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 960  -->
  <question type="truefalse">
    <name>
      <text>Criteri di congruenza 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/4d/TriangoliSecondoCriterio.png" alt="triiangoli" class="img-responsive atto_image_button_text-bottom" width="600" height="261"></p><p>I due triangoli non sono congruenti.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 961  -->
  <question type="truefalse">
    <name>
      <text>Criteri di congruenza 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/7/7a/TriangoliSecondoCriterioFalsificato.png" alt="Triangoli" class="img-responsive atto_image_button_text-bottom" width="599" height="280"><br></p><p>I due triangoli sono congruenti per il criterio di congruenza Angolo-Lato-Angolo<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 962  -->
  <question type="truefalse">
    <name>
      <text>Criteri di congruenza 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/7/7a/TriangoliSecondoCriterioFalsificato.png" alt="Triangoli" class="img-responsive atto_image_button_text-bottom" width="599" height="280"><br></p><p>I due triangoli non sono congruenti.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210844  -->
  <question type="truefalse">
    <name>
      <text>Criteri di congruenza 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/88/Triangolisimili.png" alt="triangoli simili" class="img-responsive atto_image_button_text-bottom" width="400" height="211"><br></p><p>Affinchè due triangoli siano congruenti è sufficiente che abbiano tutti e tre gli angoli uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Altezze, mediane, bisettrici e assi nel triangolo</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 397  -->
  <question type="multichoice">
    <name>
      <text>Mediane, altezze, assi e bisettrici 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/5/51/Inradius.svg/513px-Inradius.svg.png" alt="bisettrici triangolo" width="400" height="202" class="img-responsive atto_image_button_text-bottom"><br></p><p>Le bisettrici di un triangolo</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>tagliano gli angoli a metà</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>collegano il punto medio dei lati con i vertici opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>passano perpendicolarmente nel punto medio dei lati</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>passano dai vertici perpendicolari ai lati opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 398  -->
  <question type="multichoice">
    <name>
      <text>Mediane, altezze, assi e bisettrici 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/5/5b/Circocentro.jpg" alt="assi triangolo" width="400" height="470" class="img-responsive atto_image_button_text-bottom"><br></p><p>Gli assi di un triangolo</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tagliano gli angoli a metà</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>collegano il punto medio dei lati con i vertici opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text>passano perpendicolarmente nel punto medio dei lati</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>passano dai vertici perpendicolari ai lati opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210876  -->
  <question type="multichoice">
    <name>
      <text>Mediane, altezze, assi e bisettrici 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/73/SimetriasDelTri%C3%A1nguloEquil%C3%A1tero.svg/203px-SimetriasDelTri%C3%A1nguloEquil%C3%A1tero.svg.png" alt="baricentro" class="img-responsive atto_image_button_text-bottom" width="300" height="287"><br></p><p>Nel triangolo equilatero <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>altezze, mediane, bisettrici e assi coincidono<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non si trovano le altezze<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[gli assi dei lati coincidono cone le mediane ma non con le bisettrici<br>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>le mediane non si incontrano nel baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 399  -->
  <question type="multichoice">
    <name>
      <text>Mediane, altezze, assi e bisettrici. 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/a4/Ortocenter_and_circumcircle.svg/318px-Ortocenter_and_circumcircle.svg.png" alt="ortocentro" width="400" height="400" class="img-responsive atto_image_button_text-bottom"><br></p><p>Le altezze di un triangolo</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tagliano gli angoli a metà</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>collegano il punto medio dei lati con i vertici opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>passano perpendicolarmente nel punto medio dei lati</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>passano dai vertici perpendicolari ai lati opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 400  -->
  <question type="multichoice">
    <name>
      <text>Mediane, altezze, assi e bisettrici. 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/b7/Mediane.JPG" alt="baricentro" width="400" height="266" class="img-responsive atto_image_button_text-bottom"><br></p><p>Le mediane di un triangolo</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tagliano gli angoli a metà</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>collegano il punto medio dei lati con i vertici opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>passano perpendicolarmente nel punto medio dei lati</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>passano dai vertici perpendicolari ai lati opposti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210875  -->
  <question type="multichoice">
    <name>
      <text>Mediane, altezze, assi e bisettrici. 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/c/c7/Lukion_taulukot_%281993%29-page027-image01.png" alt="baricentro" class="img-responsive atto_image_button_text-bottom" width="329" height="241"><br></p><p>In un triangolo rettangolo due altezze...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>coincidono con i lati adiacenti all'angolo retto<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non si possono trovare<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[passano per il punto medio del lato opposto all'angolo retto<br>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>cadono fuori dai lati adiacenti all'angolo retto<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210877  -->
  <question type="truefalse">
    <name>
      <text>Altezze, mediane, bisettrici e assi 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/4/43/Isosceles-triangle-more.svg/844px-Isosceles-triangle-more.svg.png" alt="triangolo isoscele" class="img-responsive atto_image_button_text-bottom" width="300" height="320"></p><p>In un triangolo isoscele altezze, mediane, bisettrici ed assi rispetto a qualsiasi lato coincidono tutti.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210878  -->
  <question type="truefalse">
    <name>
      <text>Altezze, mediane, bisettrici e assi 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/4/43/Isosceles-triangle-more.svg/844px-Isosceles-triangle-more.svg.png" alt="triangolo isoscele" class="img-responsive atto_image_button_text-bottom" width="300" height="320"></p><p>In un triangolo isoscele l'altezza, la mediana,&nbsp;&nbsp;l'asse rispetto alla base&nbsp;e la bisettrice dell'angolo al vertice&nbsp; coincidono.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Punti notevoli del triangolo</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 589  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/b7/Mediane.JPG" alt="incontro mediane" class="img-responsive atto_image_button_text-bottom" width="300" height="200"><br></p><p>Il punto di incontro delle mediane si chiama?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 590  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/6/61/Circumcenter_Construction.svg/468px-Circumcenter_Construction.svg.png" alt="intersezione assi" class="img-responsive atto_image_button_text-bottom" width="300" height="226"><br></p><p>Il punto di incontro degli assi si chiama?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 591  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/e/ea/Incentro.svg/300px-Incentro.svg.png" alt="incontro bisettrici" class="img-responsive atto_image_button_text-bottom" width="300" height="200"><br></p><p>Il punto di incontro delle bisettrici si chiama?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 592  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/5/5d/Ortocenter_and_circumcenter.svg/633px-Ortocenter_and_circumcenter.svg.png" alt="incontro altezze" class="img-responsive atto_image_button_text-bottom" width="400" height="344"><br></p><p>Il punto di incontro delle altezze si chiama?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210837  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/Circocentro%20esterno%20assi.png" alt="incontro altezze" class="img-responsive atto_image_button_text-bottom" width="400" height="352"><br></p><p>In figura è rappresentato...<br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>il Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>il Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>l'Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>l'Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210838  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/6f/Ortocentro_esterno_angoli_retti.png" alt="incontro altezze" class="img-responsive atto_image_button_text-bottom" width="400" height="284"><br></p><p>In figura è rappresentato...<br></p>]]></text>
<file name="Circocentro esterno assi.png" path="/" 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</file>
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uvHI9pkdA5/LIG5TRm3qo9lLudGIbB/aO6X/B1msIqcnEqkCIiNggODmbWrFla7SEi0ojSSg8/+vshfrc4h7IqDxYGs27uwi++kUTHyOArvp5pWny0JQ+ANsEevjlpwAVfW1MgQSVSpDEqkCIiNunSpQu33nor4F3tsWTJEpsTiYjY76tjpTz0yl42HyiqHZTzi9mJpN/cBedlDMppzCcbMyiodIBhMHNIDMHBF15EUL9A6jZWkfOpQIqI2GjYsGEkJHgHOezevZuMjAybE4mI2MNjWryx+jjPvru/dlDOkKS2vDynzxUNymnM/A05AIQ6PHxnetpFX6sCKXJxKpAiIjabOXNmg9UeRUVFNicSEWleJwqqeHLuPj7YeIpqj0VIkIOnJvXk3+7oRXjItX1c3bznMMdKnIDB5H5tiYoIvejr6xdIPVogcj4VSBERm0VERJy32sM0TZtTiYg0j2W7zvL46xkcOFlWOyjnt3NSGHVde59c/91PD2IATsPk6ZmDL/l6nUCKXJwKpIiIH0hOTmbIkCEA5ObmarWHiAS80koPP52fxW8/yaG00jsoZ8ZNnfnFN5Lo1DbEJ++RmX2KzDMABiOTwojt2PaS36MCKXJxKpAiIn7itttua7Da4/jx4zYnEhFpGl8dK+WRV/eyYV8hbo9F+zZBvJCewDeGxV71oJzGzF26FwMwDItnZqZe1vdoCqvIxalAioj4ifqrPSzLYt68eVRVVdkdS0TEZzymxVtrT/Dsu/s5XW9Qzu/m9KFP1zY+fa+TZwrZfsx7gjiwq5M+PTtd1vfpBFLk4lQgRUT8SJcuXbjtttsAKC4u1moPEQkYeUUunpy7j/c3nKTaYxHsNPjOhO782x29iAh1+vz93vhkNxYGhmHw3ak3XPb3qUCKXJwKpIiIn7n55ptrV3vs2bNHqz1EpMVbsSefR1/N4ODJcjymRa9O4fzmvhTG9O3QJO9XVFLOhkMVACR2sLj5xvjL/t6goLodkSqQIudTgRQR8UMzZ84kIsK790yrPUSkpaoZlPObfxyhpNKNx7KYNrQzv7o7idj2F1+ncS3eWbqTatN7+vjQrQlX9L06gRS5OBVIERE/pNUeItLS7TtR1mBQTtuIIH42K5F7hvt2UM65qlxuln/p/UO3Lm0spo2+/NtXQQVS5FJUIEVE/FRiYiJDhw4FvKs91q9fb3MiEZFL85gW764/ydNv1w3KGdQ7it8/4PtBOY3528pdlLudGIbBvSPjrvj7VSBFLi7o0i8RERG7TJgwgSNHjnD69GnWr19PcnIy3bp1szuWiEij8opc/OzDLPYdL8e0vINyHh3fjXE3NM2zjucyTYtF284ADtqGuPnmpIFXdZ3g4GCqq6u1xkOkETqBFBHxY06nk1mzZhEUFKTVHiLi1zbsK+CRV/ey77h3UE73jmG8dH9Ks5VHgH9u+IqCSgcYBjOGdiY4+OrOSmpOIXUCKXI+FUgRET8XExPTYLXHokWLbE4kIlKn3OXhxUVHeGHBYUorPbhNi7uGdObFe5KbdFBOY+ZvPAZAmNPk21MHX/V1VCBFLkwFUkSkBRg6dGjtao/MzEx2795tcyIRkZpBORms3JNfOyjnp+mJ3HdLLEHOphuU05hNu7PILXECBpNujCIq4urLa80qDxVIkfOpQIqItBD1V3ssXryYgoICmxOJSGtlmhbvbTjJM2/v51RhVYNBOX27N/2gnMa8u+ogBhDkMHl65tWfPoJOIEUuRgVSRKSFqL/ao7q6mnnz5uHxeGxOJSKtzZliF997dz/vrDuBy23iNAweG9+dH0ztTZtQpy2ZMrNPse+MARiMTAojtmPba7qeCqTIhalAioi0IImJiQwbNgyAU6dOabWHiDSrDfsKePjVDPYeK8PtqRuUc2u/5huU05g3l+7FAAzD4ukZqdd8vZoCqSmsIufTGg8RkRZm/PjxZGVl1a72SElJ0WoPEWlSldUm/7vsKMt35+MxLUwL7hgUw723xDX7s47nOnmmkB253qKX2s1Bn56drvmaOoEUuTCdQIqItDD1V3sAWu0hIk3q4MlyHn0tg2W7vINyosKc/DQ9kQdGdbW9PAK8vngXlgWGYfDMtP4+uaYKpMiFqUCKiLRAMTExTJw4EdBqDxFpGqZp8X8bT/LUW/s4/nUlbtNiQHwkL9s4KOdcRSXlbDhYAUBSR4shfXv45Lo1f0Dncrl8cj2RQKICKSLSQqWlpZGSkgJ4V3vs3LnT5kQiEijyS6r53rv7mbvmX4NyHAYPj+3KD6cn0Dbcf56AemvpLtymA8MweOjWRJ9dVyeQIhemAiki0oJNmzaNyMhIAJYuXarVHiJyzTYfKOShV/bWDsqJax/KS/elMHFAjN3RGqhyuVn+ZREAXdpYTB3V12fXVoEUuTAVSBGRFiw8PJz09HRAqz1E5NpUVpv89pMj/HheFiUVbtymxZTUGH5zfwpx0aF2xzvPByt2Uen2nj7eP6qrT6+tKawiF6YCKSLSwsXHxzN8+HDAu9pjzZo1NicSkZamZlDO0p3eQTmRYU5+PCOBb47uSrAfDMo5l2laLNp2GoC2IW4emDTQp9evKZCgEilyLhVIEZEAMG7cODp37gzAxo0bycnJsTmRiLQElgV/35zXYFDODT28g3L69Yy0O94F/WPDlxRWOcEwmDm0E0FBTp9ev36B1G2sIg2pQIqIBIBzV3ssWLCAiooKm1OJiD/LL6nmuff28/qqXO+gHMPgwTFd+clM/xqU05i/f3YcgDCnyXemD/H59esXSE1iFWlIBVJEJEDExMQwadIkAEpLS/n4449tTiQi/qpmUM6enNLaQTkv3pfC5IH+NSinMet2HORUqQMwmNwvioiwEJ+/h04gRS5MBVJEJIAMHjy4drXHgQMH2L59u82JRMSfVFWb/H7J0QaDciYN9A7K6d7B/wblNOb/1mQBEOQweSbd96ePoAIpcjEqkCIiAab+ao9ly5Zx9uxZmxOJiD/IPl3BY69n8Mn2M7g9FhGhTn44rTcPjvHPQTmNycw+xYGzBmAwKimMztFN85ymCqTIhalAiogEmPqrPdxuN/Pnz9dqD5FWzLJg/ud5PPFmJsfy6wbl/O6BPgzsFWV3vCvy5tK9ABiGxXPpg5rsfTSFVeTCVCBFRAJQfHw8t9xyCwCnT59m9erVNicSETsUlHkH5bz6aS5V1SYO4JujvYNy2kX496Ccc+XmFbAj11vmBnVzktC96Z7X1AmkyIWpQIqIBKixY8cSGxsLwKZNm7TaQ6SV2ZJVxMOvZNQOyunSLoT/ujeF21P9f1BOY95csgfLAsMweHpavyZ9LxVIkQtTgRQRCVBOp5PZs2fXfhDSag+R1qGq2uQPS4/yww8OUVhWjdu0uLV/B166L4WeMWF2x7sqBcVlfHaoHIDkjhZD+vZo0verWYkEKpAi51KBFBEJYNHR0UyePBnQag+R1iDnbCWPvZ7Bon8NygkLcfDDab15dFx3QoJb7se+d5buwm06MAyDRyYkN/n76QRS5MJa7k8SERG5LKmpqVx//fWAd7XHtm3bbE4kIk1h4ZY8vv16hndQjsfium5tWuSgnHNVutws/6oYgC5tLO4YcV2Tv6cKpMiFtaynp0VE5KpMnTqV48ePU1xczPLly+nVqxcxMS3zOSgRaaigrJpffZTNziMleEwLhwPmjIzjjkGdMFrGdo6L+mDFLird3tPHB0Z3bZb3VIEUuTCdQIqItAKhoaHMnj0b0GoPkUCyI7uYh1/JYEd2Se2gnBfvSeHOwYFRHk3T5B/bTgPQLtTk/okDmu29a0qk1niINKQCKSLSSnTr1o1Ro0YB3tUeq1atsjmRiFytao/FH5cd5fm/HqwdlDO+X8selNOYf6zfS2GVE8MwSL+pE0FBzmZ775oCqRNIkYZ0C6uISCsyatQoDhw4wKlTp9i8eTOJiYkkJibaHUtErkDO2UpemJ9FTn4lHo9FRKiDJyf2JC2hrd3RfO7vG3MBB2FOD9+eOrhZ37tmEqsKpEhDOoEUEWlFzl3tsXDhQsrLy21OJSKX6+NtZ3jijUyOnK1oMCgnEMvjmu2HOFXqAAymDGhHRFhIs76/TiBFGqcCKSLSykRHR3P77bcDUF5ezocffmhzIhG5lKJyN//xwUH+uOwoFS7v88v3jYjjp+mJRLcJvsR3t0wfrM0CINhh8d0Zac3+/iqQIo1TgRQRaYUGDBhQu9rj8OHDbNmyxeZEInIh3kE5e9lyqBi3x6JT2xB+eXcSU9MCY1BOY/ZmHefgWe+vR6eE0Tk6stkzqECKNE7PQIqItFL1V3usXLmShIQErfYQ8SNuj8Xrq4/z4Rd5mKaFx4JxN3bgwTFdCQ0K7DOAucsyAXAY8L0ZqbZk0BRWkcYF9k8fERG5oJrVHoZhaLWHiJ/Jza/kiTczWfBFHm6PRWiwg+fv6sW3b+0e8OUxN6+Ance9P4sG9wgiobs9f7ClE0iRxgX2TyAREbmoc1d7rFixwuZEIvKP7Wd4/I1MsvLKcXssUuIieDlAB+U05vXFu7EsMAyDp+660bYcKpAijdMtrCIirdyoUaPIysoiNzeXLVu2kJKSotUeIjYoKnfz4qJstmYV4zEtDAPuHh7HtLQYHI4AfdjxHAXFZWw8VAkYpMRYDOnbw7YsNWs8XC6XbRlE/JFOIEVEWjmHw0F6ejohId4R+VrtIdL89uSUNBiU0yEymF/encSMoZ1aTXkEeGvJTjyWgWEYPDIhydYsOoEUaZwKpIiI0K5dO6ZOnQpotYdIc3J7LF79NJfn3jvA16XVuE2Lkde15+UHUkjoHGF3vGZV6XKz8qsSAOIiPdx+y/W25lGBFGmcCqSIiADQt29f+vfvD3hXe3z++ec2JxIJbDWDcuZ9nofb9A7K+f4d8Tw1qSfhwU674zW7vy7bQaXHgWEYzBlt362rNTSFVaRxKpAiIlJrypQptG3rHdSxcuVK8vLybE4kEpgW7zjD46/XDcpJ6BzOyw/04aakdnZHs4Vpmvxjez4A7UJN7pswwOZEdQUSVCJF6lOBFBGRWvVXe5imyfz583X7logPlVZ6+NHfD/H7JUcpd3mwMJh1cxd+8Y0kOkYGX/oCAeqjtV9S7PKePs66qRNBQfafwNYvkPo5KFJHBVJERBro1q0bo0ePBiA/P5+VK1fanEgkMOzJKeGhV/ay+UBR7aCcX8xOZNbNXXC2okE5jZm/6QQAYU4PT0wfYnMar/oFUpNYReqoQIqIyHlGjhxJ9+7dAdi6dSsHDx60OZFIy+UxLV5flcv33z/A2WIXbtNiSFJbXp7Th6TY1jUopzGrtx0gr8wBGNw+oD1hIf6xZU4nkCKNU4EUEZHzaLWHiG+cKKjiybn7+NumPKo93kE5353Ug3+7oxfhIfoYBvDB2sMABDssnpox2OY0dVQgRRqnn1wiItKo+qs9KisrtdpD5Aot25XPY69lcOBkGR7TOyjnpftTGHldtN3R/MberOMcyvfevjs6JYzO0ZE2J6qjAinSOBVIERG5oL59+zJggHca4uHDh9m8ebPNiUT8X82gnN9+coSyKu+gnPSbvINyOrUNsTueX3ljyV4AHAY8NyvN5jQNaQqrSOP84yZzERHxW1OmTCEnJ4fCwkI+/fRTEhIS6NKli92xRPzSV8dK+cXCw5wprsZjWkRHBvHslHj6dG1jdzS/k5tXwO4TJmCQ1iOIXnH+dTKrE0iRxukEUkRELiokJITZs2fjcDi02kPkAjymxdw1J3j23f2crjco53dz+qg8XsBrn+zCwsAwDJ6Z3s/uOOcJCqo7Z9HPPJE6KpAiInJJcXFxDVZ7rFixwuZEIv4jr8jFk3P38dfPTlLtsQh2Gjw50TsoJyLU/n2G/qiguIxNWVUA9ImxSO3T3eZE59MJpEjjVCBFROSyjBw5kp49ewKwbds2rfYQAVbsyefRVzM4eLIcj2nRq1M4L8/pw+jr/et2TH/z5ie78Fje08dHJibbHadRKpAijVOBFBGRy2IYxnmrPUpKSmxOJWKP0koPP52fxW/+cYSSSjcey2L60C786m4NpnC1EAAAIABJREFUyrmUSpebVRnFAMRFepgy/DqbEzVOBVKkcSqQIiJy2aKiohqs9liwYAGWZdmcSqR57TtRxiOv7mXDvkLcHov2bYL42axE7h7eBafDsDue33t/6Q4qPQ4Mw+CbY3raHeeCVCBFGqcCKSIiV6Rv376kpqYCcPToUTZt2mRzIpHm4TEt3ll3gqffrhuUM6h3lAblXAGP6eGfO/IBaBdqcu+EATYnuriaEqk1HiJ1tMZDRESu2KRJk8jOzqawsJDVq1eTkJBAXFyc3bFEmkxekYuffZjFvuPlmJZ3UM5j47sz9gY963glPlrzFcUu7+nj7JtjcDr9+ywjODiY6upqnUCK1OPf/9aKiIhfOne1x7x583C5XHbHEmkSn36Zz2OvZbDvuHdQTnyncF66P0Xl8Sos2HwCgPAgk29PG2JzmkurWeWhAilSRwVSRESuSlxcHOPGjQOgsLCQZcuW2ZxIxLfKXd5BOS8uOkJxhXdQzl1pnfjV3UnEtg+1O16Ls3rrfvLKHGAY3D6gLWEh/n8jXM0trCqQInVUIEVE5KoNHz68drXHzp07tdpDAoZ3UE5G7aCcthFB/L+Zidw3Ik6Dcq7S/607AkCwYfH0jDR7w1wmFUiR86lAiojIVatZ7REWFgZotYe0fB7T4t313kE5pwqragfl/P6BPvTtrkE5V2v3weNkeWfnMKZPGB3bR9ob6DKpQIqcTwVSRESuSVRUFDNmzAC02kNatjPFLp5+ex/vrj9JtdvEaRg8Nr4bP5jamzahTrvjtWhvL88EwGHAs+kt4/QRNIVVpDEqkCIics2Sk5MZPHgw4F3t8dlnn9mcSOTKbNhXwMOvegfluD0W3TuG8dL9Kdzar6Pd0Vq8nBP57D7uLWBD44PpFddyhg/pBFLkfP7/9LKIiLQIEydO5MiRI+Tn57N27VqSkpK02kP8XrnLwx+XHWPFnnw8poVpwZ2DO3HP8FiCnHrW0RfeXLIHC+8/y+9OvdHmNFemZgqrpkyL1NEJpIiI+ERwcDCzZs3Sag9pMQ6eLOeRVzNYvjsft8ciKszJT9MTmTMyTuXRR84WlrLpcBUAfbsYpPbpbnOiK6MTSJHzqUCKiIjPdOnShfHjxwPe1R5Lly61OZHI+UzT4q+fneSpt/bVDsoZEB/JyxqU43NvLdmJxzIwDINHJqbYHeeKqUCKnE+3sIqIiE8NGzaM/fv3c/ToUXbt2kVycjJ9+/a1O5YI4B2U8/OFh8nILcNjWgQ5DR4c05UJ/fWso69VVLpYnVEKOOgaZTLpZhVIkUCgE0gREfGpc1d7LFq0iKKiIptTicDmA4U8/GoGe4+V4fZYxLUP5aX7UlQem8h7y3dR6XFgGAbfHNPT7jhXRVNYRc6nAikiIj5Xf7WHy+ViwYIFmKZpcypprSqrTX77SQ4/npdFaYUbt2lx+6BO/Ob+FOKiQ+2OF5A8pofFO7yLH6PDPNxzW3+bE12dmgIJKpEiNVQgRUSkSSQnJ5OW5t33lpubq9UeYouDJ8t59LUMlu48i9tjERnm5MczEnhgVBzBGpTTZBau/opil/f08RvDYnE6W+ZHzvoFUrexini1zH+bRUSkRZgwYQIdO3pvD1y7di0nT560OZG0FpYFf9t0iqfe2sfxrysbDMrp1zPS7ngBb/5m77/r4UEmj9412OY0V69+gdRUaREvFUgREWky9Vd7WJal1R7SLPJLqnnuvf28sfo4LreJ0zB4aGw3fjg9gbbhmh/Y1D794gBnyg0wDO5KbU9YSMv9Z64TSJHzqUCKiEiT6tKlC7feeivgXe2xZMkSmxNJINt8oJCHXtnLnpzS2kE5L96XwqQBGpTTXD5YdxiAEIfJk9MG2Zzm2qhAipyv5f6RkIiItBjDhg3j0KFDHD58mN27d5OSkqLVHuJTVdUmf1pxjCU7z2KaFh4LJg/oyP2juupZx2a0++BxDhd4/3mP7RNBx/Yt+3ZhFUiR8+kEUkREmsXMmTOJiIgAtNpDfCv7dAWPvZ7B4h3eQTkRod5BOQ+O7aby2MzmLs0AwGHAMzNb7rOPNTSFVeR8KpAiItIsIiIitNpDfMqyYN7mUzzxZibH8r2Dcm7oEcnvNCjHFjkn8tlz0vvv9ND4YHrFRduc6NrpBFLkfCqQIiLSbBITExk6dCjgXe2xfv16mxNJS1VQ5h2U89qq41RVmziAb46O4yczE2gXoSd07PDG4j21v35mesvc+3iuoKC6/y+pQIp4qUCKiEizqr/aY/369Rw/ftzmRNLSbMkq4uFXMmoH5XRpF8Kv7+/D7amd7I7Wap0tLGVzdhUAN3QxGJDc1eZEvqETSJHzqUCKiEizcjqd5632qKqqsjuWtABV1Sb/s/QoP/zgEIVl1bhNi9sGdOSl+1Lo3iHU7nit2tzFO/FYBoZh8MikFLvj+IwKpMj5VCBFRKTZdenShYkTJwJQXFzMokWLbE4k/q5mUM4/tp2pHZTzw2m9eWRsN0KC9XHGThWVLlZllgHQNcpk4k0qkCKBTD9xRUTEFkOHDiUhIQGAzMxMdu/ebXMi8VcffpHHd+oNyrmuWxt+90AfBvaKsjuaAO8u3YHL4z19fHBcT7vj+JQKpMj5VCBFRMQ29Vd7LF68WKs9pIGCsmr+/f0D/GVlLpXVJoYBD4zqyk/TEzUox094TA+Ld34NQHSYh7tvHWBzIt+rKZFa4yHipQIpIiK2qb/ao7q6Wqs9pFbNoJwd2SW1g3JevCeFOwbFYGi1o99YsGoPJdVODMPg7mGxOByB9z9OzSRWnUCKeKlAioiIrRITE7npppsA72qPdevW2ZxI7FTtsfjj8mMNBuWM7+8dlNMzJszueHKODz/PAyA8yOTRuwbbnKZp1JxAqkCKeOn+DxERsd1tt91GdnY2p0+fZsOGDaSkpNCtWze7Y0kzyzlbyQvzs8jJr8TjsYgIdfDkxJ6kJbS1O5o0YsXnmZwpN8AwuCu1HaEhgfmxUgVSpCGdQIqIiO1qVnsEBQVptUcr9dHW0zzxRiZHzlbg9tQNylF59F9/W58DQIjD5Lsz0mxO03RUIEUaUoEUERG/EBMTw4QJEwCt9mhNisrd/Pv7B/jT8mNUuDwA3D/SOygnuk3wJb5b7LL74HGyCwzAYNx1EUS3jbA7UpNRgRRpSAVSRET8xpAhQ0hJ8e6Qy8zMZNeuXTYnkqa0I7uYh1/ZWzsop1PbEH55dxJ3DdagHH/35tK9ADgMi+fSA/f0ETSFVeRcKpAiIuJXpk2bRmRkJABLliyhoKDA5kTia9Ueiz+vOMbzfz3I16XeQTljb4zmt3NSSOgcuCdZgSIr9yxfnrQAuKlXMN27tLc5UdPSCaRIQyqQIiLiV8LDw0lPTwe8H9jmzZuHx+OxOZX4Sm5+JY+/lsGHW07j9liEBjt4/q5efPvWHoQG6WNJS/DW0i9rf/30tP42JmkeNWs8XC6XzUlE/IN+UouIiN+Jj49n2LBhAJw6dYq1a9faG0h8YtG20zxeb1BOSlwEL2tQTotypqCEz7O9A65ujDUYkNzV5kRNTyeQIg0F5rxlERFp8caPH09WVhanT5/ms88+Iykpifj4eLtjyVUoKnfz4qJstmYV4zEtDAPuHh7LtLROAbl4PpDNXbwTj2VgGAZPTOljd5xmoQIp0pBOIEVExC/VX+0BsGDBAioqKmxOJVdqT04JD7+yly2HihsMypkxtLPKYwtTWl7F6n3lAPRo62FsWrLNiZqHCqRIQyqQIiLit2JiYpg4cSIApaWlfPzxxzYnksvl9li88mkuz713oHZQzqjrNSinJXt/+S5cHu/p4zfH9bI7TrPRFFaRhlQgRUTEr6WlpdWu9jhw4AA7d+60OZFcSm5+JU+8mcn8z/Nwm95BOd+/I54nJ2pQTktV7XazZGc+AB3CTb4xPvCH59SoKZCgEikCKpAiItIC1F/tsXTpUq328GOf7DjD469nkpVX7h2UE+sdlHNTUju7o8k1WLD6K0qqnRiGwd3DurSq24/rF0hNYhVRgRQRkRZAqz38X2mlhx/9/RD/veQo5S7v/zazh8XywqxEOkYGX+K7xd999MUpANoEeXjkzsE2p2le9QuknoMUUYEUEZEWIj4+nltuuQXwrvZYs2aNzYmkxp6cEh56ZS+bDxTh9lh0iAzm57OTSL9Jg3ICwfJNmZwpN8AwuGtQNKEhrWuIvwqkSEOt6yeAiIi0aGPHjiUrK4tTp06xceNGkpOTtdrDRh7TYu7aE/x90ylM08JjwcjronlkfFfCg512xxMf+duGHMAgxGHy5PQ0u+M0OxVIkYZ0AikiIi2G0+lk9uzZtR/otNrDPicKqnhy7j7+tvEUbtMiOMg7KOe7k3qoPAaQHfuOcqTQAAzGXxdBdNvWN0FXBVKkIRVIERFpUaKjo5k8eTKg1R52WbrrLI+9lsGBk2V4TIuEzuG8PCdFg3IC0FvL9wPgNEyeTW99p4+gKawi51KBFBGRFic1NbXBao9t27bZnKh1qBmU8/InOZRVebAwmHVzLL/4RhKd2obYHU98LCv3LF+dMgG4qVcI3bu0tzmRPXQCKdKQCqSIiLRI9Vd7LF++nLNnz9qcKLB9day0waCc9m2C+MXsRNJv7oxTg3IC0twlX9b++rvTWs/ex3MFBdWNDFGBFFGBFBGRFqr+ag+32838+fO12qMJeEyLN9cc59l393O2xIXbtBiS1JbfzelDUmzrex6utThTUMLm7CrAoF+cgwHJXe2OZBudQIo0pAIpIiItVnx8PCNGjADg9OnTrFq1yuZEgaVmUM7/fXaKao9FiNPBkxN78G939CIiVINyAtncxbuwMDAMeGJKH7vj2EoFUqQhFUgREWnRxowZQ2xsLACbN28mJyfH5kSBYfnuszz+egYHT5bjMS16dQrnt3NSGH19tN3RpImVllexOrMUgJ5tPYwZnGRzInupQIo0pAIpIiItmlZ7+FZppYefzs/ipX/mUFrpwWNZzLipC7+6W4NyWot3l+3EZTowDINv3ZpgdxzbqUCKNKQCKSIiLV50dDRTpkwBtNrjWnx1rJRHXt3Lhn2FtYNyfjYrkW8M66JBOa1EtdvNkl0FAHQIN5k19kabE/mHmhKpNR4iKpAiIhIgBg4cyPXXXw94V3ts3brV5kQth8e0eHvtCZ577wCni72Dcgb1juJ3c/rQp2sbu+NJM1qw6kvKqr2nj/feEotDf3AA1E1i1QmkCARd+iUiIiItw9SpUzl+/DjFxcWsWLGC3r17ExMTY3csv5ZX5OJnH2ax73g5pmUREmTw2PhujL2hg93RxAYffnEScNImyMNDtw+yO47fCA4OpqKiQgVSBJ1AiohIAAkNDWX27NkYhqHVHpdh5Zf5PPpqBvuOewflxHcK5zf3pag8tlJLN2WSX+EEw2Dq4A6EhuicoUbNLawqkCIqkCIiEmC6devGyJEjAe9qj5UrV9qcyP+Uu7yDcn696AgllW48lsXUIZ351d1JxLYPtTue2OTvn3knGIc4TL4zbbDNafyLCqRIHRVIEREJOKNHj6Z79+4AfPHFF2RlZdmcyH/sO1HGI69m1A7KaRsRxP+bmci9t8RqUE4rtmPfUXIKDMDgtr5tiG4bYXckv6ICKVJHBVJERAKOw+EgPT299kPfwoULKS8vtzmVvTymxbvrT/D02/s5VVhVOyjn9w/0oW93Dcpp7eYu3weA0zB5Nj3N5jT+R1NYReqoQIqISEBq164dt99+OwDl5eV8+OGHNieyz5liF0+/vY9315+k2m3iNAweH9+NH0ztTZtQp93xxGZZuWfZe8oC4ObeIXTt1M7mRP6nZgqry+WyOYmI/VQgRUQkYA0YMKB2tcfhw4fZsmWLzYma34Z9BTz8r0E5bo9F945h/HZOCuP7dbQ7mviJNxbvqf31szMG2JjEf+kWVpE6Gq8lIiIBrf5qj+XLlxMfH0+XLl3sjtXkyl0e/nfpMVZ+mY/HtDAtuHNwJ+4ZHkuQU886iteZghK+OOICHPSLg74JcXZH8ksqkCJ1dAIpIiIBrf5qD9M0W8Vqj4Mny3nk1QxW7MmvHZTz0/RE5oyMU3mUBt745w4sDAwDnrrzRrvj+C0VSJE6KpAiIhLwunXrxqhRowDIz89nxYoVNidqGqZp8f5nJ3nqrX21g3IGxEdqUI40qrS8irX7vcOlekdbjBzYy95AfkwFUqSObmEVEZFWYdSoUWRlZZGbm8uWLVtISUkhMTHR7lg+c6bYxc8XHiYjtwyPaRHkNHhoTFdu669nHaVx7yzZjst0YBgG3xwXb3ccv6YprCJ1dAIpIiKtQs1qj5CQECCwVnvUDMrZe6ysdlDOS/elqDzKBVW53CzdUwRAh3CT9LG6ffViagokqESKqECKiEir0a5dO6ZOnQoExmqPymqTl/6ZwwsLDlNS4cZtWtw+qBMv3pNMXHSo3fHEj81fvYeyau/p4723xGIYejb2YuoXSK3ykNZOBVJERFqVvn37MmCAd1XB4cOH2bx5s82Jrs7Bk+U8+loGy3adxe2xiApz8uMZCTwwSoNy5OIsy+LjLacAaBPs4aHbB9mcyP/VL5B6DlJaOz0DKSIirc6UKVPIycmhsLCQTz/9lISEhBaz2sM0Lf6+OY+3152g2mPiMWFgfCRPTepJ23D9Z10ubcnGDPIrnGAYTB/ckdAQ/f/mUlQgReroBFJERFqdkJAQZs+ejcPhqF3t0RI+FOaXVPO9d/fz5prjuNwmTsM7KOeH0xNUHuWyzfvsGAAhDpPvTB9sc5qWQQVSpI4KpIiItEpxcXGMHj0aaBmrPTYfKOShV/bWDsqJax/Ki/elMGlgjN3RpAXZsjeHo0UGYDChbyTtIsPtjtQiqECK1NEfV4qISKs1YsQIDh48SG5uLtu2bSMlJYXk5ORrvu6qVav461//2ujXnn32Wfr163fZ16qsNvnT8mMs3XUW07TwWDBlYAz3jYwjWM86yhV6e8U+AJyGyffSdfp4uTSFVaSOCqSIiLRaNas9/vznP+NyuVi4cCHf+c53iIqK8sn17733Xtq3b9/g78XHX/6+vezTFfxkfhYnvq7CY1pEhjn53pR4+vWM9Ek+aV0O5uSReRrAYHhCCF07tbM7UosRFFT3kVknkNLaqUCKiEirVrPaY/78+VRWVrJgwQK+9a1v+WStwQ033EBcXNwVf59lwbzNp3hr3Qlcbu+gnBt7RPLM5J60i9B/uuXqvLn0KwAMLJ6Z3t/mNC2LbmEVqaNnIEVEpNXr27cvAwcOBODo0aO2rvbIL6nmuff28/rq41RVmziAb42J4yczE1Qe5arl5ZewJacaMOgXZ9A34cr/YKM1U4EUqaP/EomIiACTJ0/myJEjFBYWsmrVKhITE695tUdlZSXl5eW1f+1wOAgLC7vg67dkFfHLhdmUVnrwmBax7UP497t6071D6DXlEHnzkx1YGBgGPHnnjXbHaXFUIEXqqECKiIhQt9rjjTfeqF3t8fjjjzf44Hilfv7znzf464SEBH70ox+d97qqapO/rDzGJzvqBuVM7N+ROSPjCAnWzUJybUpKK1h3oBxw0DvaZOTAXnZHanFUIEXqqECKiIj8S1xcHGPHjmXVqlXk5+ezbNky7rzzzqu+3sMPP0zHjh1r/zo8/PyVCdmnK/jx3w5wsshdOyjnu5N6MrCXbwb5iLy7bDcu04FhGHxrfG+747RIKpAidVQgRURE6rnllls4ePAgR48eZceOHVx33XVXvdojISHhokN0Xl+6jz8sPoir2kOnzrEM6N1eg3LEp6pcbpbuKQAcdIrwMHPMDXZHarGCg4Oprq7WGg9p9XRfjIiISD2GYZCenl77rOLChQspKSnx6XsUlFVz76/X8JuFGZRXunC7q4mr2KVBOeJz81ftoazae/p4z4iuPpku3FrVrPLQCaS0diqQIiIi54iKimLGjBkAtas9LMvyybU37D3NbT9cxtZDBXhMky5tQxgStI2QM1v4x0cLfPIeIgCWZbFwSx4AbYI9fGtyqs2JWraa21hVIKW1U4EUERFpRHJyMqmp3g/cR48eZdOmTdd0vWqPxQ/f2sIjf9hEYZkL04Jxfdvzh4f78dC903G5XKxfu5rDhw76Ir4Iiz/LoKDSAYbBjLQOhIbodPtaqECKeKlAioiIXMDkyZNp3749AKtXr+bkyZNXdZ39xwqY8pPlzN+Ui9vtISzYwU/Sk3j6jmRCggxiY+MYNXocrmoXb7/5KhUV5Ze+qMglzN90DIBQh4cnpqXZnKblU4EU8VKBFBERuYDg4GBmz56Nw+HANE3mzZuHy+W65PeNHz+euXPnEhcXx8LPDpP+4gay88rxmCYpceH85bEBpPZu1+B7Ro8dT48ePSkpKWHeB+831W9JWokte3M4WmgABhNuiKRd5PkTgOXKqECKeKlAioiIXERcXBzjxo0DoLCwkGXLll3W91VVm/zHW1v5wTu7KK+sxul0cN+IOF68/wbaRTgb/Z67pqfjcDrYs2snG9at8dnvQVqft1fsA8BpmDwzU6ePvlBTIDWFVVo7FUgREZFLGD58OD179gRg586dZGRkXPT1mzJPM/oHS1mw6Rge06RzuxB+fV8ys4Z352JDMNu3j2bq9HRcLhcrly3mxPFcX/42pJU4mJNHxmkAg1sSQ+naqd2lvkUuQ80U1su5C0EkkKlAioiIXMK5qz0WLVrE119/zc6dOzl4sG7oTbXH4oW/7uTB/97E2eJKTAvGXO8dlJPQJfKy3qvPdX3pP2AgxUVFzPvgvSb5/Uhge2PpXrw3r1o8mz7I7jgBQ7ewinipQIqIiFyG+qs9tm3bxqBBg5g1axYjR45k2LBhrP58D1N+spz312bjdrsJC3bwnzOT+N6dyYQGXdnuvQmTb6dNVCRHc3K02kOuSF5+CVtzXIDBgG5O+vTsZHekgKECKeKlec4iIiKXKTk5GbfbzbZt2xg3blztUvaqqirunnEH4SN+gDOqCymxEfxn+nUXfNbxUsLCwpl9zxxe/8v/sn7tam7sN4CEpGRf/lYkQL3xyQ4sDAwDnp56g91xAooKpIiXTiBFREQu0549e1i6dCnjx4+vLY8AoaGhjBs1nMK1v+bu4bG8eH/fqy6PNWJj4xg1ZrxWe8hlKymtYN2BCgASOljcfGO8zYkCiwqkiJcKpIiIyGX69NNPLziBMSIighCrks6VGTgcV3bL6oVotYdcibeX7KTaNDAMgwfHJ9gdJ+BoCquIlwqkiIjIZSouLiYiIuKCX6+srOCz9et8+p53TU/H4dBqD7m4KpebZV8WAtApwsOMMbp91ddqCiToFFJaNxVIERGRy9S5RxKFpVUX/HrP+F489OgTPn3P9u2jmTpDqz3k4uat2kO524lhGNw3spvdcQKSCqSIlwqkiIjIZfhkx1kWn72BE2cKycnJOe/rmzdv5vq+N9K9Rw+fv3dTrPYwDAh2GkSEOAkLduC8yCcCw4DQIAdtQp0EOxu/PbfmemHBDoIu8BppGqZp8dGWPADaBHv41uSBNicKTCqQIl6awioiInIRpZUefvnRYbZmFeMxLVK//QH73r6f8vIKwsPDcLlclJSUEBISQq9e8ViW1WDAjq9MmHw7R44crl3tcdf09Ku+VkiQQdvw4PNKo9tj8XVZNZZV9/faRQQRFlz/hU4sC0oq3VS4zNrrtY8Ipv5vu6rapKjC3eBa0jQWb8ygoNIBhsHMITEEB+vjXVNQgRTx0gmkiIjIBezJKeGhV/ay5VAxbo9Fh8hgfnF3Cjt2fcWd02cT2a4Dcd3jSRs6jNRBgzmTd4pNG5rmOcWa1R4uVxXr167m8KGDV3WdkCCD6DbBbNq4gdGjRxMREUF0dDR33303eadO0KFNXbFsFxGEEw8/+clP6NGjB2FhYQwaNIhPPvknbcODCA/xnly2jwjmyy/3MH78eK6//npeeOEFghwWkWHXNolWLs+8Dd4T8VCHh+9MT7M5TeBSgRTxUoEUERE5h9tj8dqq4zz33gHOFrtwmxYjr4vm5QdSSIr1DtF5+PHv8Prb/8cfX32Ln734Mh1jOmEYBls3f8aJ40d9nqmysoL1a1YBYFkWXxd8fVXXaRcRzBdffMH48eOprKzkzTff5KWXXmLTpk2MGTOGyooyIsOCCAny3o76ve99jxdffJHHH3+c+fPn07t3b6ZNm8aqVatoExpEeIgTl6uKO++8kwcffJCFCxeyZs0a/vSnPxER4qQJDmOlns/3ZHOsxAkYTLoxiqiIULsjBSwVSBEvw7J0c4mIiEiNEwVV/L/5WRzOq8BjWYQGOXhyYg9uSmp30e87e+Y0//PSL6iqqiIyKoqHHvsuwSEhPsmUcySbf3y0gOLiItq2a8+0mbNJG3LTFV+n5vRx8uTJbN26lezsbNpERmEYsGf3blJTU/mv//ovnn/+B1S5TU7m5pCUlMSPfvQjXnjhBdymhWGZpKamEhISwrZt2/CYFpkZe5kzZw47d+4E4OOPP+add97ho48+oqCsGpdbHzWayhO/W86+M+A0LFb+bAyxHdvaHSlgHTt2jLlz5wIwZ84cEhK0KkVaJ51AioiI/MuSnWd57LUMsvLK8ZgWCZ3DeXlOyiXLI0BMp86Mn3A7TqeT0pJiln3ykU8yrV+7mnffep2ysjISEpP4/vP/eVXlEcD5r/2Un3/+OWPGjCEqKoqCsmpKKtwMGDCAHj168OGHH2IYEBbs4JNPPsE0TebMmUOV2+Tr0mqcTif33Xcf27dvJzc3F9OCXr16ceLECdatW0dRURHvvfcegwYNAlB5bEKZ2afIPANgMDIpTOWxiQUF1T1bqhNIac30lLWIiLR6pZUeXlyUzecHi/CYFhgGs27uzPShnWtL1+UYc+tEMvfu4Uj2IQ4eyCTjqz30vbH/VWUqLCxg/gd/JS/vJKGhYUyccgcTJt06gdRPAAAgAElEQVR+VdeqUTPcx+VyERrqvdXRsixMy/v3w8LC+Oqrr2pfv3fvXkJDQ0lMTKTcZWJZUO2x6NevX+3XY+O6ERkZyTvvvMOjjz5KXl4eM2fO5Pnnn6fKbV5TXrm4uUv3YgCGYfHMzFS74wQ83cIq4qUCKSIirdpXx0r52YeHyS+pxmNadIwK5rnb42ufdbxS3/r/7N15dFT1/f/x550le8gGSchOCIQQdpIASVgUZBFQFLVaq9Zd6wa23/a7/Nqqta3fLmKL+q2ttVpFW1lcQFGRPQmQQBIgrFlZshOyJ5OZuff+/khJQVwAk9wk836cwznkZjLzjkdm7vt+Pvf1fuARfvfLn9PS3MSWzz4iOiYWbx+fy3qO/fm5fLZxA06nk6FDw7n19juJjRtxRfWcz6lqgJlRo0aRk5ODpmn4elgwmxSqq6spLS3F4XDQ3t6Op6cnZ8+exd/f/6JU2YCAAADOnj2LDjS1O5k3fz7Hjx/veoxD1alvlZPsnlJZ28C+Uw5AYUKYmfioIUaXNOBJAylEJ9nCKoQQwiWpms6rW8pZ/vdjnGnuDMpJjhvE7++Iv+LmEcDT04tb77wHk9lER4eNtf98k0uNG7DZ2nn3nbf48L01aLrOxMnJLP/xf3VL8widTZ0OPPLIIxQWFvL4449z9kw1J8pKuOOOO9C0zhVDk6nz9OBSR5K02zXqmu00tTtp7VCpb3VwtsUhIzx60F8/2o+OgqIoPHZ9otHluARpIIXoJA2kEEIIl1NR38Ejrx3lncwqHKqOm9nEo/Oj+NGiGDzdvv1H44iRCaRMTUdRTNRWV5G5Y8s3/kxVVSV/+b8XKSw8hn9AIN+9427uuucBPD2vvJn9Il3v3K57zz338Mwzz/Daa68RFhZGXFwcVquVhQsXEhAQ0LW9NTAwkIaGhosa4Pr6+q7vn6NqnY1ki02V+x57WGNzGzsK2wGIDdSYOiba4IpcgzSQQnSSLaxCCCFcyif5Z3jps1O0dqhoGsSGePLkwmiGDOqexNRzrlt6K8WFx6itqWbv7kxi40YQFh71pY/dsW0L27d+jtXqRmzscO6650ECzmvOulNbh4pJgZ/+9Kf86Ec/oqioiMDAQMLCwkhISCA9Pb3rsYmJidhsNoqLi4mMiUVRwGpWuu6TTExMxKHKfY697Y2N+Ti0ztXHe+dIEmhvkQZSiE6yAimEEMIltNhUnlpdzO82nKDFpqLpcOOUYJ79Tly3N48AZrOZex9+Ajd3d1RNY/17q3HY7Rc8pqGhnjdff5Ud27bg7u7BgkXXsexH/9VjzSOAooDlX8FAnp6ejB07lvDwcF5//XWOHTvGww8/jKaDzaGxaNEiTCYTq1atwt1iItDbiqZprFq1ikmTJhEREYFTldXG3tRhd/LpwQYAQrx1lsyU7au96VwSq9PpNLgSIYwjK5BCCCEGvIJTLTy7roTaps6gnAAfC8uvjSY+zLtHXzcgMIgFi29k/Xvv0tLcxMfr13L90tsAOHb0MB++twanU8Xf35+773uo2+51/NqavK0cOriflStXkpSUhMlkIjMzk7feeosHHniABQsW0NTu7BxjEhvL/fffz69+9SusVivjxo3jjTfeoKCggI0bN6LpndtWRe/55+f5tDnNKIrCd6eHGl2Oy7FarTidTlmBFC5NGkghhBADlqrp/H1HBW9nVqFqOqoGKXGD+ME1kXi5m3ulhtTpszh0II+iwqMUFx5nX85uysvL2Z+fi7ubOxMnJ3HLbd/r1nsdv46m6/j5+VFaWsq6detob28nPj6el156iYceegibQ+tqCm0OjZUrVzJ48GBefvllamtrSUhIYN26dcydO5emdlmF6U2apvN+Ti1gYpCbk7vmTzC6JJdjtVppb2+XBlK4NEW/1Gg4IYQQoh+pbrTzzNpijpa3oeo67haFe64KZ9bontse+lXa29u6RntomoZD1fEZ5Me8BYuYPvOqXq3FbIIgXze+LFu12abS1qFecMzPy4KH9cI7XnSgud0pq4+97MMdBazYWA6KwvfTAvjxd9OMLsnlvPjii9TV1TFmzBiWLl1qdDlCGEJWIIUQQgw4mw6eZeXGk7R2qKiaTkywJ8uvjSLU392Qes6N9nj9lRdxqk78fb257+EniIj88lCdnqRqUNtkx81iwmpW0PTO+ZBflZza2OakSaHr8XbnVz9W9Kx3M04CZjzMGg8vSTK6HJd0LkhHViCFK5MGUgghxIDRYlP53foyMo41oGqdMw+XpARzy9QQzKZvnmfYk0aMTCBtxtXsz9uLj68vp0+WGtJAQuc4jw6HRsclngNf7uNF98vaX8zpZjMKCvPH+ODrZczFEFcnDaQQ0kAKIYQYII5WtPLU6uKuoBw/bws/XNjzQTmXY96iJTQ0nKXuTC05uzOJiR1B6NAwo8sS/cCbm4tQAItJ4/Glk40ux2WdayAlhVW4MhnjIYQQol/rDMqp5PHXj1HTZMep6Uwa5suKO+P7VPMInaM9Fiy+EYu58/rtJ+vXYe/oMLgq0dcdKa3iSC2AwvQ4D0KDBhldkss6N8bD/oWRPEK4EmkghRBC9FvVjXYef/0ob2yvwOHUsJgUHpoTwU+uH4Z3L6WsXq6AwCDSr5oDQHNzE59/usHgikRf99eNBSiAoug8fuNEo8txabKFVQhpIIUQQvRTO4/Wc98rhzpTVjWdiCAPfvu9kVw9pvdTVi/X2PGTiImNA6C48BiHD+43uCLRV1XWNpB7ujMZd2K4mfioIQZX5NqkgRRCGkghhBD9TJtd5bkPynh6TQktNhWnprM4KZjnbhthWMrqlbhmwWK8vTu32O7Y8hmNDfUGVyT6or98tB9dB0VReGLJWKPLcXnSQAohDaQQQoh+5GhFK/e9cphNB+pwqjqDvCw8ddNwvpceisVsbMrq5fLw8GTeohsAcDgdbFy/DlVVv+GnhCtpbG5jZ2EbAHFBOsmjIw2uSEgDKYQ0kEIIIfoBTdN5c2clT7x+jKqGDpyazvhoH1bcGc/oiL4VlHM5wiOimJQ0FYDammr2ZG43uCLRl/xtYz5OzYSiKNwzZ7jR5QgkhVUIkDEeQggh+rjaJju/WFfC4dOtqJqOxaRw7+xw5ozt+/c6Xoqp6TM5dbKU2ppq9uXsJjo2jvAIY+ZDir6jw+7k04ONgIkQb53rZ4w2uiTBvxtI6FyFPP9rIVyFrEAKIYTos3YerefeVw5z6FQrTvXfQTkDpXmEi0d7fLrhPWy2doOrEkZ757N8bM7O1cfvzZBZoX3FFxtIIVyRNJBCCCH6HJtD47frO4NymtudODWdhZMG89xtIxga0H+Cci6Vn38AM2bPBaC1tZVNG9cbXJEwkqbpfLC3BoBBbk7unD/B4IrEOdJACiENpBBCiD6msLKN+/98mE/yO4NyfD3MPHXTcO6cEdbvgnIuR+LYCV2jPcpKiig4kGdwRcIoH+48SEOHGRSFG5OHYLH0zZmmrkgaSCGkgRRCCNFHaJrO25mVPPq3o5SftXUF5fy+nwflXI7zR3vs3LKJ+rN1BlckjPDPjHIAPMwaDy1JMrgacT5pIIWQBlIIIUQfUNfsYNnfj/Ha1grsTg2zSeHeq8L47xtiGeTpOnlv54/2cKpOGe3hgrbnFlLVYgIUFoz1xddr4G3Z7s+kgRRCGkghhBAG23W8gXv+dKgrKGeovzu/vX0k88YPNro0Q4RHRDE5uXO0R92ZWnZnyGgPV/LO1hIALCaNJ25KNrga8UUWy78vaMkoD+GqTFu3bqW9XdLehBBC9C6bQ+N3G8r46bvFXUE5104czG++N3JABuVcjilpMxkSHAJA7t7dlJ8+aXBFojccKa3i2BkAhRlxHgQH+BhdkvgCWYEUAkw7duxgxYoVfPTRRzQ0NBhdjxBCCBdQWtPO/X8+zMa8zqAcHw8zP70xlrtmhmEdwEE5l+rcaA+rpfNkVUZ7uIZXPy4AQFF0nrxpksHViC8jDaQQ/9rC6nA42Lt3LytXrmTNmjVUV1cbXZcQQogBSNfhn7uqeejVI11BOYmRnUE5Y6NkteV8fv4BzLhaRnu4israBvLKO+93nRRuJjbCNbdw93XSQAoB5tdff/2ptrY26urq0HWd2tpa9u7dy8mTJ/Hx8SEwcOAMaxZCCGGcumYH//PPIjbmn8Gp6lhMCnfMDOO+q8Nxt8ot+V9mSEgodWdqqD9bR0P9Wby8vQkJHWp0WaIHPP/uHsrqnCiKwq/vHEf4ED+jSxJfQtM0srKyAIiNjSU8PNzgioTofZbo6Giio6Opq6tj586dHDx4EE3TKC0tpbS0lJCQENLS0khMTMRkkg94IYQQl2/X8Qae+6CMFpuKqumEBbjzw8UxRAS69r2Ol2LOvEXUVFXS3NxExtbPiYiMJiAwyOiyRDdqbG4jo6gNMDEiSCd5dKTRJYmvICuQQpyXwhoUFMSSJUtYtmwZ06ZNw92980O9urqadevWsXLlSrKzsyVxSgghxCXrcGi88PHJC4Jy5o3vDMqR5vHSuLm7M3/xjSiKjPYYqP72cR5OzYSiKNw3d4TR5YivIQ2kEGB+6qmnnjr/gLu7O8OHDyc5ORk3Nzdqa2ux2+3YbDaKiorYt28fDoeDkJCQC/4RCSGEEOcrrWnnh28dZ29xE6qm4+1h5keLYlgwcTBmkwTlXA4fX180TaPi9Cna29pwOp1ExcQaXZboBja7k1+uOYJTUwj1gV/em2Z0SeIbZGZmomkaERERxMbKv0Pher5yOrO7uzvTp08nNTWV/Px8du3aRV1dHW1tbWzfvp2srCwmTJhAamoq/v7+vVmzEEKIPkzXYe2eal7dWo7dqaFqMCbShycWROHn9ZUfO+IbJE9Np6ykiNqaavL37iEqJpao6GFGlyW+pXc+y8fm7Fx9vHNWmNHliEtgtVpxOp2yAilclqLrun4pD9R1nSNHjpCVlUV5eXnXcZPJREJCAtOnTyckJKTHChVCCNH31bc6eGZtCQdPtqBqOmYFvjs9jIUTJVGyOzQ21PPOG6/icDrw9PTi9rsfwNPTy+iyxBXSNI2lz3xCQ4cZfw+dHb9ZiMViNros8Q1WrFhBU1MTEydO5LrrrjO6HCF63SVfClYUhdGjRzN69GjKysrIzMykqKgITdM4dOgQhw4dIjY2lrS0NFnOF0IIF5Rd3Mhz75fR2OZE1XRC/d344aIYogZ7GF3agOHnH8CsOfPZ9Ml62tvb+HTD+yy5+btGlyWu0Ic7DtHQYUZRFG6aMliax37i3C1csgIpXNUV7SWKiYkhJiaGuro6duzYQUFBAZqmUVJSQklJCUOHDiU1NZXRo0dLcqsQQgxwHQ6NVz4/zYf7atE0HVWHa8YFctf0MNxkPEe3G5U4lpLi4xQXHuPUyTIO5O1l3MQko8sSV+CfmacBE+5mjYeun2x0OeISSQMpXN23uhklKCiIG264gTlz5rBr1y727duH3W6nsrKStWvXsmXLFqZOncqkSZOwWOS+FyGEGGhOnLHxs3eLOH22A1XV8XI38cSCaCbE+Bpd2oB2/miPzO1biIweJqM9+pmt+4qoajEBCgvH++Ll4WZ0SeISSQMpXF23XBr29fVl7ty5LF++nKuuugofHx8A6uvr2bhxI88//zzbtm2jvb29O15OCCFEH7Auu5qH/nKYU3U2nKrOqHBvnr8zXprHXiCjPfq/d7YVA2A16Tx2o6wg9yfnFkWkgRSu6qIxHt+GxWIhOjqalJQU/Pz8OHPmDO3t7TidTk6cOMGePXtobW0lODgYDw+5J0YIIfqj+lYHP3u3mPX7zuBQdUwmuD19KA/MjsDTTe7h6i0+vr7ouk756ZO0t7XR0dFBzLDhRpclLsGh4nLeyqgBFK6O9+CmWQlGlyQuw+HDh6mrq8PLy4ukJGn+hevpkX2lFouFyZMnM2nSpAuSW51OJ9nZ2ezdu5fRo0eTnp4uya1CCNGP5JY28ey60q6gnGA/N/5jsQTlGCVlWjony0qoqqzgYN5ehg0fIaM9+oHXPjkCgEnRWXbjRIOrEZdLtrAKV9ejNyZ+Mbk1KyuLwsJCNE2joKCAgoICSW4VQoh+wKHqvLLpFO/v/XdQzpyxgdw1Mwx3iwTlGEVRTMxfdANvv/EX7HY7n330gYz26ONOV9eTV9653XhypIXYCBlx099IAylcXa8l25xLbq2pqSEzM/Oi5NbQ0FDS0tIkuVUIIfqYE2dsPL26mBN1tq6gnEfmRZEUO8jo0gTgO8iP2fMW8cn6dTLaox/4y0f70fXOi+yPXjfG6HLEFZAGUri6br0H8lJ4e3uTkJDApEmT0DSNmpoaNE2jpaWFI0eOcPDgQUwmEyEhIdJICiGEwd7fW8sza0o402JH1SAh3Juf3zSc4SGywtWXBAYNprGxnjO1NTQ1NuDu7k5oWLjRZYkvqG9q5fn1xWi6QvwQePKWZKNLElegrKyMU6dOATBjxgyDqxGi9xk2W8PX15f58+cza9YssrOzyc7OprW1lfr6ej7++GO2bdtGSkoKKSkpeHp6GlWmEEK4pMY2J899UEpOcROqpqMo8N20oVyfNARFMbo68WVmzZlP+amTnaM9dmwhIiqGwUOCjS5LnOdvH+fh1EwoisJ9c+OMLkdcoXMrkE6n0+BKhDCG4Ut8Hh4ezJgxg2XLlnHttdcSEBAAQFtbG9u2bWPFihVs3LiRxsZGgysVQgjXkFvaxL1/OkR2URNOVWfIIDd+eWscS5KleezLrFa3rtEemqaxcf06nE7ZYtdX2OxONh1qBmCoj8rCtFEGVySu1LkGEmQbq3BNvb6F9auYTCbCw8NJTk4mODiYhoYGmpub0TSN8vJysrOzqaurIygoCG9vb6PLFUKIAcep6ryyuZw/bjxJW4eKqsNViYH85PoYhvjKkPP+wMe3cwZn+amT2Gzt2Ds6iImVla6+4I2P9pJ7sgNFUfjBNRFMGDHU6JLEFaqqqqKoqAiAqVOnXtBQCuEKDNvC+lVMJhOJiYkkJiZSWlpKZmYmxcXFaJrGwYMHOXjwIMOHDyctLY1hwySqXAghusPpOhtPry2hpKYdVdXxdDPx6HwJyumPkqemcaK0uHO0R/4+oocNlybSYJqm8eG+OsCEn7vG7XPHG12S+BZkBVK4uj7XQJ5v2LBhDBs2jJqaGnbu3Mnhw4fRNI3i4mKKi4sJCwsjNTWVhIQECdwRQogrtH5fLX/6/DTtdhVVg/ihXixbGE2Qj1xV748uGu3x8Yfcce9DMtrDQO9tO0iTvfPex5unDMZiMRtdkvgWpIEUrq7PbGH9Ot7e3owePZoJEyZckNza3NzM4cOHOXjwIGazmeDgYGkkhRDiErXYVH6+uph12TXYnRqKAt+ZNpSHr4nA211OcPszd3cP/AMCKT5+BKfqpLa6ilGJY40uy2U9syqPVoeCp0XjpcdmYJUGsl+rr6+noKAAgIkTJ+L7r63jQriKftFAnuPh4cGIESNISkrCarVSXV2N0+nEZrNRWFhIbm4uTqeTkJAQLJY+vbgqhBCGOnCimR++dZyiqnZUTSfI18pPl8aSOtIfRZJyBoTAoME0NTV0jfZwc3NjaFiE0WW5nC05x/n4QCOgsGSiH3NThhtdkviWmpqaOHDgAADjxo3Dz8/P4IqE6F39ssvy9PRk5syZpKWlkZeXx65du6ivr6e1tZWtW7eSkZHB5MmTSU1NlatCQghxHqeq89et5azeXY2m6ag6zBjlz72zw/G0yqrIQDNz9jzKT5+kqbGRrJ1biYweJqM9etk720sABatJ59EbJxtdjugG5y9SyCgP4Yr69X5Pi8VCcnIyjz76KEuXLiU0NBTo3I++e/duXnjhBd577z1qamoMrlQIIYx3us7Gw389wru7q3FqOu5WEz9cFM2j86OkeRygrFY3FixeislkktEeBjhUXE5RXeeK/syRHgQH+BhckegOcg+kcHX9cgXyi0wmE2PGjGHMmDGUlJSQmZlJSUkJmqZx4MABDhw4wIgRI0hNTSUmJsbocoUQotd9lFvLy5+dpt3RGZQzPMSTHy2OkaAcFxAcEkrKtHR2Z+6gof4sGds2M2vOfKPLcgmvfnwIAJMCT96cZHA1ortIAylc3YBoIM8XGxtLbGws1dXVZGRkdCW3FhYWUlhYSHh4OGlpaYwaNUru8xFCDHgtNpXnPihld2EjqqaDonDz1GBuTAnGbJL3QFeRNCWNkydKqTh9ioL9ucTExslojx52urqe/RUaoJAUaSFmaIDRJYluIg2kcHX9egvr1wkJCWHp0qU8/vjjpKSkdO1XLy8v59133+XFF19k3759qKpqcKVCCNEzDpxo5p4/HWLX8Uacqk6gj5VnbxnOzVNDpHl0MYqiMH/hDbi7e6ADn338Ia0tLUaXNaD9eUM+OgqKovDEDZKAO5BIAylc3YBtIM/x8/NjwYIFPPnkk8ycORMvr845WGfPnmXDhg288MIL7NixA5vNZnClQgjRPVRN5y+bT/PDt45zpsmOU9NJjhvE7++IJy5UZgG6Km8fH+Zeex0K0NFh45OP3kPXdaPLGpDqm1rJKu4AIH6wzsR4Sb8dSKSBFK6uX43x+DasVisxMTFMmTIFHx8fzpw5g81mw263U1ZWRk5ODu3t7QQHB+Pu7m50uUIIcUUq6jv4yduF7DjSgFPT8bCaePCaCG5LHYrVLKuOrs4/IJDm5iZqa6ppbmrCYrESFh5pdFkDzktrszlW7UBRFP7zhhGMiBxsdEmiG5nNZrZv3w5AVFSU5GsIlzPg7oH8JhaLhZSUFJKSkjh8+DCZmZlUVVVht9vZtWsXe/bsYcyYMcyYMYOgoCCjyxVCiEv2SX4dL356kja7iqZBbIgnTy6MZsggN6NLE33IjKuv4fSpMpoaG9mduZ3I6GEEh4QaXdaAYbM72Xy4GTAx1Efl2tRRRpckeoDFYsHpdMoKpHBJLtdAnvPF5NaMjAxKS0sluVUI0e98WVDO0inBLJ0iQTniYudGe6x++/V/jfZYy3fvuh+rVS40dIe3PsnDpppQFIW7ZkUZXY7oIVarVRpI4bJctoE83/nJrTt37uTIkSMXJbempqaSkJAgya1CiD6l4FQLz64robbJgarpBPhYWH5tNPFh3kaXJvqw4JBQpqbNJGvnVpoaG9mxZROz5y00uqx+T9VU1u87A5jwc9f47tzxRpckeojVaqW9vV0aSOGSpIE8T0hICDfddBMNDQ1kZWWRn5+Pw+GgvLyc1atXExQUxLRp05gwYQJmswzdFkIYR9V0/r6jkrczK1E1HVWDlLhB/OCaSLzc5f1JfLNJyVMpKy2i4vQpjhTsZ/iIeBnt8S29t62AJnvn6uMtUwdjNg/4rEKXdS5IRxpI4YoUXSLYvlJ7ezt79uwhJyeHtra2ruM+Pj5MmTKF5ORkCdwRQvS66kY7P19dTGFlG6qu425RuPfqCGYmyJw5cXlaW1pY9fqf6eiw4e7uwe3ffwBvHx+jy+q3bn12I9WtJjwtGpm/W4iHm1ynH6heeeUVqqqqiI+P59ZbbzW6HCF6lVwa+xqenp7MmjWL5cuXM3/+fPz8/ABoaWlh8+bNrFixgs8++4wWmaUlhOglnx2o4/5XDnc2j5pOzBBPfnP7SGkexRWR0R7dZ0vOMapbTaAoLJrgJ83jACcrkMKVybvbJbBYLF0rjocOHSIzM5Pq6mo6Ojq6klvHjRtHenq6JLcKIXpEi03ld+vLyDjWgKrp6MANKSHcPFWCcsS3ExMbR+K4iRQcyKPi9Cn2ZWeRNCXN6LL6nbe3lwFgVXQevzHJ2GJEj7NYOk+hpYEUrkgayMtgMpkYO3YsY8eOpaioiKysrK7k1vz8fPLz8xk5ciRpaWlERUnymhCiexytaOWp1cUSlCN6zPSr5nD61Aka6s+yJ2snUTHDZbTHZdhfWE5xXeffZ8V7EOQv24AHOlmBFK5MGsgrFBcXR1xcHFVVVV3Jrbquc/z4cY4fP05ERARpaWnEx8dLcqsQ4oqoms5bOytZlVmFU9VQNZg8zJfH5kdJUI7oVhaLlQWLb+Sfb70moz2uwOufHgHApMDym2T10RVIAylcmfmpp556yugi+jMfHx8SExMZP348qqpSU1ODpmk0NTVx6NAhDh06hNVqJTg4GJNJbjkVQlya6kY7//lOIZsL6lE1HatZ4YHZkXxv+lCsFnkvEd3Py9sbi8XCqROldHR00NrSQmzcSKPL6vNOVNTxyuenAYUpMVbumj/W6JJELygsLKSqqgqr1cq0adOMLkeIXiUNZDfx8PBg5MiRJCcnYzKZqK2txel00tbWxrFjx8jNzUXXdUJCQrr2zQshxJfZebSen7xdSGW9vTMoJ9iTny2NZWyUbIsTPWtoeASnT5XR3NREXW01gYOHEBg02Oiy+rTn383mxFkVgP+9azxDBw8yuCLRG0pKSqioqMBkMpGWJvcMC9cil7G7maenJ1dffTXLly9n7ty5DBrU+UHS0tLC559/zooVK9i0aZMktwohLtJmV/n1+6U8vaaEFpuKqutclxzMr26NI9RfRgaJ3jF/4Q24u3ugA5s/3UBzU6PRJfVZZxpayCq2AZAQrDAxPsLgikRvkS2swpVJA9lDzm1peOKJJ1iyZAnBwcEAdHR0kJWVxQsvvMAHH3zA2bNnDa5UCNEXHK1o5b5XDvP5wbM4VZ1BXhZ+vnQ4t6eFSsqq6FXnj/aw2+18suE9dF0zuqw+6W8f56HqCoqicN+8EUaXI3rRuQbS6XQaXIkQvU/2UvYwk8nE+PHjGT9+PEVFRWRkZHDixAlUVe1Kbo2PjyctLY3IyEijyxVC9DJV01mVUclbGRcG5Tw6PwpvCcoRBomJjWPM+Ekc3J9LVWUFe/dkkTw13eiy+pR2m50th1sAE2G+GgumxRtdkuhF5xpI6FyFPP9rIQY6aSB70Vcltx47doxjx0LoTQ4AACAASURBVI4RGRlJWloaI0eOlORWIVxAbZOdp9YUc6yiDVXTsZgU7p0dxpyxMk9WGC991mxOnSz712iPHUQPi5PRHud589N8bKoJRVG4a5ZcAHY10kAKVyZbWA0QGhrKzTffzGOPPUZSUlJXqM6pU6f4xz/+wcsvv0xeXh6qqhpcqRCip+w8Ws+9rxzmaHkbTlUnIsiD335vpDSPos84N9rDZDKh67Bx/VocDrvRZfUJqqbyUW7n4McAD5XbrhlncEWit32xgRTClUgKq4E8PT0ZOXIkkydPxmw2U1NTc0Fya15eHpqmSXKrEANIm11lxUcneW1rBTaHhqrD4slDWH5tNH5e8u9c9C1e3t5YrVZOdo32aCY2TrZqrt18kIyiVhRF4fvTQ5g6RlYgXU1dXR1HjnTO/5w8eTJeXl4GVyRE75GzlT7A29ubq6++munTp7Nv3z52795NY2Mjzc3NfP755+zcuZOkpCSmTp2Kj4/E+AvRXxVWtvHzNcVUN3SO5xjkaWb5whhGR3gbXZoQX2li0hROlBZz6mQZRw8dJCZ2BHEjRxldlqFW76oEFDwtGvdfN9nocoQBZAVSuDJpIPsQq9XK1KlTSUlJ4eDBg2RlZVFTU0NHRweZmZns3r2bcePGkZ6eTmBgoNHlCiEukabpvJNVxd93VOL4V1DOhGgfHp0fxSBPeRsWfd+8RUtY9bc/097exuZPNxASOhTfQX5Gl2WIz/ccp7ZNAUVh8QQ/PNzk37ArkgZSuDLZwtoHKYpCaGgoycnJhIeH09TURGNjI7quU1VVRXZ2NlVVVQQEBHTNmRRC9E21TXb++x9FbDrQOZ7DYla4e1Y4358VjrtVbkMX/YPVamVwcAjHDxegqipVleWMHjPOJQPffvnOXurbwc2s89IPUvHycDO6JGGA5uZm8vPzARg7diwBAQEGVyRE75HLZn3ciBEjGDFiBFVVVezYsYOjR49+aXJrfLzckyJEX7PreAO//qCMVpuKqumEBbjz4+tiGBrgbnRpQly2qOhhjJ2YxIG8vVRVVpC9K4MpqTOMLqtX7S8sp+Rf45uvivciyF9uK3FVsgIpXJk0kP1EaGgot9xyC/X19WRkZLB//35UVe1Kbh0yZAipqamMHTsWs1lmxwlhJJtD48VPT/FJ/hk0TUfVYdGkIdyWForV7HorNmLgSJ85m/JTJ6g7U0vO7gyih8UROjTM6LJ6zd8+OQyASYEnlsq9j65MGkjhymT/VD8TEBDA4sWLWb58Oenp6Xh4eABQW1vLBx98wB/+8AeysrLo6OgwuFIhXFNhZRv3//kwG/PO4FR1fDzM/PTGWO6cMVSaR9Hvmc3mC0Z7fLJ+HXYX+bw5UVHH/goNgCkxVmKGypZFVyYNpHBlcg9kP+Xm5kZsbCzJycl4enpy5swZOjo6sNvtlJSUkJOTg81mIyQkBDc3uT9DiJ6m6/DPXVX86v1SGtocqBqMifTh5zcNJ2qwh9HlCdFtPD298PDw4ERpMXZ7Bw31ZxkRP9rosnrc7/+xh5P1nfOZf3v3REKDfA2uSBhJ0zSysrIAiI2NJTw83OCKhOg9soW1n3N3dyc1NZWpU6dy4MABsrKyqK2tvSC5dfz48aSnp8sN3kL0kLpmB8++V8LBky2omo7FpHDnrKEsmDDY6NKE6BHjJiZRUnScUyfLKC48xtHDBYwaPcbosnrMmYYWdpV2AAqJIQrjR7jOtl3x5WQFUrgyaSAHCJPJxIQJE5gwYQLHjx8nMzOTkydPoqoqubm55OXlER8fT3p6ulwlE6Ib7TrewHMflNFyXlDODxfHEBEoQTliYDt/tMe2TRsZGhaOn//AvFD52kd5qLqCoijcN3+k0eWIPuD8BtLpdBpYiRC9TxrIAWjkyJGMHDmS8vJydu7cybFjx9B1naNHj3L06FGio6NJTU1l5Ej5EBTiSnU4NF7edJqPcmu7gnIWTBjM96bLvY7CNXh6ejF34fV8uOYdHE4HG9ev4zvfuxtFGVjxCu02O5uPtAIKYb4a86bIZ6foZLFYcDqdsgIpXI40kANYeHg4t956K2fPniUjI4MDBw6gqionTpzgxIkTBAcHdyW3mkwD6wNfiJ5UWtPOU2uKOV3Xgap1BuUsuzaasVES6S9cS1T0MMZPTiF/Xza1NdXsztzBtPRZRpfVrf6+MRe72rn6ePfVkUaXI/oQq9UqDaRwSdI1uIDAwECuu+46li9fTlpaGu7unVvrampqeP/99/nDH/7Arl275A1QiG+g67B6dzUP//UIp+psODWdxEgfnr8zXppH4bJSp19F0OAhAOzLzqKqssLgirqPqql8lNc5+DHAQ+XWOeMNrkj0Jee2scr5k3A10kC6EG9vb+bMmcPy5cuZM2cOvr6dCXJNTU189tlnPP/882zZsoXW1laDKxWi76lvdfDkm8d45fPTdDg0TMBdM4fys6Wx+HnJZg7hus6N9rCYLQNutMeazQdodphRFIXvTAvBZJLt6eLfpIEUrkrGeLggi8VCVFQUKSkp+Pv7U1dXR1tbG06nk5MnT5KdnU1TUxNDhgzB09PT6HKFMFx2cSM/fquQk2dsqJpOqL8bP785jqTYQUaXJkSf4OnphfsAHO3xzNv7aXMoeFl1Xn5sJhazXHcX/5aXl0dLSwsBAQGMGTNwU4iF+CK5bO7CzGYzEydO7EpuzcrK4uTJkzidTvbt20dubi4JCQlMnz6d0NBQo8sVotd1ODT+9Plp1u/7d1DO3PFB3Jk+FDernEgKcb5xEyZzorSYspIiiguPcaTgAAljxhld1hX7bPcRatsUUBSum+iHu5ucMokLWSyd/0/ICqRwNfJuKFAUhfj4eOLj4y9Kbj18+DCHDx8mJiaGtLQ04uLijC5XiF5x4oyNn71bdEFQzmPzo5gQI8PDhfgq1yxYzNuv/5nW1la2b/6UsIjIfjva4587TwLgZtJ47MYkg6sRfZFsYRWuShpIcYGvSm4tKyujrKyM4OBg0tLSGDNmjCS3igFr7Z5qXt1STodTQ9UgIdybJxdGy72OQnwDDw9P5i26gXX/fKtrtMfN3/0+ZrPZ6NIuy/7Ccko6s3O4Kt6LgEFexhYk+iRpIIWrknsgxZfy9PQkPj6eSZMmoSgKNTU1qKpKa2srR48eZf/+/ei6TmhoaL87MRDiq9S3OvjZu8Wszz2DQ9UxmeB708N4YHYEHm5ywUSISzFokB8Oh52qinLaWlvRNY3I6GFGl3VZfrVqNzUtYFLg5R9MY5CPh9EliT7o2LFj1NbW4u7uTkpKitHlCNFr5IxIfC0fHx+uueaaruRWH5/OUQWNjY1dya1bt26lvb3d4EqF+Hayixu590+HyS1txqnqhPi58dxtI1k0aTCKBC8KcVmmpc/qGu2xN3sX5adPGlzRpTtRUcfBSh2AKTFWIkL8Da5oYNq5cyczZ87Ey8uLgIAAbr31VsrLyy96nMPh4Gc/+xmRkZF4eHgwadIk1q9ff9HjDhw4wOzZs0lISODpp59GVdUe/x1kBVK4KmkgxSVxd3cnLS2NZcuWcd111xEUFASAzWZjx44dPP/882zYsIGGhgaDKxXi8jhUnRc/PcV/v1NEQ6sDp6Yze1wQv719JFGDZdVBiCtx/mgPgE83vIfN1j8uNP7lowNdf398Sf8NAerL9uzZw+zZs7HZbPz1r3/lt7/9LVlZWcyaNYuWlpYLHrts2TKee+45HnzwQVavXs2wYcNYsmQJmzdv7npMR0cHixcv5u6772bdunVs3bqVl156qcd/D2kghatSdF3XjS5C9D+6rnP8+HEyMjI4ffp013FFUSS5VfQbJ87YeHp1MSfqbKiqjpe7iUfmRcl4DiG6ycH9uWz7/BMAYmLjWHzDLQZX9PXONLRw628yUHWFMaEK7/5skdElDUgLFiwgJyeH0tLSrpnU+/fvZ+LEifz617/mJz/5CQClpaXExcXx//7f/+Ppp58GQFVVJk6ciJubG3v37gWgoKCAO+64g7y8PADef/993njjDd57770e/T02bdpEVlYWFouF//mf/+nR1xKiL5EVSHFFziW33nvvvdx9992MHDkSoCu59ZVXXuGNN96gsLDQ4EqF+HLv5dTw8KtHKDvTjlPVGRXuzfN3xkvzKEQ3Gjt+EjGxnendZSVFHDqYb3BFX++vG3JRdQVFUXj42nijyxmwdu/ezaxZs7qaR4Dx48cTGRnJ2rVru45t2LABTdO44447uo6ZzWZuv/129u3b13UBOyYmhoqKCrZv305jYyNvvvkmkyZN6vHf49wKpNPp7PHXEqIvkUhB8a1FRUURFRVFXV1dV3Krpmldya0hISGkpqZKcqvoExrbnDy7roS8smZUTUdR4Pb0oVw3eYjc6yhEDzh/tMfOLZuIiIzuk6M9Wto62HK0DVCIHKRyVdIIo0sasOx2O+7u7hcd9/DwoKCgoOvrQ4cO4e7uzvDhwy943NixY7u+HxERgY+PD2+88Qb3338/1dXVLF26lB//+Mc9+0vw7wYSOrexnv+1EAOZnM2LbhMUFMT111/P8uXLSU1N7fpwqK6u5r333uOPf/wje/bskXsFhGFyS5u490+HuoJyhgxy45e3xnF9kjSPQvSUc6M9gK7RHr0RcHK53vo0H7vaufp419X9KzW2vxk1ahQ5OTlomtZ1rLq6mtLSUtrb27uC+c6ePYu/vz/KF96gAwICur5/zvz58zl+/DiNjY289tprX9qgdrcvNpBCuAppIEW3Oz+5dfbs2Rckt37yySesWLFCkltFr3KoOv+36TQ/XlXI2ZbOoJyrxgTyuztGEhss892E6GnhEVFMTp4KQG1NNbszthtc0YUcTicf59UBEOip8Z3ZYw2uaGB75JFHKCws5PHHH6eyspLi4mLuuOOOroby3G4lXdcvah77EmkghauSBlL0GHd3d9LT01m2bBmLFi3qSm5tb29nx44drFixgo8//liSW0WPOl1n48E/H2bNnmqcqo671cSPr4vhoTkRuFvkLVCI3jIlbSZDgkMAyN27u0+N9lizpYBmhxlFUbh1WggmU99tWgaCe+65h2eeeYbXXnuNsLAw4uLisFqtLFy4kICAgK7Vw8DAQBoaGvhi3mN9fX3X940kDaRwVXL2JHqc2Wxm8uTJPPLII9xyyy1EREQAnW+2OTk5rFy5kjVr1lBdXW1wpWKg+XBfLQ+eF5QzcqgXv5egHCEMcW60h9XSedLdl0Z7vLenCgBPi8Z9iycbXI1r+OlPf0pdXR0HDhzg9OnTbNiwgWPHjpGent71mMTERGw2G8XFxRf87Ln7JBMTE3u15i+SBlK4KmkgRa85N+Lj3nvv5a677mLEiM6AAk3TOHToEH/605/4+9//ftEHhRCXq7HNyX+9U8gfN56kraPzXqtbU0N5+ubhBPlIyIEQRvHzD2DG1XMBaG1tZdPGiwfC97ZPs45Q26aAorBkkj/ubpIv2Fs8PT0ZO3Ys4eHhvP766xw7doyHH3646/uLFi3CZDKxatWqrmOaprFq1SomTZrUdUHaKBbLv/9fkSRW4UrkXVIYIiYmhpiYGOrq6tixYwcFBQVomkZpaSmlpaWEhoaSlpbG6NGjJblVXJYDJ5p5Zm0J9a1OVE0nyNfKjxZHy72OQvQRo8eOp6y0iOLCY5SVFFFwII8x4yYaVs8/dp4AFNxMGo/ckGRYHa4kPz+flStXkpSUhMlkIjMzk7feeosHHniABQsWdD0uNjaW+++/n1/96ldYrVbGjRvHG2+8QUFBARs3bjTwN+gkK5DCVUkDKQwVFBTEDTfcwJw5c8jKyiI3Nxe73U5VVRVr165l8+bNTJs2jUmTJl1wpU+IL3KqOq9uLWfN7mo0TUfVYWZCAPdcHYan1Wx0eUKI88yZt4iqitNdoz3CI6IICAzq9Tpyj56krEEBFGaP8iRgkFxo6g1+fn6Ulpaybt062tvbiY+P56WXXuKhhx666LErV65k8ODBvPzyy9TW1pKQkMC6deuYO3euAZV3OnXqFO3t7dTV1WGz2bBYLNJACpei6F+8M1kIA9lsNrKzs8nJyaGlpaXruJeXF8nJyUyZMgVPT08DKxR90ek6G0+vLaGkph1V0/G0mnh4biRT4vyMLk0I8RXKT59k3T/fAiBo8BC+8717MJt792LPY3/YREGVhlnR2fizGUSE+Pfq64velZ+fz+nTpy84dq4Z/KK2tjZOnTp10fFzp826rqPreldy7JNPPsmYMWN6oGoh+h5pIEWfpKoqeXl57Nq164I5TxaLhYkTJ5Kamoq/v3zQC9iQW8v/fXaadoeKqkH8UC+WLYyWex2F6Ad2ZWxj754sACZMTmH6rDm99trFp89w30v7AEgdZuXV/5jfa68tjPHggw/icDguSnU9vym8lONhYWF4eHigqioVFRUA3HbbbVxzzTU9VboQfYrsCRR9ktlsJikpicmTJ3P06FEyMzMpLy/H6XSSk5PDvn37GD16NOnp6YSEhBhdrjBAi03luQ9K2V3YiKrpKArcMi2UG5OHSAS/EP1EyrTpnCgtprammv37sokeNpyo6GG98tqvfXyw6++PLRnXK68pjOdwOJgz598XKsLCwr50Z5OHhwfh4eFf+1zt7e387//+Lw6Hg7a2tou+v3nz5gsCgNzc3PD19SU6OpqpU6cyefLkPj3nUoivIg2k6NPOJbcmJCRQVlZGVlYWhYWFaJpGQUEBBQUFxMbGkpaWRmxsrNHlil5y4EQzz75XSl2zoyso58mF0cSFyv1LQvQn50Z7vPPGqzicDj776AO+d8+DeHj07K0KtfXN7CnrAEyMHaowfkRYj76e6Fu66/7JS01hveOOOwgMDMThcHD27Fny8/N5+eWXSUxM5PHHH78gjEeI/kAaSNFvnEturampISsri4MHD6JpGiUlJZSUlDB06FBSU1MluXUAUzWd17ZV8O6uKlS1Myhn+qgA7pstQTlC9Fd+/gHMnD2Pzz/dQHt7G5s2rmfxDbd062u4W01YztuZkFfTyKIpkVTUtXP3jOBufS3hOs5v/FRV/crHjRo1iqFDh3Z9PXfuXLZu3cqbb77J6tWr+e53v9ujdQrR3aSBFP1OcHAwS5YsYfbs2Rckt1ZWVrJ27Vq2bNnC1KlTJbl1gKmo7+CZtSUUVrah6jruFhPL5klQjhADQcKYcZSWFHaN9jiQv49xEyZ3y3N7upkY5HnhZ8H8lFjmp3TL04t+pru3jJ57vsudA3nVVVexb98+tm3bxk033YSbm1u31iVET5Kza9Fv+fr6Mm/ePGbOnElOTg579uyhtbWV+vp6Nm7cyLZt20hJSZHk1gFgY/4ZXvr0FG12FU2D2BBPnlwYzZBB8oErxEAxZ94iaqoqaW5uInPbZiKjYrpltMcgTwuvbi3nv98p6jqmKBDi58bUEf781/UxDAuWzwjx7VxuAwkwYcIEDh8+TGlpKfHx8T1QlRA9QxpI0e95eHgwffp0pk2bRn5+fldya3t7O9u3byczM5NJkyaRmpqKn5+sVvUnXwzKQVG4aUowN04JxixBOUIMKG7u7sxffCNr3nkdp+pk4/p13T7a4ze3jyAswB1Vg+LqNl769BR7ixvZ8VQyPh6yDX6gi4yMpLCwkPLy8m8MyLlUFosFu93+paNAvklQUOcFksbGxm6pRYjeIjeKiQHDYrGQlJTEI488wk033URYWGcogtPpJDs7mz/+8Y+sXbuWmpoagysVl6LgVAv3vXKIXccbcao6/t4Wnr1lODdPC5HmUYgBKnRoGElT0gCoO1NL5o4t3fr8afH+TBvhx2BveODqMJ65ZTinz3awt6SpW19H9E3ndiPZbLZuf876+vrL/lmZpCf6K1mBFAOOyWQiMTGRxMRESktLycrKoqioSJJb+wlV03ljeyXvZFWiajqqBilxg/jBNZF4ucsKgRAD3ZTU6Zw6UUpVZQUHcnOIiY3r1tEeTW128opqSRoRRIB3ZwiKU5UTeXFlzoX2fV2Izlepq6sDkLnWot+RBlIMaMOGDWPYsGHU1NSQkZHBoUOHLkpuTUtLIyEhQZJb+4AvBuV4WEzcc004MxMCjC5NCNFLFMXE/EU38PYbf8Fut/PZRx9w+90P4On57cf0tNs1wgI8uXXWCPLLmvnfD8sI9Xdj2kg5gXcV3R2ic+7cQdO0y/7Z/Px8LBYLMTEx3VqTED1NGkjhEoKDg7nxxhu7klvz8vJwOBxUVlayZs0aAgICmDZtGhMnTpTkVoN8dqCOlZ+cpK1DQ9V0YoI9+dEiCcoRwhX5DvJjxtXz+PyT9bS3t/HphvdZcvO3H3Uw59l9F3wdFeTBP54Yh7e7XEAUV8ZkMqHr+mWvQG7dupUjR45wzTXXSAKr6HfkTFm4FD8/PxYsWMBVV13Fnj17yM7Opq2tjfr6ej7++OMLkls9PDyMLtcltNhUfre+jIxjDaiajg7cOCWEmyQoRwiXlpA4ltLi4xQXHuPUyTL25+YwflLyt3rO/7s3gYggd3QdKhs6+PPn5dzywgHW/8cESWJ1ET21Avl1DeTRo0epqanB4XBw9uxZ8vPzOXr0KImJidx0003dWo8QvUEaSOGSPDw8mDlzJmlpaeTl5bFr1y7q6+tpa2tj27ZtXcmt06ZNk+TWHlRwqoVn15VQ2+RA1XQCfCwsvzaa+DBvo0sTQvQB54/2yNi+mfDIaAYPCb7i5xsX7UNciBfneoirEwMZ+x+7+P2GE7x4z6huqlr0VV5endugryQx9atcyhbWN998EwCr1cqgQYOIjo7mBz/4AZMnT+72hlaIS+FwOL70j9PpvKTvSQMpXJrFYiE5OZnJkydz5MgRMjMzqaysxOFwsGfPHnJyckhMTCQ9PZ3g4Cs/aREXUjWdN3dU8nZWFU5VQ9Vg8jBfHpsfJUE5Qogu54/20DSNjevXcdud92KxWK/4Oc8/X/fzsjA0wJ3D5a3dUK3o6yIiIsjOzqaiooIxY8Z0y3Oeu8jc2nrx/0OzZ89m9uzZ3fI6wjV828buUv5cyczSL5IGUgguTG4tKSkhMzOTkpISNE3j4MGDHDx4kLi4OFJTUxk2rPvSAF1RdaOdZ9YWc7S8DU3XcbMoPDA7nKsSA40uTQjRB4UODSNl2nT2ZO2kof4smdu3MHP2vG557jPNDsrP2pg2QkJ0xJU5d7tLd5yUi76rp5u67mrsepLFYsFqtWK1WqWBFOKLYmNjiY2Npaamhp07d3L48GE0TaOoqIiioiLCw8NJTU0lISFBtp5cpk0H63jxk1O02NSuoJzl10YR6u9udGlCiD4seWoaJ0qLqaqs4GD+PobFjbyk0R619c2E+AV1fZ15rIHSmnZ0Haoa7fxtazl2p869V3fPUHnR93X357bZ3LlrRmY6GuNymrcrbeocDofRv+bXOr+xO//PVx3/uj9f91zn/9uRBlKIrxAcHMzSpUuZM2cOWVlZ5Obm4nQ6KS8vZ/Xq1QQGBjJt2jQmTJggya3foM2u8psPLgzKuT45mO9MC5GgHCHEN7rS0R6vrs/jhcfmdH3941WFXX8f7GtldIQPa26JY0aCrEC6iu5uIA8dOsT+/fvx8PAgMzOTtLS0bn3+/qo3Vuv6Y2PXnU3dlzV2vUXR5ZKJEJekvb29K7n1/Bvwvb29mTJlCsnJyQMmuXXZG8d4O7OKB+dE8Itbhn+r5zpa0coza0uobrCjajp+3haWLYhmdIQE5QghLk/R8aN8sn4dOhAZFfO1oz1a2jpY+sstXJsSza/unNB7RYo+a/369bz//vvMmDGDuXPnfuvnu++++6ioqMBsNtPR0YGvry+33norjz/+eDdU2zN6o6lzOp19ekW2pxu7c8cH8i41WTYR4hJ5enoya9Ys0tPTyc3NZffu3dTX19Pa2sqWLVvIyMhg0qRJpKam4uvra3S5V6zdrvHhvloA1u6p5udLY7GYL/9NUNV0VmVU8lbGhUE5j86PwluCcoQQVyBu5CjiR4/h6OECTp0sI39fNhMmp3zpY/++MRe7ZuKDPadZOCGAtHHRvVytGMgeeOABqqqqmDhx4gXHV65cidVq5eGHH76s5+vpLZj9sbHridW6gd7Y9RZpIIW4TBaLhZSUFJKSkjh8+DBZWVlUVlZit9vZvXs32dnZjB07lunTpxMUFPTNT9jHfJx3hhabyuwxgWwuOMuWQ2eZO+7yfo/aJjtPrSnmWEUbqqZjMSncNzuM2WP7338PIUTfMmvOfCrKT9HU2Ejmji1ERMVcNNqjw+7k4/0NgIlAT43UsVHGFCv6lMjISAAqKysv+WecTudFf7Zt20ZNTQ3jx4+/6PHTp0/nhRdeICAgAC8vrwHX2PVUUyeNXf8iW1iF6AbnJ7eeb8SIEaSmphITE2NMYVfglhcOkFfWzK5fpDDpP3czd1wQrz44+pJ/fufRen67/gSt/wrKiRzswQ8XRjM0QIJyhBDdo6a6itVvd4728A8IvGi0x6pPcnl1ey2KovDonGAevuHLVylF/3UlWzArKirYtGkTXl5exMXF0dHRQVNTE5qmoWkauq53/d1ms6Gq6kWvq+s6OTk5mM1mxo0b96W1rVmzhgkTJvT4CI+eauy+eFwaO/FFsgIpRDc4l9xaXV1NRkZGV3JrYWEhhYWFhIeHk5aWxqhRo/r0G3FVg53tR+q5c3oYg32tLJgwmI/yamloc+Lv9fVvF212lZUbT7Lp4FlUTUfTYfHkIdyWGnpFW2CFEOKrBIeEMiV1OrsyttNQf5adWz8ncHAIB/bnouuwKqcN/OLxtqjcs3CS0eW6lJ7cgvltV+xsNhvQObNx//79X/qYS/mMNpvN2O32r/y+yWTC398fX1/fHlutk8ZOGEkaSCG6UUhICEuXLmX27NlkZWWRn5+Pw+GgvLycd999tyu5deLEiV3R333Ju7ur0XW4ZVoIAN9JDeW9nBrez6nh4LDgRAAAIABJREFU+zPDvvLnCivb+PmaYgnKEUL0mskpqZQWF3Lq5AmWPfkf2PCkw7vzPke1oQyL1Z3/+cXvcXeTUx2gW5u67m7seouXlxc+Pj7ouo6iKFitVnx8fDCbzZjNZkwmExaLBZPJRFBQEF5eXl3fs1gsWCwWvL29qays5He/+92XvoamaQwdOpR169ZJQrsYsGQLqxA96Fxya05ODm1tbV3HfXx8SE5OJiUlpU8lt6b/PAeHqrPn2c7tXqoGE36yi8ggDz7+z4kXPV7TdN7JqubvOypw/CsoZ0K0D09cGy1BOUKIHldTXUn61QtQJjyAW9iF71H2U9kEnFxL4f6MPn0i39Ordf2hsTObzZe9Unc5WzB7YsXul7/8JatWrWLq1KkXHM/IyOCPf/wj8+fP77bXEqKvkQZSiF7gdDrJzc1l165dNDQ0dB13c3PrM8mteWXNzPtVLo/Nj+Tx+f8OnHjugzL+urWcXb9IYXiIZ9fx2iY7v1hXwuHTrZ1BOWaFu2aE8f/Zu/Owqu877//Pc9gRBMSAiiuyBDQoi6KAGqMmMUnVJGptc2eatpnJ0ppo7t905rqvmV7p3O107ul1RxuzNHOluZNpsxljYzZjTDTKKoggLggoKogiguz7WX5/UE41msQF+HLOeT2ui6vxnMP5vmmifl/n8/m830uus+GOiMiNuuOOO6gZu/KK8Niv6/iXpPqXsvPj9677vb9phW2gQp2rBrsbGWrurFsxf/nLX/Lhhx/S1dVFZ2cngYGB/Pa3v+V73/ue0aWJDCoFSJEhZLPZOHLkCDk5OdTW1joeN5vNhndu/ee3Knjtq7Pf+Py6eybyv1ZMASC3vInfbjulRjkiMuSsFgu9ll6KCvfzyBPP4H3X89/6esuXv+B3/+sfGDdu3DWv1vX29rpUsLuec3WuEOyGUm5uLhs2bMDLq290R0ZGhtEliQw6BUgRg5w4cYLs7GxOnjx52eNGdG7tsdi57R9zmBLmx78+EHnF8/+6+QSN7b0c+O0cdh9t5N//UulolHNf0i38MF2NckTcXX+ws/RasFh6aeno4fSFTiwWC1ar9a//a8FqsXCmyUJ7lxWbzYrVasVmtWKxWunqhfNtYLP/tSvmJd0xL/b40GP1APpuWxqP7qDpfBWB8/7nt9bV+METJE4O4N577x30/w8GKth9V0dNBbvho7m5mY0bNwKwbNmyK+ZCirii4XsoQMTFTZ06lalTp3L+/HkyMzMpLS29rHPr+PHjSUtLG5LOrZ+XNNDYbuFXCyJIjw2+4vm/mz+WX7xZQXZ5E/ERI7BY7Yz08+CppZO4bWLAoNYmIjfn0mBntVpobu++rmBntVrpvI5gNzDMf/36uuu/hp2+YOfr6ztooa7/ObP5ajWLK/Py+tv4mN7eXgMrERk6CpAiBgsPD2flypU0NTWRnZ3NwYMH6e3t5cyZM2zevJnQ0FDS0tKYMWPGoHVufTe3lhE+HixLueWK5+x2eGB2OL/cfIJ3c2rZ9ONbmRM9kp/eMZ6RfvojRORG9Qc7q8WKxdJ7fcHOZsVquXqws9vs2Ow2A4Pd5R94fdfnXyaTyfHl42EnzN+C2Wy+4isiyMQIHw9HV8zasSn86b8yv7Pi0FEhvPbaq8TFxX3na0Wu16UNmiwWi4GViAwdbWEVGWY6OzvJy8ujoKCAzs5Ox+MBAQGkpqYya9YsfHyG5qxhQ2svr+4+w8/vmujoqnrwdBtjgr2H5PoiRhicYGfvW7UbtGB3LYYm2PV/Bfh6MOUWH8f4g0u/oscGEBLoe9Mrdolzbudk6DK8I5Kv+nxXxU7SRlbw2bZ3b+o6It/mV7/6FQC33347CxYsMLgakcGnACkyTPX29lJYWEhubi4tLS2Ox318fEhOTmbu3LkEBAze9tHc8ib+Y9sp2rqs+Hmb+fHtEaTFBmPW0RsxiNViwWK1OM7YXWuws1mtWBXshjTYDZXOzk6iZs6nfeoavMenXPZcd1UuXkff4MShPIKCggyqUNzBb37zGywWC+np6SxevNjockQGnQKkyDBns9k4fPgwOTk5nD9/3vG42WwmISGBjIyMAe3c2tVr46XPq/m0qB6bzY7VDktnhPI/5o/DS41y5Cr6wlvvgAW7vvN1CnbOHOyG0u7du3n4p09wscOOPSQGAJ/20wT52PjJ/1jFxIkTeeSRR9R4RgbNf/7nf9LZ2cns2bNZunSp0eWIDDoFSBEnUlFRQU5ODqdOnbrs8ZiYGNLT05k4ceLVv/Eanazr5JfvneDsxW6sNjsBvh6su0eNcpzVQAY7+19X7BTsFOyGE6vVysaNG2lra6Ozs5PIyEhMJhMpKSmcOXOGAwcOALBo0SKNV5BBs2HDBlpaWkhMTGTZsmVGlyMy6NQBQ8SJREdHEx0dTW1tLXv37uXYsWPY7XbKy8spLy9n/PjxZGRkEBMTc9VP2/fv3++4oUpOTiY5ue/ckN0O7+XV8tpXZ+mx2LDaYPqEAJ5eOpEgf/0xMdCuN9h1dF/SEdOwYDd8mqco2Em/kpIS2traAFizZg0zZ850PDd9+nROnz5NQ0MDu3fvZurUqYwdO9aoUsWF9XdiVRdWcRdagRRxYo2NjY7OrZd2fwsNDSU9PZ2EhAQ8PDzo6Ohg7u13ceZCGx2+EwDw76phyrgQtn/6Cf++7RSHqtqw2ux4mOCh+WO5Z+aVHVld3fUEu5omC+3fFOzacYw50Iqdgp0MDrvdzosvvkhDQwMBAQGsW7fuik7V58+f57/+67+w2WwEBwfzxBNP4O2tJmAysF555RVqa2uJjY1lzZo1RpcjMugUIEVcQH/n1vz8fLq6uhyPBwQEMHPmTB5+8p/piH4I73GXDzjuqc7HcuRtZv3kZewmD8YEe/OPy6YwftTQdHm9VgMR7LosUNumYKdgJ66irKyMd955B4AlS5aQlpZ21dfl5OSwc+dOAGbOnMny5cuHrEZxD3/84x85c+YMkZGRPPzww0aXIzLotDdNxAX4+fmxcOFCMjIy2L9/P/v27aO5uZm2tjb+x0+epPO2J64IjwDeE2Zj627l4Hu/5P/79R94eN5YvL2uPUBca7CzWS2caRwuwc64rZjjRkKAr6eCncgAyM7OBsDb29uxHf9q5s6dS1lZGVVVVRQXFxMdHU18fPxQlSluQFtYxd0oQIq4EC8vL+bOnUtKSgoHDx7k3XffpaXHzIirhMd+vlGLaD+xg7LCXfzf6vF9wc5qo6vXfmWw++t5O3cJdiN8zESG+SrYiQwzZ8+epbq6GoDZs2d/62xck8nEypUreemll+jq6mLbtm1ERERotIcMGAVIcTcKkCJDyGq10tvb+61fFovluh6/2nM2mw3o2+JlC47+zrp6Olv58IOtjJ3/+FWeNSbYmUwmIoJMVwQ7s9lMgK+Hgp2IG9u7dy/QN85ozpw53/n6wMBAHnjgAd566y16enrYsmULP/nJTzTaQwaEAqS4GwVIEb472F1PePu2x/uD3XBjB0xmD0dw+6ZgZzKZHGfsFOxExAj19fWUlZUBfWcaR4wYcU3fFx0dTXJyMoWFhZw5c4asrCzmzZs3mKWKm1CAFHejACnD2rcFu4EKdcM52AF4eHjg5eWFp6cnXl5eV/36puciIyPJ/Jf/+53X8PPz5WfLZ/DAA+McnVtFRIajnJwcxz9fbwC86667OHXqFA0NDXz11VdERUVptIfcNAVIcTcKkHJDbiTY3UjgG+7B7kZC3bd9z9W+bmbFbs6cOTz34h85WVOId8TVm0x0VexkTGDfz/Lhhx+ye/duUlNTSUlJ+dZzRSIiQ629vZ2DBw8CEBcXR3Bw8HV9v5eXF6tWrXKM9ti8ebNGe8hN6w+Ql47TEnFlCpAu5puC3UCGOmcOdjcS+AYj2A2lnN3biUpcQLvdjvf4lMue667KZfSFL3j9lY3k5+fT0tJCa2srX3zxBZmZmaSkpDB37txr3iImIjKYcnNzHX//ZGRk3NB7hIeHs2TJEnbs2EFTUxOffPIJ999//0CWKW5GK5DibhQgh8jVgt1AbsF0hmBnNpsHPdQ5U7AbKn5+fpwo3sv8xfdQ8fkbdPlN6nu8s5rpU8aQfTgP6Gt1X1JSQm5uLnV1dXR3d5OdnU1eXh4JCQlkZGQwatQoI38UEXFj3d3dFBQUADBp0iTGjRt3w+81Z84cKioqqKyspKSkhNjYWI32kBvWHyChL0Re+msRV+T2AfJ6gt2Nrta5WrDz9vZ2nMtTsHMOvr6+5GftoqioiP379wOQkpJCYuLfxnuYzWZmzpzJzJkzKS8vJzs7m6qqKqxWK0VFRRQVFREbG8u8efOIiIgw6kcRETe1f/9+enp6AEhPT7/p93vwwQd58cUX6ejo0GgPuSkKkOJuhm2A/HqwG4xQ5y7Bztvb+1tX8hTs3EdiYuJlofGbxMTEEBMTQ01NDVlZWZSVlWG32ykrK6OsrIyJEyeSnp5OTEzMEFQtIu7OarU6mueEhoYSHf3d44m+i7+/Pw888AB//vOfHaM9fvzjH+vvRLluXw+QIq7uugPkpcFuMLZgulqw8/b2xsvLS8FOnFJERATf//73aWxsJDMzk5KSEqxWK1VVVVRVVREWFsbcuXNJSEjQf68iMmhKSkro6OgArr/z6reZOnUqs2bNoqCggDNnzpCZmcmCBQsG7P3FPShAirvx3LFjh9sFu/5Qd7Vg1/+cgp3I34SEhLBs2TIWLVpEbm4u+/fvp7u7m7q6OrZt2+bo3JqcnKzOrSIyoOx2O9nZ2QAEBAQwffr0AX3/JUuWUFlZSUNDA3v27CEqKkrb9OW6eHr+bT1GnVjFHXjm5eUN+kVuNthd+riCnYhxRowYweLFi5k3bx6FhYXk5eXR2tpKS0sLO3fudHRunTNnjjq3isiAKC8vp6GhAeg7+zjQc2q9vK4c7fHkk0/qwzC5ZlqBFHfj6ePj863B7tLwdmmw+/rjCnYi7sPHx4e0tDRSU1M5dOgQOTk5XLhwga6uLrKyssjNzWXGjBlkZGQQEhJidLki4sT27NkDgLe3N8nJV59ne7PCw8O58847+eyzz2hpaWHbtm2sXr16UK4lrkcBUtyN5z//8z8bXYOIOCkPDw9H59aysjKys7Oprq7GarVy4MABioqKuPXWW0lPT9eWMBG5btXV1Zw7dw6A1NTUQe1umZqaSnl5OZWVlZSWlnLw4EFmzJgxaNcT16EAKe5GS4MiMiBiY2P5yU9+wqOPPkpsbCzQd3aptLSUV199lddff52KigqDqxQRZ5KVlQX0HYVJTU0d9Os9+OCD+Pv7A/Dpp5/S3Nw86NcU56cAKe5GAVJEBlRERARr1qxh7dq1JCYmOs4rnT59mrfeeouXX36ZgwcPDuuGXCJivPr6esrLywFISkoaknPV/aM9AMdoD/1ZJd9FAVLcjcezzz77rNFFiIjr8fPzIzY2lqSkJMxmM3V1dVitVtrb2zl27BgHDx4E+s4eDXRTDBFxfjt37qS2thaTycSqVavw9fUdkuuOGjWKrq4uampqaGlpAWDKlClDcm1xTjabzTGnNDIyUkc2xOVpBVJEBlVAQACLFy9m/fr1LF68mMDAQACam5vZsWMHzz33HLt27aK9vd3gSkVkuGhtbaWkpASAuLg4goODh/T6S5YsISwsDIDMzExqamqG9PriXDTGQ9yNAqSIDAkfHx/S09N5+umnWbZsGaGhoQB0dXWRmZnJxo0b+eSTT2hsbDS4UhExWl5enmPraHp6+pBf38PDg1WrVuHp6Yndbmfz5s10d3cPeR3iHLy9vR3/rC2s4g4UIEVkSHl4eJCYmMjPfvYz1qxZw4QJE4C+T23379/Ppk2beO+996itrTW4UhExQnd3N/v37wdg0qRJjBs3zpA6Ro8ezZ133gngGO0h8k36VyEVIMUdeH73S0REBp7JZCI2NpbY2Fiqq6vJysqivLwcu93O0aNHOXr0KJMmTSIjI4OoqCijyxWRIbJ//356enoAyMjIMLSWWbNmcfz4ccrLyyktLaW4uJiZM2caWpMMT15eXlgsFgVIcQtagRQRw02YMIEf/OAHrF27lpkzZ17WufXNN99U51YRN2G1Wh3NSMLDw4fFh0crVqy4bLSHttnL1fR3YlWAFHegACkiw8aoUaNYvnw569atIy0tDR8fHwDq6ur44IMP+P3vf09ubq7+ghZxUQcPHqSjowOAuXPnGlxNHz8/P8doj97eXjZv3ozVajW4KhluFCDFnWiMh4gMO97e3kydOpVZs2bh6+tLXV0dPT09dHd3c+LECfbv3093dzdjxoy5bP6WiDgvu93O1q1b6ezsJCAggGXLlmE2D4/PuUeNGkV3dzdnzpyhra0Nu92u0R5ymQMHDtDe3k5ISAjTp083uhyRQTU8/mQWEbmK/s6t69at43vf+x6jR48GoLOzk8zMTJ577jk++eQTmpqaDK5URG5WWVkZDQ0NAKSlpQ27+bCLFy++bLTH6dOnDa5IhhOtQIo7UYAUkWHPw8ODpKQknnzySb7//e8zfvx44G+dW59//nl1bhVxcnv37gXA19eXlJQUg6u50qWjPQC2bNmi0R7ioAAp7kQBUkSchslk4tZbb+WnP/0pjzzyCDExMQCOzq2vvPIK//3f/83x48cNrlRErsfp06c5d+4c0Nf5dLhuTR89ejR33303AG1tbRrtIQ4KkOJONMZDRJzSpEmTmDRpEg0NDWRmZnLo0CFsNhsnT57k5MmThIeHk56ezrRp04bNOSoRubr+zqtms5nU1FSDq/l2ycnJlJeXO0Z7FBUVkZiYaHRZYjAFSHEnuqsSEacWGhrKihUrWLduHXPnznV0bj1//jxbt27l+eefZ9++fVgsFoMrFZGrqa+vp7y8HIDExERGjBhhcEXfbcWKFQQEBACwfft2jfYQBUhxKwqQIuISAgMDufPOO1m/fj133HGH4+auubmZzz77jOeee46vvvqKzs5OgysVkUtlZWUBfVvUMzIyDK7m2vj5+bFy5UpAoz2kjwKkuBON8RARl+Lp6cmkSZNITU0lMDCQixcv0tnZicVi4fTp0+Tn59Pa2sott9yCr6+v0eWKuLXW1lY+/PBD7HY78fHxJCcnG13SNQsODqa3t5fq6mra2tqwWq1ERkYaXZYY5NSpU1RXV2MymZg3b57R5YgMKp2BFBGX5OHhQUpKCsnJyZSWlpKTk0NNTQ29vb0UFBRQWFhIXFwc8+bNIzw83OhyRdxSbm4uNpsNgPnz5xtczfW74447qKyspLa2luzsbKKjo5k0aZLRZYkBtAIp7kRbWEXEpZlMJuLj43n00Uf50Y9+RFRUFAA2m40jR47whz/8gf/+7/+msrLS4EpF3Et3dzeFhYUATJkyxSk/yPHw8GD16tWO8LBlyxZtk3dTl3YOVogUV6cAKSJuY/LkyTz00EP8/Oc/Z8aMGY7urCdPnuRPf/oTr7zyCocPH3asiIjI4MnPz6enpweAtLQ0g6u5cSEhIZeN9vjggw8MrkiMoAAp7kQBUkTcztc7t3p7ewNQW1vL+++/z6ZNm8jPz1fnVpFBYrVaycvLAyA8PNyxM8BZJSUlOebSlpeXs3//foMrkqGmACnuRAFSRNzW1zu39o8PaGpqYvv27WzYsEGdW0UGQXFxMR0dHYBzrz5e6tLRHjt27KC+vt7gimQoKUCKO1GAFBG35+vry7x581i3bh333Xcfo0aNAqCjo4M9e/bw3HPPsX37dpqbmw2uVMT52e12x+iOgIAApk2bZnBFA+PS0R4Wi4X33ntPoz3ciKfn3/pSaveKuDqN8RAR+Suz2cy4ceOYPXs2YWFhNDc309rais1mo6amhvz8fOrr6wkNDXWsNIjI9SktLeXAgQNAXxfTCRMmGFzRwAkODsZisVBdXU17ezsWi4WpU6caXZYMgebmZkpKSgCYMWMGQUFBBlckMng0xkNE5Gv6O7fGx8dz6tQpsrOzOX78ODabjcOHD3P48GEiIyNJT0/X3DeR69S/+ujr60tSUpLB1Qy8hQsXcuLECWpra8nJySEmJkajPdyAtrCKO9EWVhGRb9HfufWJJ54gISHB0bm1srJSnVtFrtOpU6c4d+4cALNnz77spttVaLSHe1KAFHeiACkicg3CwsK4//77eeqpp0hNTXXcLPR3bn3hhRfUuVXkO2RnZwN928XnzJljcDWDJyQkhKVLlwIa7eEuFCDFnShAiohch6CgIO6++26eeeYZFi5ciL+/PwCNjY1s376d5557jj179mjFQeRr6uvrOX78OADJycn4+fkZXNHgSkxMJC4uDugb7VFQUGBwRTKYFCDFnShAiojcAF9fX+bPn8/69eu55557CAkJAaCzs5OvvvpKnVtFviYzMxPoO2PsKqM7vsvy5csZOXIkAJ9//rlGe7gwdWEVd6IAKSJyEzw9PZk1axY///nPWblyJWPHjgX6biDy8/N5/vnnef/996mrqzO4UhHjtLa2cvjwYQDi4+MJDg42uKKh4ePjw+rVqzGZTBrt4eK0AinuRGM8REQGgMlkIiwsjOTkZCZNmkRbWxuNjY3Y7Xbq6urYv38/Z86cITAw0LFaKeIu9uzZQ3V1NQAPPvigW43BGTlyJFarlaqqKtrb2+np6SEqKsrosmSAeXh4sGfPHgAmTpzI5MmTjS1IZBBpjIeIyACbMmUKU6ZMoa6ujszMTI4ePYrNZuPEiROcOHGCsWPHkp6eTlxcnKOrq4ir6u7uZv/+/UDf743w8HCDKxp6CxYsoKKigtraWvLy8oiKitJ8SBfk6emJxWLRCqS4PN25iIgMkrCwMB588EGeeuopZs+e7Tgjc+7cObZs2cILL7xAQUGBzsuIS9u3b5/jhjo9Pd3gaozx9dEeW7dupaOjw+CqZKD1//tVgBRXpwApIjLIgoKCWLp0Kc888wy33367o/tkY2Mjn376KRs2bGDv3r10dXUZXKnIwLJarezbtw+A8PBwt151CwkJ4b777gOgo6OD999/3+CKZKApQIq7UIAUERkifn5+LFiwgGeeeYalS5c6zkJ2dHSwe/dunnvuOT777DN1bhWXUVxc7Fhpy8jIMLga4yUkJDhGe1RWVpKfn29wRTKQFCDFXegMpIjIEPP09GT27NmkpKRw9OhRsrOzqa2tpbe3l3379lFQUMD06dNJT08nLCzM6HJFbojNZiMrKwuAgIAA4uPjDa5oeFi+fDk1NTW0tLSwY8cOIiMjGT16tNFlyQDoP6agACmuTiuQIiIGMZvNTJ8+nccee4yHH36YyMhIoO/Gu6SkhJdffpk333yTU6dOGVuoyA04duwYTU1NAMybN08No/7q0tEeNptNoz1ciFYgxV1oBVJEZBiIjIwkMjKS8+fPk5WV5ejcevz4cY4fP05ERARpaWnExcVhMpmMLlfkO/WvPvr6+pKYmGhwNcNLREQE8+fPZ8+ePdTV1fH555+zdOlSo8uSm6QAKe5CHweKiAwj4eHhV+3cWlNTw3vvvccLL7xAYWGhOrfKsHbq1CnOnTsHQGpq6mVD1qXP/PnzGT9+PAD5+fmcOHHC4IrkZilAirtQgBQRGYYu7dy6YMEC/P39Abh48SIff/wxGzduJDMzU51bZVjKyckB+m6oU1NTDa5meDKbzaxcuRJvb29Aoz1cgQKkuAsFSBGRYczPz4/bb7+d9evXs3TpUoKDgwFob29n165dbNiwgc8//5zW1laDKxXpc/78eSoqKgBITEx0jK2RKwUFBbF8+XJAoz1cgQKkuAsFSBERJ9DfuXXt2rU8+OCDjBkzBoCenh5yc3PZuHEjH3zwAQ0NDQZXKu6uf/XRZDIxd+5cg6sZ/uLj40lISAD6Rnvk5eUZXJHcqP4AqSMG4urUREdExIn0d26dPn06lZWVZGVlcfLkSWw2GwcPHuTgwYNERUWRnp7O5MmTjS5X3ExrayuHDx8GYNq0aY4Vc/l29957L6dOnaKlpYWdO3cyZcoUwsPDjS5LrpNWIMVdaAVSRMRJRUZG8nd/93c8/vjjTJs2zTEm4fjx47zxxhu8+uqrHD16FLvdbnCl4i5ycnKw2WwAZGRkGFyN8/D29r5itIdCiPNRgBR34fHss88+a3QRIiJy4/qHtM+YMQObzcaFCxew2Wy0trZy9OhRDh06hIeHB+Hh4ZrFJ4Oms7OTrVu3YrPZiIyMJC0tzeiSnMrIkSOBvg62nZ2ddHV1ER0dbXBVcj1qamqorKwEID09HQ8PD4MrEhkcupMQEXERwcHB3HPPPaxfv54FCxY4mpdcvHiRTz75xNG5tbu72+BKxRUVFBQ4Vl7S09MNrsY5zZs3zzHao6CgwNGMSJzDpeNqtAoprkwBUkTExfR3bn3mmWe4++67CQoKAqCtrU2dW2VQWK1W9u3bB/TNMo2MjDS4Iud0tdEe+n3qPBQgxV0oQIqIuChPT09SU1N56qmnuP/++x1NObq7u9W5VQbUgQMHHDMMdfbx5lw62qOrq4stW7YYXJFcKwVIcRfqwioi4uLMZjMJCQkkJCRw/PhxcnJyrujcGhMTQ1paGpMmTTK6XHEyNpvNMbojODiY+Ph4gytyfvHx8cycOZPi4mKqqqrIycnRmVIn4On5t9tqjfIQV6YAKSLiRqKiooiKiqK2tpbMzExKS0ux2+2Ul5dTXl7O+PHjSUtL49Zbb8VkMhldrjiB0tJSmpqaAJg7d64aNQ2QpUuXcurUKZqamvjyyy+ZOnWqRnsMc1qBFHehP+VFRNzQmDFjWLVqFU899RTJycmOT87PnDnD5s2beemllzhw4ABWq9XgSmW4y8zMBMDX15fExESDq3Ed/aM9zGazRns4CQVIcRca4yEi4sZ8fX2JiYlh1qxZmM1m6urqsFgsdHR0UF5ezoEDB7Db7YSHh1+2PUsE4OTJk47tqxkZGWqeM8ACAwMxm82cPHk+tmqtAAAgAElEQVSSzs5OOjo6iImJMbos+QYdHR0UFhYCfduQR48ebXBFIoNDK5AiIoKfnx933HEHzzzzDHfeeadjJl1bWxtffPEFGzZsYOfOnbS1tRlcqQwn2dnZQN/Ky+zZsw2uxjVlZGQwceJEAAoLCzXaYxjTCqS4CwVIERFx8PLyYu7cuTz99NOsWLGCsLAwoK9za05ODhs3bmTbtm1cvHjR4ErFaOfPn+fEiRMAJCYmOuaOysAymUysXLkSX19fQKM9hjMFSHEXCpAiInIFs9nMjBkzeOKJJ3jooYcc3VmtVivFxcVs2rSJt99+m+rqaoMrFaNkZWUBfQFHozsGV2BgIA888ADwt9Eedrvd4Krk69SFVdyFAqSIiHyrqKgoHnnkER577DHi4+Md3VnLy8t57bXXeO211ygrK9MN7XXKzMxkwYIF+Pv7ExISwpo1a6ipqbnidb29vfzyl79kwoQJ+Pr6kpSUxEcffXTF60pKSli0aBFxcXH86le/GtQGSK2trRw5cgSAadOmERgYOGjXkj7R0dGOJkX9oz1keNEKpLgLBUgREbkm/Z1b165dS0pKiuPT9urqat555x1efPFFioqK1Ln1Guzbt49FixbR1dXFH//4R373u9+Rk5PD7bfffsU503Xr1vEf//EfPPbYY7z33ntMmTKFFStW8OWXXzpe093dzfe+9z1+/OMfs3XrVnbv3s2LL744aPVnZWU5PjDQ6uPQufvuuwkODgZg165dnDt3zuCK5FLe3t6Of1aAFFdmsusjYxERuQHt7e3s27ePgoICurq6HI8HBgaSmppKSkoKPj4+BlY4fC1dupSCggJOnjzpWL07ePAgiYmJ/Pa3v+Wf/umfgL4up1FRUfzLv/wLv/rVr4C+bcSJiYl4e3uzf/9+AA4fPszDDz9MUVERAB988AFvvPEGf/nLXwa89s7OTjZs2EBvby+RkZE8/PDDA34N+Wbnzp3j1VdfxWazERwczBNPPHFZcBFj/eY3v8FisZCens7ixYuNLkdkUGgFUkREbsiIESMcnVvvuusugoKCgL7tjf2dW7/44gt1br2KvLw8br/99su2fs6YMYMJEybw/vvvOx77+OOPsdlsl4U0Dw8PHnroIQoLCzlz5gwAkydP5uzZs+zZs4fm5mb+9Kc/kZSUNCi15+fnO1ZXtPo49MaOHcsdd9wBQFNTE5999pnBFcml+rexagVSXJkCpIiI3BQvLy/mzJnDU089dUXn1uzsbDZu3MiHH36ozq2X6OnpuerqrK+vL4cPH3b8+siRI/j4+DB16tTLXnfbbbc5ngcICAjgjTfe4O///u+ZOHEiQUFB/OIXvxjwuq1WK3l5eQCEh4czZcqUAb+GfLe0tDTHaI+ioiKN9hhGFCDFHShAiojIgLi0c+sPfvCDyzq3FhUVsWnTJt55552rNopxN7feeisFBQXYbDbHY+fPn3cMjO/s7ATg4sWLBAcHOxoX9QsJCXE83+/uu++mvLyc5uZmXnvttUHZPnzgwAHHduV58+YN+PvLtdFoj+Gr/2y4AqS4MgVIEREZcDExMTzyyCM8+uijxMXFOQJQWVkZr776qtt3bv3Zz35GRUUFTz31FOfOnePEiRM8/PDDjkBpNvf99Wy3268Ij0ax2WyOzp/BwcHExcUZXJF702iP4UkrkOIOFCBFRGTQREREsHr1atauXUtSUhIeHh7A3zq3vvzyy27ZufUnP/kJ//Zv/8Zrr73GuHHjiIqKwsvLi3vvvZeQkBDH6uGoUaNoamq6Ihg0NjY6nh8qR48epampCejbQtkfcsU40dHRJCcnA32jPfpnc4pxFCDFHehPfxERGXQhISF873vfY/369aSnpzu23l24cIEPP/yQ3//+9+Tk5NDd3W1wpUPnX//1X2loaKCkpIQzZ87w8ccfU1ZWdlljmmnTptHV1cWJEycu+97+c5LTpk0bsnr7w0n/LEoZHu666y5CQ0MB+OqrrzTaw2AKkOIOFCBFRGTIjBgxgsWLF7Nu3TqWLFni6ELa2trKzp07HZ1b29vbDa50aPj5+XHbbbcRERHB66+/TllZGU888YTj+fvuuw+z2cybb77peMxms/Hmm2+SlJTE+PHjh6TOyspKzp8/D8CcOXMcK8liPC8vL1atWoXZbMZms7F582Z6enqMLsttKUCKO/A0ugAREXE/Pj4+pKWlkZqayqFDh8jJyeHChQuOzq15eXkkJCSQkZExpNs0h0pxcTGbNm0iJSUFs9lMdnY2f/7zn/mHf/gHli5d6nhdZGQkf//3f8+///u/4+XlRUJCAm+88QaHDx9m+/btQ1ZvdnY20HdzPHv27CG7rlyb8PBwFi1axM6dO2lqamL79u0sX77c6LLckgKkuAMFSBERMYyHhwczZ85k5syZlJeXk5WVRXV1taNza3FxMbGxsWRkZBAREWF0uQMmKCiIkydPsnXrVjo7O4mNjeXFF1/k8ccfv+K1mzZtYvTo0bz00ktcuHCBuLg4tm7dyp133jkktZ4/f57KykoAkpKS8PPzG5LryvVJS0ujrKyMqqoqiouLiY6OJj4+3uiy3I4CpLgDk10tu0REZBipqakhMzOTsrKyyx6fOHEi6enpxMTEGFSZe3r//fc5fPgwZrOZdevWObYdy/DT2trKSy+9RFdXF97e3jz55JMEBQUZXZZb+fTTTykoKMDf359//Md/NLockUGhM5AiIjKsREREsGbNGtauXUtiYqLjvF1VVRVvv/02L7/8MsXFxZfNUJTB0dTUxJEjR4C+hj0Kj8PbpaM9enp62LJli36fDDGtQIo78Hj22WefNboIERGRr/Pz8yM2Npbk5GRMJhN1dXVYrVba29spKyujuLgYgLCwMMfwbhlYu3fvpqamBoAHHniAgIAAgyuS7xIaGkpHRwdnz56lpaUFs9nM5MmTjS7LbVRXV3P69GlsNhu333670eWIDAqtQIqIyLDW37l1/fr1LF682LEK1tLSwueff87GjRv58ssv3aZz61Dp7OykqKgIgKioKMLDww2uSK7VkiVLHKM99uzZ4/gQQAZf/wokaBVSXJcCpIiIOAUfHx/S09N5+umnWbZsGaNHjwagq6uLrKwsNmzYwMcff0xjY6PBlbqGffv2OW6A09LSDK5Grseloz3sdrtGewwhBUhxBwqQIiLiVDw8PEhMTOTJJ59kzZo1TJw4EQCr1UphYSGbNm1i8+bN1NbWGlyp8+rt7WXfvn0AjB07lilTphhckVyv8PBwlixZAvSt1n/yyScGV+QeFCDFHejQiIiIOCWTyURsbCyxsbGXdW612+2UlpZSWlrK5MmTSUtLIzo62uhynUpRURFdXV0AZGRkGFyN3Kg5c+ZQUVFBZWUlJSUlxMbGarTHILv0PLbFYjGwEpHBoxVIERFxet/UufXUqVO89dZbvPzyy5SUlKgj5TWw2Wzk5uYCEBwczK233mpwRXIzHnzwQfz9/QHYtm0bzc3NBlfk2rQCKe5AAVJERFzGqFGjWLZsGevWrSMtLQ0fHx8A6urq+Mtf/sLzzz9PXl6e09/YVVdXk5ubS0dHx4C/99GjR2lqagIgPT0ds1m3Cs7M399foz2GkAKkuAON8RAREZfj7e3N1KlTmTVrFr6+vtTV1dHT00N3dzcnTpygoKCA3t5exowZc9kNn7P4P//n/5CVlUVWVhYWi4Xx48cP2M+xdetW2tvbHcFDAdL5jRo1is7OTmpqamhpacFkMmm0xyBpa2tzjBiaPn06ISEhBlckMvAUIEVExGV5enoyceJEUlNTCQ4Opr6+ns7OTiwWC6dPn2bfvn20trZyyy234OfnZ3S51yQ3N5esrCy6u7vp6uqivLyc7Oxszp8/z4QJExzbFW9EZWUlOTk5AMybN08hw4VERkZy7Ngx2tvbqaqqIioqipEjRxpdlsvp6OigsLAQgPj4eEe3aBFXogApIiIuz2w2M3bsWGbNmsWYMWNobm6mpaUFm83G2bNnyc/P5/z584SGhhIQEGB0ud/q5Zdfprm5mVWrVpGenk59fT1nz57lzJkz7N69m4sXLxIaGkpQUNB1v3f/GBQvLy8efPBBp1ydlaszm81MmTKFwsJC7HY7x48fJykp6bKmL3Lzuru7KSgoACA2NpawsDCDKxIZeAqQIiLiNkwmE6NHjyYpKYnIyEg6OjpoaGgAoL6+nsLCQk6fPs2IESMcg9iHk/Lycnbu3ElAQADf//73GTVqFCkpKSQnJ9PW1kZ1dTVVVVVkZWVRUVFBaGjoNf8c58+fZ+fOnQDMnj1bzXNckL+/P35+fhw/fpzu7m4aGhqYNm2a0WW5lN7eXvLy8gCIjo5m7NixBlckMvAUIEVExC0FBQVx2223cdttt9HT00NdXR12u52mpiYOHTrEsWPH8PLyIiwsDJPJZHS5ALz++uvU1taSlpbG1KlTHY/7+fkxffp0kpOTsdlsnDt3jnPnzrFv3z4OHjyIl5cXEyZM+Nb3/uyzz7hw4QJms5lVq1Y5GhCJa4mIiKC6uprGxkbq6+sZNWoU4eHhRpflMqxWq2Mb+NSpU4mIiDC4IpGBpwApIiJuzd/fn1tvvZXk5GQALly4gNVqpb29nWPHjlFcXIzJZCI8PNwxHsQI5eXlfPTRR3h4ePDQQw9ddXupn58fsbGxzJkzB7PZTHV1NfX19Rw8eJB9+/bh7+9PaGjoFd/b1NTExx9/DEBCQgIzZswYkp9JjBEdHU1xcTG9vb2cOHGC6dOnO80ZYGeQlZUFwOTJk7/zgxsRZ6QAKSIiwuWdW318fLhw4cJlnVv3799PT0+PYZ1bP/roIyorK5k/f/53bi/18vJi6tSpLFy4kKCgIKqqqqivr6ekpOSqnVt37dpFTU0NACtXrrypRjwy/Hl5eTFmzBjHbNTTp0+TmJiojrsDwMPDgz179gAwceJENaISl6QAKSIicolLO7eOHDmShoaGyzq35ufn09LSQlhYGL6+vkNSU0NDA6+//jo9PT386Ec/uq4AO27cOObNm0dwcDCtra2cO3eOiooKmpubMZlM+Pv709jYyMSJE0lKSmLKlCmD+JPIcDFq1Ci6u7s5c+YMbW1t2O12/bsfINnZ2dhsNiIiIoiMjDS6HJEBp9ZbIiIiV+Hh4UFycjJJSUkcO3aM7Oxsampq6O3tZf/+/Rw4cIC4uDjmzZs36GfIPvroIywWC8nJyTe81TAlJYWUlBROnDjBhQsXuP/++x3PzZs3b6BKFSeyePFiKisrqaurIysri9jYWJ3ZGwBeXl5YLBZ6e3uNLkVkUJjsdrvd6CJEREScwalTp8jJyaGiouKyx6dMmUJaWhpRUVEDfs2Ojg7Wr19PZ2cn//RP/8SoUaNu+j3Hjh3Ll19+yZtvvnnV5729vfnDH/5w09eR4a++vp5XXnkFi8XCyJEjefLJJ9VA6SZt2LCBlpYWEhMTWbZsmdHliAw4rUCKiIhco8mTJzN58mQaGhrYu3cvhw8fxmazcfLkSU6ePEl4eDjp6elMmzZtwM6Tffnll1gsFpKSkgYkPH7dD3/4Q4KDgy97TGfh3Mfo0aO58847+fTTT2lpaWHbtm2sXr3a6LKcWv9sTa1AiqtSgBQREblOoaGh3H///SxevJicnBwOHDhAT08P58+fZ+vWrXz55ZekpaXd9KD2jo4Odu3aRW9vLykpKQP4E/zNtGnTCAkJGbLznDL8zJo1i+PHj1NeXk5paSlFRUUkJiYaXZbT6j+jrAAprkofMYqIiNygwMBA7rrrLtavX8/ChQsJCAgAoLm5me3bt7Nhwwa++uorOjs7b+j9c3NzaWlpYcqUKZfNfRQZaCtWrHD897t9+3YaGxsNrsh5KUCKq1OAFBERuUm+vr7Mnz+fdevWce+99zq2mnZ0dLBnzx42bNjAp59+SlNT03W9b//21SVLlgxG2QB0dXVhs9no6OhwfHV3dw/a9WR48vPzY+XKlUBf8Nm8eTNWq9XgqpyTAqS4Om1hFRERGSAeHh6kpKSQnJx8RefWgoICCgsLr7lza25uLnV1dQQFBQ3q6uP//t//+4rHEhISWLdu3aBdU4anSZMmkZaWRk5ODrW1tezevZvFixcbXZbTUYAUV6cAKSIiMsBMJhNxcXHExcVd1rnVZrNx5MgRjhw5QmRkJOnp6d84J65/dMdgrj4C/PSnPyU0NPSyx/q3Mor7ueOOOzh+/Dh1dXVkZ2cTHR3NpEmTjC7LqShAiqtTgBQRERlE/Z1b6+rqyMnJ4dChQ9hsNiorK6msrGTs2LGkpaURHx/v6H5aXl7OhQsXGDly5IA3z2loaGDs2LGOX0dGRl72a3FvHh4erFq1yjHaY8uWLTz55JM3PH/UHfUHSIvFYnAlIoNDZyBFRESGQFhYGCtWrGDdunXMmTMHb29vAM6dO8f777/PCy+8QH5+PhaLhY8++oje3l4yMjIGvI6PP/54wN9TXMvo0aO5++67AWhra+ODDz4wuCLnohVIcXUKkCIiIkPo651bR4wYAUBjYyPbt2/n17/+NaWlpXh5eQ346mNLSwsVFRUD+p7impKTk4mJiQH6VsQPHDhgcEXOQwFSXJ22sIqIiBigv3NrWloaxcXF5OTk0NjYyMWLF7FarZjNZnbs2MGiRYsIDAwckGt+9NFH2Gy2yx47cuQINTU1V7x25syZNzXDUpzfihUreOmll2hra2P79u1MmTKFkJAQo8sa9hQgxdXpbwYREREDeXp6kpKSQlJSEqWlpWzbto2Ojg5sNhv5+fkUFhYSFRXFfffdd0Wzm+vR1dVFRUUFJpPpssffeuutq75+w4YNBAUF3fD1xPn1j/Z4/fXXsVgsbN68mUcffRQPDw+jSxvW+gMk9IXIS38t4goUIEVERIYBs9nMtGnTmDZtGqWlpXzwwQecPHkSi8VCWVkZx48fJyIigsWLFxMVFXXd7//FF1/Q09ODh4cH586dY9GiRSxatGgQfhJxJZMmTSI9PZ3s7Gxqa2vZtWvXoHcGdnYKkOLqFCBFRESGmf4RIHV1dbzzzjscPnwYi8VCVVUV/+///T9uueUWlixZQlxcnKNz67fp7e2lsLAQk8lERESEuq7KdVm4cCEnTpygtraWnJwcYmJiNNrjW3w9QIq4GjXRERERGabCwsJ46qmn+N3vfsfChQvx9/cHoK6ujj//+c/853/+J3l5eVit1m99n/z8fLq7uzGbzaxYsWIoShcX4uHhwerVqx3BaMuWLXR2dhpc1fB16dlhjfIQV2Sy2+12o4sQERGR79bZ2clHH31Ebm4uzc3N9P8VHhAQwMyZM7njjjvw9fUF4PDhw7z88su0tLRQU1NDZGQkcXFx/O53v7viHKTItSgqKuLDDz8EICYmhh/84AcGVzQ8HTt2jHfffReAxx57jDFjxhhckcjA8nj22WefNboIERER+W5eXl5MmzaNxYsXExwczJkzZ+jq6qK3t5eqqiry8vJoamqiurqan//85/j4+DBq1Cigr9vq4sWLB2W2pLiHsWPHUldXR319PQ0NDQQGBjJu3Dijyxp2mpubKSkpAWDGjBlqRiUuR2cgRUREnIynpycLFy5kwYIF7Nu3j+3bt3P27Fl6enr4+OOPycvLY/ny5Y7XBwcHEx0dzYYNG0hLS1OIlBu2fPlyqquraWtr47PPPmPSpEmMHj3a6LKGFZ2BFFenM5AiIiJOymw2M3fuXP7t3/6NZ555hsmTJ3P06FFmz5591dfPmjWLX//610NcpbgSHx8fVq5cCfSd73vvvfe+8wyuu1GAFFenACkiIuIC4uPj+eUvf8mIESO+cUUoMDCQHTt26KZWbsqkSZOYN28e0NfQ6YsvvjC4ouFFAVJcnQKkiIiICzGZTDQ3N1/1ufb2dkJDQykuLlZ3SLkpCxYscDSHycvL48SJEwZXNHyoC6u4OgVIERERF/Lwww9TW1t71eeOHz9OUlISn376KRs3bmTv3r10dXUNcYXiCr4+2mPr1q10dHQYXNXwoBVIcXUKkCIiIi7kF7/4BdHR0Rw4cMCx+mGz2SgrK2PcuHHcd999QN9q5O7du3nuuefYsWMHra2tRpYtTigkJIR77rkHgI6ODt5//32DKxoeFCDF1WmMh4iIiIvx8fEhPz+fzz77DIAvvviCe+65h3feeYdZs2Zxyy230NTURFtbGzabjTNnzrBv3z4uXrxIaGgoI0aMMPgnEGcxZswYx2iPxsZG/P39iYiIMLosQ3l4eLBnzx4AJk6cyOTJk40tSGSAmez9U4hFRETE6bW3t/Pcc89hs9mIiYlhxowZxMfHX/W1lZWVZGdnU1lZednj0dHRpKWl6cZXrkl3dzcvvfQSLS0teHp68thjj7n9aI/f/OY3WCwW0tPTWbx4sdHliAwobWEVERFxIfn5+dhsNgDS09O/MTwCREZG8vDDD/P4448zbdo0zOa+24KKigreeOMNXn31VUpLS9FnzfJtfHx8WL16NSaTSaM9/qp/G6u2sIor0hZWERERF9Hb28uWLVuwWCyMHTuWO+6445q+LyAggPj4eGbMmIHNZuPChQvYbDZaW1s5cuQIhw4dwtPTk/DwcEfIFLnUyJEjsdvtnD59mvb2drq6uoiOjja6LMPk5+fT3d1NWFgYsbGxRpcjMqD0t4CIiIiLKCwsdHRVXbBgwXV/f3BwMPfccw/r169nwYIF+Pv7A3Dx4kU+/vhjdW6VbzV//nzGjx8P9AUodx7t0T/KQyuQ4ooUIEVERFyA1WolOzsbgNDQUGJiYm74vfz8/Lj99ttZv349S5cuJTg4GIC2tjZ2797Nhg0b+Pzzz9W5VS5jNptZuXIl3t7egHuP9tAWVnFlCpAiIiIu4MiRI7S1tQF9Zx9NJtNNv6enpyezZ89m7dq1PPDAA4SHhwPQ09NDbm4uGzdu5C9/+QsNDQ03fS1xDUFBQdx7772Ae4/2UIAUV+ZpdAEiIiJy8/bu3QuAv78/CQkJA/reZrOZ2267jdtuu40TJ06QnZ3NyZMnsdlslJSUUFJSos6t4pCQkMCxY8coLS2lsrKSffv2kZqaanRZQ0oBUlyZAqSIiIiTq6iocKwCpqWl4eHhMWjXmjp1KlOnTuX8+fNkZmZSWlqKzWajoqKCiooKIiIiSEtLIy4ubkBWQcU5LV++nJqaGlpaWvj888+ZPHmyYwXbHShAiivTFlYREREnl5OTA4C3tzcpKSlDcs3w8HBWrlzJ2rVrSUlJcdww19TU8N577/Hiiy9SWFjo9uMc3NWloz1sNhvvvfeeW4UpBUhxZRrjISIi4sTOnj3Lrl27AEhNTb2p5jk3wtfXl5iYGFJSUvDw8KCurg6LxUJnZyfl5eUcOHAAq9XKmDFjHJ0pxT2MHDkSgFOnTtHZ2elWoz0qKiqora3F29ubOXPmGF2OyIDSCqSIiIgTy8rKAvrOKaalpRlWh5+fHwsXLmT9+vXcddddjvDQ1tbGrl27HJ1b+xv9iHuYN2+eY7RHQUGB24z20AqkuDIFSBERESfV1NREaWkpADNmzGDEiBEGV9R34zxnzhyefvppVqxY4Tj31t3dTW5uLhs2bGDbtm3q3Oom3HW0hwKkuDIFSBERESfVv/oIGLr6eDVms5kZM2bw+OOP88Mf/tDRndVms1FcXMwLL7zA22+/zenTp40tVAZdUFAQy5cvB9xntIcCpLgyHUYQERFxQu3t7RQVFQEQGxvL6NGjDa7om0VHRxMdHU1tbS179+7l2LFj2O12ysvLKS8vZ/z48aSnpxMbG6vOrS4qPj6ehIQESkpKqKysJC8vz6XPBvYHSOgLkZf+WsTZaQVSRETECeXl5WGz2QCYP3++wdVcmzFjxrB69WrWrl1LcnKyo6nOmTNnePfdd3nppZcoKipS51YXde+99xIcHAzAzp07OX/+vMEVDZ6vB0gRV6IAKSIi4mR6e3vJz88HYOLEiYwbN87giq5PSEgI9913H8888wzz58/H19cXgPr6ej788EM2btxIdnY23d3dBlcqA8nb25vVq1djNptdfrTHpR2HLRaLgZWIDDyN8RAREXEy+fn5lJeXA7B06dJhvX3123h5eTFlyhRSU1Px9/envr6e7u5uenp6qKyspKCggM7OTsLDwx1NWMS5BQYGYjabOXnyJJ2dnXR0dAz56JmhUF9f72hwlZKSgr+/v8EViQwcrUCKiIg4EavVSk5ODgChoaEucfPd37n1qaee4v777ycsLAzo69yak5PDxo0b2bZtGxcvXjS4UhkIGRkZjtEehYWFVFRUGFzRwNMWVnFlCpAiIiJO5NChQ45Ziunp6S7VdMZsNpOQkMATTzxxWedWq9VKcXExmzZt4p133qG6utrYQuWmmEymK0Z7tLa2GlzVwFKAFFemACkiIuIk7Ha7Y3SHv78/CQkJBlc0eKKjo/nRj37EY489RlxcnCMol5WV8dprr/Haa69RVlaG3W43uFK5EZeO9ujq6mLLli0u9e9SAVJcmc5AioiIOImKigpH85wFCxYwadIkgysafAEBAUybNo2EhAQsFgt1dXXY7XZaWlo4fPgwR44cwcvLi7CwMMxmfS7uTG655RZaWlqora2lubkZLy8vJk6caHRZA6Kjo4PCwkKgb4SJs55TFrka/UkrIiLiJLKzs4G+bpYpKSkGVzO0+ju3rl+/noyMjCs6t/7+979X51YndPfddztGe+zatYtz584ZXNHA0AqkuDIFSBERESdw9uxZqqqqAJg1axY+Pj4GV2SMESNGsGjRItatW8edd97JyJEjAWhtbeWLL75gw4YNfPHFF45zojK8fX20x+bNm10icGmMh7gybWEVERFxAp9++in19fWYzWZWr17t9mMtPD09mTBhAqmpqYSEhNDY2Eh7eztWq5Xq6mry8/Npamrilltuwc/Pz+hy5VsEBgbi6elJZWUlXV1dtGFPy5wAACAASURBVLW1ERsba3RZN+XSbslTp04lIiLC4IpEBo7nd79EREREjFRfX8+xY8cAmDFjBiNGjDC4ouHDbDYzc+ZMZs6cSXl5OdnZ2VRVVWG1WikqKqKoqIjY2FjmzZunm/hhLC0tjfLycqqqqigqKiIuLo7o6Gijy7ph2sIqrkxbWEVERIa5/pUM6LvRlquLiYnhxz/+MY8++ii33nrrZZ1bX331VUfnVhl++kd79J9tdfbRHpfuEFCAFFejACkiIjKMtbe3c/DgQQBiY2PVzfEaRERE8P3vf5+f//znJCYm4uHhAUB1dTXvvPMOL730EsXFxVitVoMrlUsFBgbywAMPAK4x2qP/HKQCpLganYEUEREZxvbu3etonvPAAw8QGBhocEXOw8/Pj9jYWJKTkzGZTNTV1WG1Wuno6KCsrIyioiLsdjthYWGXNT0R44SGhtLa2sq5c+dobm7G09PTaUd75OXlYbFYGDt2rFNvxxX5Oq1AioiIDFPd3d0UFBQAMHHiRMaNG2dwRc5pxIgRLF68mPXr17NkyRJHCG9tbWXnzp2Ozq3t7e0GVyrQN9ojNDQUgN27dzvtaA+tQIqrUoAUEREZpgoLC+np6QEgPT3d4Gqcn4+PD2lpaTz99NMsW7aMW265BegL6tnZ2WzYsIGPPvqIxsZGgyt1b15eXqxateqy0R79vw+cSX8jHQVIcTUKkCIiIsOQ1WolNzcX6NvWpy1wA8fDw4PExESeeOIJ1qxZw4QJE4C+/88PHDjApk2bePfdd6mpqTG4UvcVHh7OokWLAGhqamL79u0GV3T9FCDFVWnDv4iIyDB06NAh2traAMjIyHB0FJWBYzKZiI2NJTY2lpqaGjIzMykrK8Nut3Ps2DGOHTvGpEmTSEtLIyYmxuhy3c7cuXMpKyujqqqK4uJioqOjiY+PN7qsa6YAKa5KK5AiIiLDjN1uJysrC4CAgABuu+02gytyfREREaxZs4a1a9de1rn19OnTvP3227z88sscPHgQm81mcKXu4+ujPbZt20Zzc7PBVV07BUhxVQqQIiIiw0x5eTkNDQ1A3ypMf5iRwTdq1CiWLVvGunXrSE9Px8fHB4C6ujo++OADfv/735Obm6tQMEQuHe3R09PDli1bnCbEK0CKq9IYDxERkWHmww8/pKWlBW9vbx588EGNmDDA/9/enX9Vfed3HH/ee9lFRVCuSwyLYARJFNlB1GTc9RxNNHY6OZmTZtomPdWM+HN/yF8g1niSSds5M80kndYlMW3UaFKN4gVBlIAKARRwiwKiyHZZ7tIfKN/oZEMFvnB5Pc7JOc5E7veFGrlvPt/v6x0QEEBsbCxpaWkEBQXR3NxMb28vPT09XLlyhbNnz9Lb20tkZORDS+Nl6EVERNDR0cGtW7doa2vDz8+PqKgos2P9rOrqapqbmwkMDCQ9Pd3sOCJDRieQIiIio8i3337L9evXAUhLSzNOwMQcgYGB5OTkGM2tA+sluru7KSgoYNeuXXz22Wdqbh1mq1atMn7tv/rqqzGx2mPgBNLlcpmcRGRoaYAUEREZRU6dOgWA1WolKyvL5DQyYKC59R//8R8fam51uVycO3eOd955h3379nH79m2Tk/qmsbjaQ7ewiq/SACkiIjJK3Llzh+rqagAWLlzIhAkTTE4kf2mgufX111/n9ddfN9pZvV4vlZWVvP/++/z7v/87ly9fNjmp77Hb7axYsQLoX+1x6NAhkxP9NA2Q4qv0UIWIiMgoUVhYaPw4NzfXxCQyGLNnz+av//qvuXv3LgUFBVy4cAG3201DQwMNDQ1ERkaSk5NDUlISVqu+Zz8UMjMzqa2tpa6ujoqKCp555plRu9pDA6T4Kv1tJiIiMgp0dnZSXl4OQEJCAmFhYSYnksEKDw9nw4YNbN++nezs7IeaWz/55BN2796t5tYhtGnTJkJCQoDRvdpjYIAEDZHiWzRAioiIjAJFRUXGeoLFixebnEYeR2hoKCtWrCAvL4/ly5cTGhoKwP379zl27Bg7d+7kxIkTOJ1Ok5OObSEhIWNitYcGSPFVWuMhIiJisp6eHg4cOIDb7SYqKkq3r45xfn5+PP3002RkZDB58mTu3r1LV1cXLpeLq1evUlxcTFtbG9OmTSM4ONjsuGNSeHg4TqeTmzdv0tbWhsViITo62uxYD2lsbKSmpgaAjIwMNSqLz9AzkCIiIiYrLS01GiWzs7NNTiNDxWazsWjRIpKTk/nmm28oLCzkxo0bRnPr+fPnSUhIIDc3l+nTp5sdd8xZvnw5V65coaWlhVOnThEfH8+sWbPMjmXQCaT4Kt3CKiIiYiK3222U50RERBitnuI7LBYLCQkJ/OY3v+G111770ebW2tpak5OOLQ+u9vB6vezdu5eenh6zYxk0QIqv0gmkiIiIiSoqKujq6gLUvDoeREVFERUVRUtLi9Hc6vF4jOZWu91Odna2mlsHyW63s2rVKo4cOUJbWxuffvopW7ZsMTsWoAFSfJf+ZhIRETGJ1+vF4XAA/QUsSUlJJieSkRIREcHGjRvZvn07mZmZxvNxjY2NRnPrmTNnNHgMQnp6OrGxsQBUVVUZbcZm0wApvkoDpIiIiElqampoaWkBICcnB5vNZnIiGWkTJ05k1apV5OXl8cILLzzU3Hr06FHy8/PV3DoID672OHTo0KhY7aEBUnyVBkgRERGTnDx5EoCAgABSUlJMTiNmCgwMJDc3l+3bt7Nu3TrCw8MBcDqdnDp1ivz8fA4fPkxra6vJSUenB1d79PX1jYrVHn5+3z0p5nK5TEwiMrS0xkNERMQE169fp6CgAOhvXo2LizM5kYwGVquVmTNnkp6eTmRkJPfv36e9vR2Px8O3337L2bNnaW5uJiIiwjitlH7h4eF0d3cbqz0AYmJiTMvT19dHcXExAPHx8WraFZ+hEh0RERETDDz7aLVaycjIMDmNjDYWi4XExEQSExNpaGjA4XBw+fJlPB4Ply5d4tKlS8TExJCTk8OcOXPMjjtqrFixgvr6epqamigoKGDu3LmmrfbQLaziq3QLq4iIyAi7c+cO1dXVACxatIgJEyaYnEhGs+joaF555RW2bt3KggULjHbW+vp6PvzwQ95//30uXrxo+i2bo4HNZuPll1/Gz8/P9NUeGiDFV2mAFBERGWEDp48Wi4WcnByT08hY8WBza1ZWFgEBAQDcvn2bAwcO8M4771BSUjLun7ebOnUqK1euBDBWe5hh4PcHNECKb9EAKSIiMoI6OzupqKgAICEhgbCwMJMTyVgzceJEVq5caTS3Dpxgt7a2cuTIEfLz8/nqq6/GdXNrWloac+fOBfpXe3z99dem5Bgo0tEAKb5EA6SIiMgIKiwsNG411OmjPImgoCCjuXX9+vVGc2tXVxcnT54c982tGzduNFZ7HD58mHv37o14hoHbWDVAii/RACkiIjJCenp6KC0tBSAqKoqZM2eanEh8gZ+fHykpKWzdupWXX37ZKI3p6+vj7NmzvPPOOxw4cIDGxkaTk46s4ODgh1Z77N27F7fbPaIZdAIpvkhrPEREREZIcXExtbW1AA+dGIkMBYvFwrRp01i0aBFRUVF0dnZy9+5dvF4vTU1NlJaWcv36dSZOnMiUKVPMjjsiwsPD6enp4caNG3R0dOD1ekd0tUdpaSlOp5OpU6eSmJg4YtcVGU5a4yEiIjIC3G43hYWFQH8ZivY+ynCKiYkhJiaGpqYmHA6H0dJaV1dHXV0dM2bMIDs7m8TERKPV1VctX76curo6Y7XHnDlziIqKGpFr6xZW8UW+/TeGiIjIKFFeXk5XVxcAubm5JqeR8SIyMpIXX3yRt956i4yMDGOguXXrFgcOHGDPnj0+39z64GoPgP37949YwZAGSPFFGiBFRESGmdfrNU4fQ0NDSUpKMjmRjDeTJ09m9erV7Nixg2XLlhnlMvfu3ePIkSPs3LnTp5tbp06dyurVqwHo6Ojg4MGDI3JdDZDiizRAioiIDLPq6mpaWloAyM7OxmazmZxIxqugoCCWLl1KXl4ea9euNZ6FdDqdnDx5kp07d3LkyBHu379vctKhl5KSYqz2qKmpoaysbNivqQFSfJEGSBERkWF26tQpoP/Ne2pqqslpRPrbQdPS0ti6dSubN29mxowZALhcLkpKSti9ezcHDhygqanJ5KRDa+PGjYSGhgJw5MiRYV/tMTBA+vItwjL+aIAUEREZRlevXuXWrVtA/3LzgTeUIqOB1Wpl/vz5/P3f/z2//vWvmTNnDgAej4eLFy/y3nvv8ac//Ym6ujqTkw6N4OBgNm/eDIzMag+dQIovUguriIjIMBp49tFqtZKRkWFyGpEf92Bza0FBAZWVld9rbs3JySEhIWFMN7dGRUWRk5ODw+Hg9u3bnDhxguXLlw/LtTRAii8au//1i4iIjHJ37tyhpqYGgOTkZCZMmGByIpGfFxkZyaZNm3jrrbdIT0832ktv3brF/v372bNnD2fPnh3Tt2U+//zzTJ8+HQCHw8HVq1eH5ToaIMUXaYAUEREZJqdPnwb6F7wvXrzY5DQij2by5MmsWbPGaG4NDg4G+ptbDx8+TH5+PidPnqS7u9vkpI/OZrOxZcsWY8AbrtUeGiDFF2mAFBERGQbt7e1cuHABgISEBMLCwkxOJPJ4goODWbp0KTt27GDNmjVGc2tXVxdfffUVO3fu5PPPPx9zza1TpkxhzZo1wPCt9njwmWcNkeIrNECKiIgMg6KiIjweDwBLliwxOY3Ik/Pz8yM9PZ2tW7eyadMm4xbQvr4+iouL2b17Nx9//PGYam5NTk5+aLVHaWnpkL6+BkjxRRogRUREhlhPTw/nzp0DIDo6GrvdbnIikaFjtVpJSkrijTfe4NVXXyU2Nhbob269cOEC7733Hh999BH19fUmJx2cB1d7HD16lDt37gzZaw88Pwpa5SG+QwOkiIjIECspKaG3txeAnJwck9OIDJ/Y2FheffVV3nzzTZKSkox21suXL/PBBx/wr//6r1RWVuL1ek1O+uMeXO3hcrnYt2/fkK320Amk+CLb22+//bbZIURERHyF2+1m37599PX1YbfbWblypdmRRIZdaGgoiYmJLFy4EI/HQ2NjIx6Ph/b2diorK7lw4QI2m43IyMhRuQIkLCwMt9vNtWvX6OzspK+vz9iJ+STu3bvHpUuXgP7bZQdOOkXGstH3X7CIiMgY9vXXX9PV1QVAdna2yWlERtaDza1Lly4lJCQEgLt373Lo0CF27dpFQUHBqGxuXbZsmfFcZ1FR0ZCs9tAJpPgiDZAiIiJDxOv1Gqs7QkNDmT9/vsmJRMwRHBzMsmXLyMvLY82aNUYLcWdnJ8ePHyc/P5+jR4/S3t5uctLvDMdqDw2Q4os0QIqIiAyRqqoqWltbAVi8eDE2m83kRCLmGmhu3bZt20PNrb29vZw5c4Zdu3Zx8ODBUdPcOmXKFNauXQsMzWoPDZDii/x+/qeIiIjIYAycPgYFBbFo0SKT04iMHgPNrUlJSVy5cgWHw0F9fT0ej4fy8nLKy8uJj48nOzub6OhoU7MuXLiQmpoaqqqqqKmp4ezZs6SlpT3Wa6mFVXyRBkgREZEh0NDQwK1btwBIT09/6ORBRL4zZ84c5syZQ2NjIwUFBVRVVeHxeKitraW2tpZZs2aRk5PDvHnzsFgspmTcsGEDN2/epK2tjWPHjhETE8PUqVMf+XV0Aim+SLewioiIDAGHwwH0n7RkZmaanEZk9LPb7WzevJlt27aRlpZmDFs3b95k79697Nmzh9LS0iFbqfEoAgMD2bJlCxaL5YlWe2iAFF+kNR4iIiJP6M6dOxw9ehSA1NRUEhMTTU4kMnYEBQURHx9PamoqNpuNpqYmXC4XTqeT2tpazp8/j8vlwm63P3RL6HCbNGnSQ6s9ent7iYuLe+TXGbi1PTo6mtmzZw91TJERpxNIERGRJ1RQUACAxWLR6g6RxxQcHMzzzz/Pjh07WL16NZMnTwb6y2xOnDhhSnPrg6s9zpw5w5UrVx7p4wMCAowf6wRSfIUGSBERkSfQ3t7OxYsXAUhMTDTWFYjI4/Hz8yMjI4O33nqLF198EbvdDjzc3PrJJ5/Q0tIy7FmsVutDqz0+/vhjY8/rYA2cmmqAFF+hAVJEROQJFBUV4fF4AMjNzTU5jYjvsFqtPPfcc7z55pu88sorRjurx+OhoqKCPXv28B//8R80NDQMa44pU6awfv16ALq6ujhw4MAjfbwGSPE1amEVERF5TD09PZSWlgIQExNjnJSIyNCKi4sjLi6O27dvG82tXq/XaG596qmnyM7OHrbm1ueee45vvvmGqqoq6urqKCkpIT09fVAf6+/vT3d3twZI8RkaIEVERB5TcXGx8aYwJyfH5DQivm/69Om8/PLLtLa2cvr0acrLy3G5XNy4cYO9e/cSERFBVlYWCxcuxGazDem1H1ztcfToUaKiogb1TaOB2181QIqv0C2sIiIij8HtdlNcXAz0ryOYM2eOyYlExo+wsDDWr1/Pjh07yM3NJSgoCICWlhY+++wzdu3axenTp+np6Rmyaz642sPj8Qx6tYcGSPE1WuMhIiLyGMrKyrh06RIAq1evJjIy0uREIuOPv78/MTExZGRkEBwcTHNzMz09PfT29lJfX8/Zs2dxOp3Y7faHGlEf16RJk/B6vVy9ehWn00l3dzfx8fE/+THl5eW0tbUxefJkFixY8MQZRMymE0gREZFH5PF4jN1uoaGh2vsoYjJ/f3+ysrL47W9/y8aNG41v6PT09FBYWEh+fj6ffvrpkDS3LlmyhKeeegqAkpKSn13toRNI8TUaIEVERB5RdXU1ra2tQH/zqtWqL6cio4HVamXBggX8wz/8A6+88gpRUVFA/zd9vv76a/bs2cOf//xnrl279kTX2Lx5s3Gi+XOrPTRAiq/RVzwREZFHVFBQAEBQUBDJyckmpxGRHxIXF8drr73GG2+8QWJiotHOWlNTwx/+8Ad+//vfU11djdfrfeTXnjx5Mhs2bAB+frXHwADpcrke47MQGX30DKSIiMgjaGhoMG5fzcnJUXmOyCgXGhrK/Pnzee6553C73TQ1NeHxeGhra+PixYtcvHgRf39/IiMjH+lugmnTptHa2kpjYyP37t0jMDCQ2bNnf+/n1dbWcvv2bfz9/cnMzBzKT03EFDqBFBEReQSFhYVA/6lCRkaGyWlEZLCmTJnCunXr2L59+/eaW//7v/+bXbt24XA4Hqm5de3atYSFhQHw5Zdf0tjY+L2fo1tYxddogBQRERmkxsZGamtrAVi4cCHBwcEmJxKRRzVhwgReeOEFduzYwcqVK5k0aRIAHR0dfPnll+Tn5/PFF1/Q0dHxs68VEBDwvdUefzkoaoAUX6NbWEVERAbpiy++oLGxEYvFwubNm40TDBEZe2w2G7NnzyYjI4Pw8HDu3r1LZ2cnbreb69evU1JSQmtrK9OmTfvJbxZNnDgRi8VCQ0MDTqcTp9PJ3LlzjX9//fp1rl69isfjYdmyZSPwmYkMLz+zA4iIiIwF7e3tXLx4EYD58+cbt62JyNg20Ny6YMECampqKCws5OrVq7jdbsrKyigrK+OZZ54hNzeXWbNm/eBrLF68mNraWm7cuEFpaSlz58419kMOnEBC/ynkg/9bZCzSLawiIiKDUFhYiMfjAfrfLIqI75k7dy6vvfYaf/u3f8u8efOM5tbq6mr+7d/+jT/84Q8/2Nz6Q6s92tvbAfDz++68Rk2s4gs0QIqIiPwMp9PJuXPnAIiNjcVut5ucSESG06xZs/irv/ortm3bxqJFi7DZbABcu3aN//zP/+Tdd9+lrKwMt9ttfMyDqz26u7vZv38/Xq/3eyeQImOdnoEUERH5GUVFRVy5cgWA9evXM2XKFJMTichICA4O5plnniElJQWLxUJzczMul4uuri6qq6spKyvD4/Fgt9vx8/Nj2rRp3L9/n9u3b3P//n0CAgIIDg6mqqoKgNTUVEJCQkz+rESejE4gRUREfoLb7aa4uBgAu91ObGysyYlEZKRNmDCB5cuXs337dlasWMHEiROB/mejB5pbv/zySzo7O1mzZo3xjPT//u//PtTmqhNI8QUW71/exC0iIiKG0tJSDh06BMCmTZtISkoyOZGImM3tdnPhwgUKCwtpbm42/n+bzcZzzz3H3Llz2bdvHx6Ph6CgIJxOJxaLhddff53Zs2ebmFzkyamFVURE5Ed4PB4cDgcAYWFhJCYmmpxIREYDm83GwoULWbhwITU1NZw+fZrr168/1Nw6YcIE7t27R29vL06nk8mTJ+sEUnyCBkgREZEfUVVVRWtrKwBZWVlYrXryQ0QeNnfuXObOncvNmzcpKCiguroagM7OTtra2vB4PPT19REYGKgBUnyCvhKKiIj8iIKCAgCCgoJITk42OY2IjGazZs3il7/8Jdu2bSM5ORmbzcaUKVNwu9243W6am5upqKgw1gGJjFV6BlJEROQH1NfX88EHHwCwbNkyli5danIiERlLOjo6OHPmDCdOnODWrVtYLBYCAgKIj48nMzOTlJQUAgMDzY4p8sg0QIqIiPyADz/8kCtXruDv709eXh7BwcFmRxKRMeju3bv80z/9Ez09PVitVsLCwggNDSUoKIjU1FQyMzOZMGGC2TFFBk3PQIqIiPyFxsZGY+9jcnKyhkcReWyhoaFERkbS1NSEv78/TqfTOHk8ffo0RUVFLFiwgMWLF2vHrIwJGiBFRET+wkDzqsViYfHixSanEZGxLCAgAIvFQnh4OL29vUyYMAE/Pz+mT5/OjRs3cLvdnD9/nrKyMubNm0dOTg6zZs0yO7bIj9IAKSIi8oD29nYuXboEwPz5842F4SIij8vPr/8t99NPP82tW7dwuVxMmzaNlStX4nA4qK6uxuv1UlVVRVVVFVFRUeTk5BAfH29ycpHv0wApIiLygNOnTxstiTp9FJGh4Ofnh8vl4qmnnsLf359r165RVlZGXFwcv/zlL7l79y4FBQVcuHABt9vN1atXuXr1KpGRkWRnZ/Pss89qjZCMGvqTKCIi8v+cTidlZWUAxMbGYrfbTU4kIr7A398fAJfLxebNmwkKCgLg008/pb29nfDwcDZs2MD27dvJzs42npFsamri4MGD7N69mzNnzmiPpIwKGiBFRET+X0lJifEGLScnx+Q0IuIrBgbIvr4+Jk6cyEsvvQRAb28v+/fvZ2ApQmhoKCtWrCAvL4/ly5cTGhoKwP379zl69Cg7d+7k+PHjdHZ2mvOJiAC2t99++22zQ4iIiJjN7Xazd+9eXC4XdrudFStWmB1JRHxEWVkZnZ2dTJkyhaSkJCIiIujs7OTbb7/l/v37WK1WoqKijJ/v5+fH008/TUZGBmFhYbS0tNDV1YXL5eLatWuUlJTQ3t7OtGnT1BItI07PQIqIiADnz5+nu7sbgNzcXJPTiIgvefAEcsDKlSupr6+npaWFkydPEh8fz4wZMx76OJvNRnJyMgsXLqS6uhqHw8GNGzdwuVyUlpZy7tw5EhISyM3NZfr06SP6Ocn4pVtYRURk3PN4PBQWFgIQFhZGQkKCyYlExJf80ADp7+/Pyy+/jNVqxePxsHfvXnp7e3/w4y0WC/PmzeM3v/kNf/M3f8PcuXMB8Hq9VFZW8v777/PHP/6Ry5cvD/8nI+OeTiBFRGTcq6yspLW1FYDs7Gy1HYrIkHqwROdBdrud5cuXc+zYMVpbWzl8+DAbN278ydd6+umnefrpp2lpaeH06dNUVFTg8XjU3CojRn+qRERk3Dt9+jQAQUFBLFq0yOQ0IuJrfugEckBWVhaxsbEAlJeXU1lZOajXjIiIYMOGDeTl5ZGVlfW95tZ//ud/pqioSM2tMuQ0QIqIyLhWV1dHY2MjAJmZmdhsNpMTiYiv+akBEmDTpk0Prfa4f//+oF87NDSUlStXkpeXxy9+8QujubWtrY1jx46Rn5/P8ePHcTqdT/hZiPTTACkiIuOaw+EA+t/gpaenm5xGRHzRzw2QISEh31vt4fF4HukagYGBLF68mO3bt7N+/XoiIiKA/v22BQUF7Ny5k88++8y4XV/kcWmNh4iIjFuNjY188cUXAKSlpak8R0SGRUNDA9evXwd+vOU5IiKCrq4uvv32W9ra2rBarURHRz/ytaxWKzNnziQtLQ273U5rayvt7e14PB5u3bpFSUkJTU1NREREGKeVIo9CJToiIjJuDTz7aLVaycnJMTmNiPiqnzuBHLBixQrq6uqM1R5xcXHMmjXrsa5psVhISEggISGBhoYGCgsLqa2tNZpbKysriYmJITs7m7i4uMe6hoxPuoVVRETGpfb2di5dugTA/PnzmThxosmJRMRXDQyQ8NND5IOrPbxeL3v37qWnp+eJrx8dHc2vfvUrtm7dynPPPWe0s9bX1/PRRx/xu9/9zmhzFfk5uoVVRETGpePHj3Pz5k0AXnrpJd3KJSLD5tatW8aOxqysrIcGyr8UGhpKYGAgV65coaenh7a2tiG7vT4kJISEhAQWLVqE1+ulqakJt9tNZ2cn33zzDeXl5VgsFqZPn64VIPKj9CdDRETGHafTSVlZGQBxcXHY7XaTE4mILxvsCeSAzMxMY7VHRUXFoFd7DNbEiRNZtWoVeXl5PP/888Y30O7fv8/nn3/Ozp07+eqrr9TcKj9IA6SIiIw7xcXFxpu47Oxsk9OIiK971AES+ld7hISEAI++2mOwgoKCWLJkidHcGh4eDvR/k+3kyZPk5+dz+PBhNbfKQzRAiojIuNLX10dxcTEAdrudmJgYkxOJiK97nAFyKFZ7DJbNZiMlJYWtW7eyZcsWo7inr6+Ps2fP8s4777B//35jZ66Mb3oGUkRExpVz587xzTffALB27VqmTZtmciIR8XX379+noqICgAULFjB58uRBfVx4eDhOp5ObN2/S1taGxWJ5rNUeg2WxWJg2k7BVggAACr9JREFUbRqLFi0iOjqarq4u7t69i9frpbm5mdLSUq5du8bEiROZMmXKsOWQ0U1rPEREZNzweDwUFRUBEBYWxrx580xOJCLjweOcQA5YuXIlDQ0NNDU1cerUKeLj4x97tcejiI6OJjo6mqamJhwOBxcvXsTj8VBfX099fT3Tp08nJyeHxMREFe6MM/rdFhGRcaOystJ4licnJ0dvekRkRPj5fXdm43K5HuljbTYbL7/8Mn5+fkO62mOwIiMjefHFF9m+fTuZmZnGMHz79m0OHDjAO++8Q0lJySN/XjJ26RZWEREZNz7++GM6OzuNZ4s0QIrISOju7ubs2bMAzJs3j8jIyEf6+JCQEIKCgrh8+TI9PT20tLQwf/784Yj6owIDA4mLiyMtLY2AgACam5vp6+uju7uby5cvc+7cOfr6+rDb7T+5pkTGPn3lFBGRcaGurs4ogMjMzMRms5mcSETGiye5hXVAenq6sdqjqqqK8vLyIcn2qB5sbl23bp3xLGRXVxcnT55k586dHDlyZFhaY2V00AApIiLjgsPhAPrfyKWmppqcRkTGk6EYIOHh1R6HDh3i3r17T5ztcfn5+ZGamsrWrVvZvHkzM2fOBPpv0S0pKWH37t0cOHBAza0+SAOkiIj4vMbGRurq6gBISUkhODjY5EQiMp4M1QD54GqPvr4+9u7di9vtfuJ8T8JqtTJ//nz+7u/+jl//+tfMmTMH6C8tu3jxIr/73e/405/+ZPwdLGOfWlhFRMTnFRQUAP1vdLKzs01OIyLjTUBAgPHjJxkgAebMmUNWVhZFRUXcvn2bU6dO8fzzzz9pxCERExNDTEwMTU1NnD59mkuXLuHxeKirq6Ourk7NrT5Cv3MiIuLTWltbqaysBODZZ59l4sSJJicSkfFooIn1SQdIgF/84hdGEc+pU6e4efPmE7/mUIqMjOSll17irbfeIj09/XvNrXv27FFz6ximAVJERHxaYWEhXq8XgMWLF5ucRkTGq6EcIB9c7QGM+GqPwZo8eTJr1qwhLy+PZcuWGc9v3rt3jyNHjrBz505OnjyJ0+k0Oak8Cg2QIiLis5xOJ19//TUA8fHxTJ061eREIjJeDZzCDcUACTB16lRWrVoFQFtbG59++umQvO5wCA4OZunSpeTl5bF27VqjudXpdPLVV1+puXWM0QApIiI+q7i42HizpmcfRcRMQz1AAqSmpjJ37lygf7VHWVnZkL32cPDz8yMtLY2tW7eyadMmpk+fDny/ubWpqcnkpPJTNECKiIhP6uvro7i4GIAZM2YQHR1tbiARGdeGY4AE2LhxI6GhoQAcOXLE1NUeg2W1WklKSuKNN97g1VdfNfZbDjS3vvfee3z44YfU19ebnFR+iAZIERHxSWVlZXR3dwOQm5trchoRGe+Ga4AMDg5m8+bNxmuPhtUejyI2NpZXX32VN998k6SkJKOd9cqVK3zwwQf8y7/8i9HmKqOD7e23337b7BAiIiJDyePx8F//9V/09vYSFhbG2rVrsVgsZscSkXHs4sWLtLa2EhoaSnJy8pC+dlhYGH19fVy/fp2Ojg7cbrdxqjdWhIaGkpiYyMKFC/F4PDQ2NuLxeOjo6KCyspILFy5gtVqx2+1aAWIy/eqLiIjPuXTpEh0dHQDk5OTozYaImG7gBHK4Vle88MILxmoPh8PB1atXh+U6w22guXXHjh0sXbqU4OBgoL+59fDhw+Tn53Pq1CnjDhMZefqKKiIiPsfhcAAQEhIy5N/pFxF5HMN1C+uAv1ztsX///jG9HiM4OJhly5axY8cO1qxZYzS3dnV1ceLECXbu3Mnnn3+u5lYTaIAUERGfcuXKFRobGwHIyMjAZrOZnEhEZPgHSOhf7bF69WoAOjo6OHjw4LBda6T4+fmRnp5uNLfOmDED+K4obffu3XzyySdqbh1BfmYHEBERGUoDp4/+/v5kZGSYnEZEpN9IDJAAKSkp1NTUGP+cO3eOlJSUYb3mSBhobk1KSqKurg6Hw0FdXR0ej4eKigoqKiqIi4sjJydHrdvDTAOkiIj4jMbGRqP2PSUlhcDAQJMTiYj0G6kBEvpXe7z77rt0dHTw+eefExUVxdSpU4f9uiMlNjaW2NhYGhsbKSgooKqqCo/Hw+XLl7l8+TKzZs0iOzubhIQEFagNA93CKiIiPqOgoADo/051dna2yWlERL4zkgPkg6s9XC4X+/btG1OrPQbLbrezefNmtm3bRlpamvFrfPPmTfbt28eePXs4d+7csBUXjVda4yEiIj6htbWVzz77DIBnn32WBQsWmJxIROQ7N27cMO6QWLx48bC3Q4eFheFyubh+/TqdnZ24XC7mzJkzrNc0S1BQEPHx8aSmpuLn50dzczN9fX04nU5qamo4f/48brcbu91ulAzJ49MJpIiI+ASHw4HX6wUgNzfX5DQiIg8bOB2DkTmFBHj++eeZPn06AIWFhWN2tcdgDTS35uXlsWbNGiZPngxAZ2cnx48fJz8/n2PHjtHe3m5y0rFNA6SIiIx5TqeT8+fPAxAfH+9Tz/qIiG8wY4C02Wxs2bLFuPZYX+0xWAPNrW+99RYvvfQSdrsdgN7eXoqKiti1axcHDx6kpaXF5KRjkwZIEREZ886cOYPH4wHQs48iMiqZMUACTJkyhTVr1gC+s9pjsKxWK88++yxvvvkmr7zyCjExMQB4PB7Ky8vZs2cPH330EQ0NDeYGHWN0E7CIiIxpfX19lJSUADBjxgzVt4vIqGTWAAmQnJxMbW0tVVVV1NTUUFpaSmpq6ohmMFtcXBxxcXFqbh0CGiBFRGRMO3fuHN3d3YCefRSR0cvMARJgw4YN3Lx5k7a2No4ePUp0dPS4vN1/oLm1tbUVh8NBeXk5fX19RnNreHg4WVlZJCcnY7PZzI47KukWVhERGbPcbjcOhwPobxycN2+eyYlERH6Y2QNkYGAgW7ZsAXx7tcdghYWFsW7dOvLy8sjNzSU4OBiAu3fvcujQIXbt2kVBQQE9PT0mJx19tMZDRETGrIsXL1JRUQHA8uXLmTlzpsmJRER+WGdnp1H2NX/+fCIiIkY8w6RJk/B6vVy9epXOzk76+vp8drXHYPn7+xMTE0N6ejohISE0NzfT09NDb28v9fX1nD17ls7OTux2O4GBgWbHHRV0AikiImNWYWEhACEhISxcuNDkNCIiP87sE8gBS5YsMVZ7FBUVceXKFdOyjCb+/v5kZmby29/+lo0bNxrNrT09PZw5c0bNrQ/QACkiImNSbW0tjY2NAGRlZelZFREZ1UbLAPmXqz0+/vhjur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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>il Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>il Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>l'Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>l'Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210839  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/3d/Baricentro_mediane.png" alt="incontro altezze" class="img-responsive atto_image_button_text-bottom" width="400" height="299"><br></p><p>In figura è rappresentato...<br></p>]]></text>
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</file>
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</file>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>il Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>il Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>l'Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>l'Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210840  -->
  <question type="multichoice">
    <name>
      <text>Punti notevoli del triangolo 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/8f/IncentroOttusangolo.png" alt="incontro altezze" class="img-responsive atto_image_button_text-bottom" width="400" height="188"><br></p><p>In figura è rappresentato...<br></p>]]></text>
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</file>
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</file>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>il Baricentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>il Circocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>l'Incentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>l'Ortocentro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210836  -->
  <question type="truefalse">
    <name>
      <text>Punti notevoli del triangolo 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/IncentroOttusangolo.png" alt="incentro" class="img-responsive atto_image_button_text-bottom" width="500" height="234"><br></p><p>In un triangolo ottusangolo l'incentro cade all'esterno del triangolo<br></p>]]></text>
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</file>
    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1048  -->
  <question type="truefalse">
    <name>
      <text>Punti notevoli del triangolo 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/5/51/Inradius.svg/513px-Inradius.svg.png" alt="incentro" class="img-responsive atto_image_button_text-bottom" width="400" height="202"><br></p><p>L'incentro cade sempre all'interno del triangolo<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210841  -->
  <question type="truefalse">
    <name>
      <text>Punti notevoli del triangolo 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/32/Circocentro_esterno_assi.png" alt="incentro" class="img-responsive atto_image_button_text-bottom" width="400" height="352"><br></p><p>In un triangolo ottusangolo il circocentro cade all'esterno del triangolo<br></p>]]></text>
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</file>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
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    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
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  </question>

<!-- question: 210842  -->
  <question type="truefalse">
    <name>
      <text>Punti notevoli del triangolo 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/32/Circocentro_esterno_assi.png" alt="incentro" class="img-responsive atto_image_button_text-bottom" width="400" height="352"><br></p><p>In un triangolo ottusangolo il circocentro cade all'interno del triangolo<br></p>]]></text>
<file name="IncentroOttusangolo.png" path="/" 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bD6WDo4MH8+Pv34efnZ3TUXuV8XR2/evj3FBUXExYWxs/u/wGBrbUUZKymvij7Ysm0EDV0HGkL7iAsufdu+SIi0llULkVERK6gqbyIrLUvUHlyPx63G6t/ECmzF5PdauWpZ5/H4/EwecIEvnnP17BarUbH7ZVaW1t5+NHHOH32LAH+AXzvW99g5IjhnM87S0HGKs7nncFksWA2W+g7YCRp81fQb+Aoo2OLiPRYKpciIiL/xlFXTfb6Vyh9fxtuVxsWq52kaTcSP2kBb65aw9ur1gCw+Jab+fztyw1OKy6Xi8ef/B/2HjiA2Wzmv778/5g7awYAjaX55G1bSU3WUUxmCyaLhfCUIaTNX0Hk0HEGJxcR6XlULkVERID25kZyNr1B4e53cTkdmEwm4sfPIXnGLVgDg/nLU0+zY/duAL7ypf9k4bw5BieWf/fciy+zfuMmAJYtvpXbly25/LnmymLyt62k8vRBTGYzJouV0MR00uavIGrEJO1DKiLSQVQuRUSkV3M5HRTsWE3e1rdpb2nE6/YQM3oKKXOW4BfSF4C/Pv13tu/Yic1m4zvfuEcrwnZRa9dv4MVXX8Pr9fKFO27n1ptv/MDnW6rLyd++isqT+8EEJouVPrH9SZu/gpjR0zCZzQYlFxHpGVQuRUSkV/K4XBTt3UDOxn/ibKjF43YRMXA0qfOWExQVd/m41//1Nm+tXIXZbObH37+PUSNGGJhaPsmW7Tv429+fA+C/7/4vZkyd8qFjHOeryM9YTfmxPYAXk8VKUGQ8qfOWET9uNibtUSoiclVULkVEpFfxer2UH9lJ9vpXaK4swet2EZKYRtqCOwhNTP/AsRs3b+WZf7wIwLfu/TrTJk8yIrJ8Rm+8vZI3334Hs9nMj753H6NHXvmGgLO+loJd6yg9lAFeDyazhcB+MaTMXUrCxHmYrbZOTi4i0r2pXIqISK9RdeYw2e++RH3RObxuFwH9Ykmbv5yIQaM/dOy+A+/z6ON/BeCrX/oPFugZy27lqWeeY2tGBjabjQfu/wFDBg38yGPbmhoo2LmWkoPbwO3GZLEQEB5J8uzbSJxyPRabvROTi4h0XyqXIiLS4zUUnePsqueoOXcCr9uFX59wUmYvIXrU5Cs+Z3fsxAke+sOfcLvd3LboFj63YpkBqcUXHo+Hx554ir0HDhDgH8Cvf/5TkhITPvZr2luaKNrzHsUHNuNuc2K2WPEL6UvyrFtJmnYTVj//TkovItI9qVyKiEiP1VxZQta6l6g4thuP243FP4DkGYuIHz8H80fsTVleUcH3fvwATqeTWTOmc+9/faWTU0tHcbvd/PqRP3Dy9Gn69u3LHx/6DUFBgZ/4dS5HC8V7N1K4byNuZytmixVbUAjJM26h/8xF2AKCOiG9iEj3o3IpIiI9jrO+lnMbXqN4/2bc7U7MZiuJkxeSOO3Gjx19am9v5/s/+RklpaWMvW40P/jOtzBrBdFuzeFw8LNf/Za8ggJGjxzJT37w3U/9tS6ng9IDWyjc8x6u1iZMFiu2wGCSpt5I8uzbsAf1uYbJRUS6H5VLERHpMdpbmsjb8hYFO9fS7mgBIG7sTFJmLcb2KYrApef0EuLjeeRXD2K361m7nuB8XR3f+9FPaWhs5PO3r2DxLTd9pq/3tLdT8v5Wivasx9lUj9lixeIXQNKU60mZuxS/PmHXKLmISPeicikiIt2eu72Ngh1ryN3yFu3N9XjcbqKHTyR13jL8wyI+1Tn27j/AH//yJDablT8+/BtioqOvcWrpTCdOnuKXD/8ekwl++cBPGDxwwGc+h8flouzIDgp3rsPRUIvZYsFi9ydh4nxS5y7DP/zTvddERHoqlUsREem2vB4PJfs3k73hNRznq/C4XfRLH0HqghUER3384i3/rrikhPt/9gucTid3f/Uu5syccQ1Ti1Feef0NVq5dR2hoKH965Lf0CQ6+qvN43W7Kj++hYMdaWs9XYjJbsNj9iB83m7T5KwjopxsTItI7qVyKiEi3VH5sD9nvvkxTeSFet4vg2P6kL7yDsOTBn+k8TqeT7/34AcorKpgycQLf+e97r1FiMZrb7eanv/g153JzGTZkCD//8Q8xmUxXfT6vx0Plyf3k71hDS3UpJrMVi81OzOhppC+8g6Co+A5MLyLS9alciohIt1J77iSZq5+jrjAbr9uFf3g0afOXETlk7FWd77kXX2b9xk1ERkTwp0d+i5+fXwcnlq6kuqaW+374Y1odrdz1n1/k+vnzfD6n1+ul+uxh8jNW01RWgMlixWyxEj1yMgOuv5Pg2P4dkFxEpOtTuRQRkW6hoTiXrHUvUnXmEF63C1tQKCmzFxN73fQr7lX5aRQWFfPdH/0UgF///KcMGpDekZGli9qasYOnnnmWAP8AnvjT7wnp03GrvtZkHSNv+yoaS3IxWSyYzBaihk0g/fo7CU3U+0tEejaVSxER6dKaq8o4t/4Vyg7vwON2Ybb7kTLjZuImzMdis131eb1eL/c/8CC5+fnMnjmDe756Vwemlq7uJ7/4NVnZ2UydPIlv33t3h5//fO5p8ravor4g83LJjBh0HWnzV9A3fXiHX09EpCtQuRQRkS6pramec++9RtG+jbjbHJhNFuInzaf/jJux+gX4fP6Nm7fyzD9eICgwkL/+6VGCggI7ILV0F6VlZXznhz/G4/Hysx/9gBHDhl6T6zQU5ZC3/R1qz53EZLFgNlsITx1G6vwVRA4Zc02uKSJiFJVLERHpUlyOVvK2vU3+9lW0tzaD10vsmOmkzF6CPTikQ67R2NTEPd/6Lg6nQ6vD9mKXVo+Njorisd89hNVqvWbXaiwrIH/7SqrPHsVkNmOyWAhLGkjagtuJGj7hml1XRKQzqVyKiEiX4HG5KNy1jpzNb9LWeB6P20XU0PGkzFlKYERMh17r8af+h5279zBwwAB+8/Ofdui5pftoa2vjm9+7n5raGlYsvY3lty2+5tdsriwlP2MlVafeB5MJk8VKn7gU0uevIHrUlKt+flhEpCtQuRQREUN5PR5KD20n+91XaK2twON2EdZ/IOkL76BPXEqHX6+ouIT77v8JZrOJPz3yW+JiYzv8GtJ9HDl2nN/+/o/Y7TaefOxRQkM6ZnT8k7TWVlKQsYryY3vBBCaLleDoRFLnLSdu7EyVTBHpllQuRUTEMJUnD5C17kUaS/Pxut0ExSSSNm/5NV3w5NE/P8G+999n3uxZfO2u/3fNriPdx89//RCnz57ltkW38LkVyzr12o76Ggp3rKH0yC7wejBZrARGxJI2dxlx4+dgvoZTdUVEOprKpYiIdLq6vDOcWfUsdfmZF/aqDIsgde5SIodN8GlT+09SVl7ON793PyYT/PVPjxIZ0e+aXUu6jxMnT/HLh39HgH8ATz72KMHBQZ2ewdlQR8GutZQezACvG5PZQkDfKFLmLCFh0gIsNnunZxIR+awsDz744INGhxARkd6hqbyIE689Tuaaf9BaU4HNP4i0+SsYsvgugmMSr2mxBHj+pVcoLCpixrSpzJ4x/ZpeS7qP6KgoDh0+SlV1NX5+doYNGdzpGax+/vQbMJL4cbPxer00leXT1lhP9dnDlOzfDF7oE5eikUwR6dI0cikiIteco66a7HdfpuT9bXjc7VisdpKm3kjilOsx+7BX5WdRWVXNN+77HgCP/+ERYqKjO+W60j0cOnKUhx/9E8FBQTz52KMEBPi+3Y0vXI4Wiva8R9G+TRe24rFY8esTRv+Zi+g//Ras/sbmExG5EpVLERG5ZtqbGzm38Z8U7VmPy+nAZDIRP2EuydNvxhoY3KlZnnrmObZmZDBl4gS+89/3duq1pXu47/6fUFRczBfuuJ1bb77R6DgAuJwOSvZvomjvBlytzZgsVmyBfeg/42ZSZi3GGtD5U3hFRD6KyqWIiHQ4l9NBQcYq8ra9Q1tzI3g8xIyaQsrcJfiF9O30PLXnz3PPt7+L2+3hjw//hsSE+E7PIF3fvgPv8+jjTxDSpw9P/fmP2O1d5zlHV5uT0ve3UrR7PW0tjZgtVmwBQSRMuZ7UOUuwB4caHVFEBE3cFxGRDuNxuSjau4Gcjf/E2VCLx+0iYtBoUucuJygqzrBcGzZvxe12M37sGBVL+UgTx48jNiaGsvJy9uw/wKzp04yOdJnV7kfS1BuInzCPssMZFO5ah7Oxjrwt/6Jw5zoSJi8gde4y/EM7/+aNiMglKpciIuIzr9dL2eEdZK9/hZaqUjxuF6GJaaQtuIPQxHSj47F95y4AFs6bY3AS6cpMJhM3LpzPsy+8xO69+7tUubzEYrORMHEecWNnUXFsN/k71+KoqyZ/+yqK924gfvwcUuevICA80uioItILaVqsiIj4pPrMYbLWvUh90Tm8bjeBkXGkzltGxKDRRkcDIDP7HD/9xa8IDQnh6Sf+jFmb08vHaGpq5q57vgHA//zlMcJCu/Z0U6/HQ8WxveTvXENrbTkmsxWLzU7c2JmkLbidwIhYoyOKSC+ikUsREbkqDUXnOLvqOWrOncDrduHXJ5yUOUuJHjX5mm8p8lns3rsPgKmTJ6lYyicKDg5i5PDhHD1+nL37D3DDgvlGR/pYJrOZmOumEj1qMtWnD5KbsZqWymKK9m2i9OB2okdNIX3hnQTHJBodVUR6AZVLERH5TJorS8he9xJlx3bjdbuw+AeSMm85ceNmd7k9+DweDzt37wFg2pRJBqeR7mLalEkcPX6cnXv2dflyeYnJbCZy+AQih0+g+uwR8jNW0ViaT+mh7ZQd2UX0iImkL7yTkIRUo6OKSA/WtX4LEBGRLstZX0v2e69SvH8zHlcbFouNhOm3kDj1Bqx+/kbHu6LjJ0/R1NxMdFQUA9LSjI4j3cSEsWOw2+1kn8uhvKKi2+2JGjH4OiIGX0dN9gkKMlZTX5RN+bHdVJzYR+SQsaQvvJOw5EFGxxSRHkjlUkREPlZ7SxN5W96iYOda2h0tAMSPm03yzFuxBfUxON3H23F51HKywUmkOwkICGDcdaPZs/8Au/buY9niW42OdFX6DRhBvwEjqMs/S/72VZzPO0PlqQNUnzlEePoI0hfcTr+Bo4yOKSI9iMqliIhckae9jfwda8jb8hbOpnq8HjfRwyeROm8p/mERRsf7VN4/eBgwMbsLrvopXdu0KZPZs/8Ah48c67bl8pKw5MGM/tJgGkvzydu2kpqso9RkHqX23AnCkgeTvuB2IoeOMzqmiPQAKpciIvIBXo+H4v2byNnwOq3nq/C4XfRLH0HqghUERyUYHe9TKywqxuF0EB0VRXR0lNFxpJsZNWI4FouFc7m5tLW1YbfbjY7ksz5xyYz8/Ldpriwmb9tKqk4f5HzOSQ4+fZbQxHRS5y0nemTXWpBLRLoXlUsREbms/Ohust99maaKIjxuF31i+zPghs8TmjTA6Gif2emzZwEYPGigwUmkO7Lb7aSlppKVnc3ZzCxGjhhudKQOExSVwPDbv0FLdTn521dReXI/dflnOfL8Q/SJ7U/qvOXEXjcdk1ZXFpHPSOVSRESoPXeSzNXPUVeQhdftxr9vFKnzlxM1ZKzR0a7ambOZAAwZqHIpV2fIwAFkZWdzuoeVy0sCI2IYuuxrpM5dQsGONZQd3U1DcQ7HXvoDORteI2XuMuLHzcZksRgdVUS6CZVLEZFerKE4l6y1L1B19jBetwt7cBgpsxcTM3patx+1OH7yFACDBqYbnES6q8GDBrJq3buXb1T0VP7hkQy69cskz1pMwa51lB7KoLGsgBOvPkbOhtdJmbuUhInzMFttRkcVkS5O5VJEpBdqrirj3PpXKDu8A4+7HbPdn5TZi4mfMB+Lrfv/AllWXk5TczPBQUEkxMcbHUe6qWFDBgMmMrOzcbvdWHr4CJ5faF8G3vRFkmfeSuGudRS/v5XmyhJOvfFXcje9QfKsxSRNvQGzrfs/fyoi14bKpYhIL+JsrCNnw+sU7duIu82B2WQhaeqNJE2/CatfgNHxOszps1kADBmsvfzk6gUEBJCUGE9hUTGZ2ecY2kveT/bgENKvv5P+M26haM97FB/YTHN1GWfeeYbcLf8ieeatJE27Cat/mxLTZQAAIABJREFUz/mZISIdQ+VSRKQXcDlaydv6FvkZq2lvbQavl9gx00mZvQR7cIjR8TpcfkEBAMn9+xucRLq7/klJFBYVk19Q0GvK5SW2wGBS5y0jcdqNlOzdSOG+jTjOV5G55h/kbn2b5Bm3kDxzEdaAIKOjikgXoXIpItKDeVwuCnetI3fzmzgbz+Nxu4kaNp6UOcsI7Ndzt+cor6gEIDYm2uAk0t1deg9dek/1Rjb/QJJnLyZh6g2U7t9M4Z73cDbUkr3+FfIzVpE09UaSZ92KPTjU6KgiYjCVSxGRHsjr8VB6cBvZ61+ltbYCj9tFWP+BpC+8gz5xKUbHu+bKKyoAlUvxXWxMDPC/76nezGr3I2n6TSRMWkDJwW0U7X73wlT7Tf8kf8caEicvJHXeMvz6hBkdVUQMonIpItLDVJ48QNa6F2kszcfrdhEUk0Ta/BX0TRtmdLRO4fF4qKyqAkzEx8YaHUe6udjoCzcoKiqrDE7SdZhtNhInLyB+/BzKjuygcOc6HA215G17h6I964mfMI+0ecvxD48wOqqIdDKVSxGRHqIu7wxnVj1LXX4mXreLgPBIUuYsIXLYBEwmk9HxOk1lVRUej4fQkBACArTgiPjmwsiliYrKSrxeb6/6XvokZquV+PFziBszk/LjeyjYsZbW85UU7FxL8f5NxI2dRfqC2wnopxkEIr2FyqWISDfXWFZA1toXqTx1AK/bhS2gD8mzbyVuzMxeufn55ectY2MMTiI9QWBgAKEhfahvaKCyqproqEijI3U5JouF2OumEzNqKpUn95O/Yw0t1aUU7d1A6cFtxIyaSvr1dxIUpW2BRHo6lUsRkW7KUVdN1rqXKDu4HberHbPNTvL0W0iccj3mHrBX5dW69GxcTLRGS6RjxMREXyiXlZUqlx/DZDYTPXIyUSMmUX32MPkZq2kqK6Dk4DbKjuwkZuRk0q+/k+BYreIs0lOpXIqIdDPtzY3kbPwnhXvW43K2YjKZSJg0n+QZt2hLAKCuvgGAuBiNXErHiI2JITMrm9q6OqOjdAsmk4nIIWOJHDKWmqxj5G1fRWNJLqVHdlB2bDdRQ8eTfsPnCE1MNzqqiHQwlUsRkW7C5XSQv30l+dtX0tbcCF4vMaOmkDLnNvxC+hodr8twOBwAhIb2vP07xRhhIRfeS06H0+Ak3U+/gaPoN3AU53NPk5+xmrr8s1Sc3Efl6feJGDia1Pkr6DdghNExRaSDqFyKiHRxHpeL4r0bOLfxnzgbavC4XUQMuo7UucsJioozOl6X09p6oVz6+fkZnER6CrufHYDWizcu5LMLTx1KeOpQGopyyNv+DrXnTlJ19hA1WUcJTx1G2vwVRAwZY3RMEfGRyqWISBfl9XopO7yD7PWv0FJVisftIjQxjbQFd2g62cdwOi8UAH+VS+kg/n7+gMplRwhJTGPUF79HY1kB+dtXUn32KDXZx6nNPUVY0kDS5q8gasREo2OKyFVSuRQR6YKqzxwmc+0LNBTn4HW7CIyMJ23+cvoNHGV0tC7vUgGw2+0GJ+na8goKOHjoCP7+/sybPVPbtnwMv4vvJYfKZYfpE9ufEXd+i+bKUvIzVlJ16n3O553m0LO/JiQuhdT5y4kZNRWT2Wx0VBH5DFQuRUS6kIaic5x55xlqc0/jdbvwC+lLyuwlRI+arP31PqVL5dLfXyOXH+XwsWN890cP0NLSitls5uFH/8T6d/5FSEgfo6N1SZenxbaqXHa0oKg4hi2/h9a5lRRkrKL82F7qi7I5+sLvCI5OJHXuMuLGzVLJFOkmVC5FRLqA5soSsta+SPnxPXjdLqz+QSTPW07cuNmYrfpR/VlcWnTFz65yeSUnTp3mrru/SVL//oSEhl3++Nhps8g6dlA3Ma7g0sjlpSnX0vEC+kYx+LavkjxnCQU71lB2ZBeNpXkcf/VPnNvwGqnzlhE/fq5+Hop0cfoOFRExkLO+luz1r1ByYAvu9jbMVhv9ZywiYcr1WC8+5yWfzaWRSz9Ni72iV//5JoFBH96yxj8ggN8/9md+8J1vG5Cqa/P31zOXncU/tB+DbvkSyTMXU7BrLWWHdtBcWczJ1/9CzsZ/kjJnCQmTFmCx6ftbpCtSuRQRMUB7SxO5W/5FwY61uJwtmEwm4sbPJmXmrdiCNDXRF263GwCzRdPorqSuoQGbzfahjzudTt4/dNSARF3fpb8vl8tlcJLewy8kjIE3foGUmbdSuGc9JQe20FJVxul//Y2cjW+QPHsxSVNv1E04kS5G5VJEpBN52tvIz1hN3ta3cTbV43W7iRk5mZS5S/APizA6Xo9w6VlLh/YkvKLZ06dx7MSpD308PDyMH33/OwYk6vouLeSj7W06ny2oD2nzV9B/+s0U7XmPon2baD1fSeaq58jf+jb9Z9xC0vSbsQV8eDReRDqfyqWISCfwut0UH9hMzobXaT1ficftom/6SNIWrCA4KsHoeD2K38WRDIeej7uiFUtv49DRY+zau5/AoCDcbjdNTY3c+9W7GDNKqxFfSavKpeGs/oGkzFlC4tQbKdm3iaJ9G3DUVZO17iXytq2k//Sb6D/zVuya+SFiKJVLEZFrrPzobrLffZmmiiI8bhchcSmkX38noUkDjI7WI13a31Ijlx/tkV89yN/+/hybtm3HbrPx9S//ByuW3GZ0rC7r0iJR2jvVeFY/f/rPvIXEKddTfGAzRbvX42w8z7kNr5OfsZrEKdeTMmcJfn3CPvlkItLhVC5FRK6R2nMnyVz9HHUFWXjdbgL6RZMybxlRQ8YaHa1HuzQt1ulUufw4X//Kl/n6V75sdIxuwXHxvRQQoOf7ugqzzUbS1BtImDifskMZFOxeh7PhPHlb36Jw17skTl5Ayuwl+IfrcQORzqRyKSLSwRqKc8lc8w+qM4/gdbuwB4eRMuc2bQjeSeyXto1oazM4ifQUl6ZY+2nxmC7HbLUSP3EusWNnUnFsN/k71+KoqyZv+yqK9m4gbtxs0hbcTkB4pNFRRXoFlUsRkQ7SXFVG9vqXKTu8E6+7HYtfAP1n30b8hHlYrrA6p1wbARe3jdC0WOkomhbb9ZmtVmLHziTmuulUHN9H/o7VtNaWU7j7wkqzsWNmkL7wDgIjYo2OKtKjqVyKiPjI2VhHzobXKdzzHh5XGyaThaRpN5I07SasfgFGx+t1Li26og3vpaNcWtDn0o0L6bpMZjMxo6cQPXIS1acPkpuxmpbKYor3b6bsUAbRo6aQvvBOgmMSjY4q0iOpXIqIXCWXo4W8rW+Tt30VLkcLeL3EjZlB8uzbsAeHGB2v1woLDQWgrq7e4CTSU9TXNwAQGqrv6+7CZDYTOXwCkcMnUH32CPkZq2gszaf00HbKjuwiesRE0hfeSUhCqtFRRXoUlUsRkc/I43JRuHMtuVv+haPhPF6Pm6hh40mZs4zAflFGx+v1YqIv/D8or6g0OIn0FGXl5QDExsQYnESuRsTg64gYfB21506Sv30V9UXZlB/bTcWJfUQOHkP69Z8jLHmQ0TFFegSVSxGRT8nr8VDy/lbObXiN1poKPG4XYf0Hkn795+gT29/oeHJRTHQ08L+FQMRXpeXlgInYmGijo4gP+qYPp2/6cOryz5KfsZrzuaepPP0+1WcP0zd9BGkLbqffQO31KuILlUsRkU+h8sR+st59icbSfDxuF8Gx/Umfv4Lw1KFGR5P/Iy42BjBRUlZmdBTpAWpqa2lvbyc8PBybFubqEcKSBzM6eTCNpfnkbVtJTdZRqjOPUnPuBOHJg0mdv4KoYeONjinSLalcioh8jLq8M5xZ9Sx1eWfxut34h0eSNncpEcPGYzKZjI4nV2C32wkNDaG+vp7a8+fpGx5udCTpxsrKK4D/nW4tPUefuGRGfv7bNFcWk7dtJVWnD1Kbc5Lz+WcJTUgjdf4KokdO1s96kc9A5VJE5AoaywrIWvsilacO4HW7sAWGkDxrEXFjZmKyWIyOJ58gNiaa+vp6yisqVS7FJxUXn929NN1aep6gqASG3/4NWqrLyd++isqT+6kryOTI8w/RJ7Y/afOWE3PddO1TLPIpqFyKiPyb1tpKste/QunB7XhcbZhtfiTPWETi5IWYNSWu24iJjuZsZhZl5RUMHayFOuTqlVdcHLmM0shlTxcYEcPQZV8jde4SCnasoezobhqKczj60h8I3vAaKXOWEj9+jm4winwMlUsREaC9uZFzG16ncM963G0OTCYzCZMWkDzjFqwBQUbHk88oOenCHnZ5+fnADEOzSPeWm18AQHL/JIOTSGfxD49k0K1fJnnWYgp2raP0UAaNZQWceO3PnNvwOqlzl5IwaT5mq244ivxfKpci0qu5nA7yt71DfsYq2pobweslZtQUUucsxR4SZnQ8uUpDBl0YrTyTmWlwEunO3G43ZzIzMZlMDBk00Og40sn8Qvsy8KYvkjzzVgp3raP4/a20VJVy6s0nydn0BimzbyNp6g2YbXajo4p0GSqXItIreVwuiva+R87GN3DU1+D1uIgYPIbUOcsIioozOp74KLl/EgH+ARQWldDY1ESf4GCjI0k3lJOXR3t7Oyn9+xMQEGB0HDGIPTiE9OvvpP+MWyja+x7F+zfTUlPOmXeeIWfzm6TMWkzStJuw+us9IqJyKSK9itfrpfzwDrLefZmW6jI8bhehiWmkLbiD0MR0o+NJBzGbzQwaOICjx49z5mwmE8aNNTqSdENnzmYBMFijlgLYAoNJnbuMxKk3UrJ3I4X7NuKsqyZzzT/I2/o2SdNvJmXWrXqUQno1lUsR6TWqzhwia+2LNBTn4HG7CIyMJ33+cm2a3UMNGTTwQrnMzFK5lKtyaVq1psTKv7P5B5I8ezEJU2+g9MBmCndvwNFQy7n3XqVgx2oSp9xAyuzF2INDjY4q0ulULkWkx6vLzyRz9XPU5pzC63bjF9qX1DlLiRo5SfuX9WCXRptOnzlrcBLpjjweD6dOnwVMDB821Og40gVZ7X4kTbuJ+IkLKD24jaLd7+JsrCN38xsU7lxL4uSFJM9Zgn9oX6OjinQalUsR6bGaK0vIXPsCFcf34nW7sPoH0X/mIuLHzcZs1Y+/nm7QgHQsFgt5BQW0trbqmTn5TAoKi3A4HcTGxOiZXflYFpuNxMkLiB8/h7IjOyjcuQ5HQy25296hcM964ifMI3XeMgLCI42OKnLN6bcrEelxnPW1ZK9/heIDW/C0OzFb7fSfsYiEqTdgtfsZHU86icViYeCAdM6czeTwseNMnTTR6EjSjRw8cgT435WHRT6J2Wolfvwc4sbMpPz4Hgp2rKX1fAUFO9dSvG8jcWNnkbZgBYERsUZHFblmVC5FpMdob2kiZ/ObFO5ch8vZgslkIn78XJJnLsIW1MfoeGKAsaNHc+ZsJjt371G5lM8kY+duAMaNGW1wEuluTBYLsddNJ2bUVKpOHSAvYzUtVaUU7dtI6cFtxIyeRtqC2wmOSTQ6qkiHU7kUkW7P095GfsZqcre8RVtzA3g8RI2YROrcJfiHRRgdTww0c/pUXn79DY4cO05TUzPBwVrFUT5ZTm4eFZWVBAUGct2okUbHkW7KZDYTNWISkcMnUn32MPkZq2kqK6Dk4FZKD+8gZuRkBtzwOYJj+xsdVaTDqFyKSLfldbsp3r+Jcxtex1FXhcftol/6KFIXLCc4KsHoeNIFhIWGMmLYUE6cOsWefftZMG+O0ZGkG9i5Zy8A06ZMxqrns8VHJpOJyCFjiRwylpqsY+RnrKahOIeyozspP76HyKHjGHDD57UdlvQI+okpIt2O1+ul4tgesta9RHNlMR63i5C4FNKvv5PQpAFGx5MuZsa0KZw4dYode/aoXMon8ng87LpYLqdPnWJwGulp+g0cRb+Bozife5r8jNXU5Z+l8uR+qk4fpN+AUaQvvJ2+6SOMjily1VQuRaRbqT13kjMrn6GhKAev20VARCyp85YROXiM0dGki5o4bixPP/cPMrPOUV1TS0Q/bQsgH+3EqVPUNzQQFRnJoAEaSZJrIzx1KOGpQ2koyiE/YxU12cepzjxMbfYxwlKHkjZ/BZFDtD+vdD8qlyLSLTQU55K55h9UZx7B63Zh7xNGyuzbiBk1FZPZbHQ86cICAgKYMG4su/fuI2PXLpbeusjoSNKF7dyzD4CZ06cZnER6g5DENEZ+4T4aywrI376S6rNHqc0+wfnc04QmDSBt/gqiR0wyOqbIp2byer1eo0OIiHyU5qoyst99ibIju/C627H4BZA84xbixs/FYrMZHU+6ibNZ2Tzwy98QHh7GU489isViMTqSdEENjY3c/a37cLvdPPnYo/QNDzc6kvQyzZWl5O9YRdXJA2AyYbJY6RObTNqCFbqZKt2CRi5FpEtyNtZx7r3XKN67AXd7G5gtJE27kaRpN2H1CzA6nnQzgwcOYPCgAZzNzGL7zt3MnTXD6EjSBa1Zt562tjbmzJypYimGCIqKY9iyu2mds5SCjFWUH9tLQ/E5jr7wO4KjEkidv5y4sbNUMqXL0siliHQpLkcLuVveIj9jNS5HM3ghbuxMkmctxh4cYnQ86cYOHz3GQ3/4I5ERETzxx99j1i9n8m+am1v4+je/g8Pp5PE/PExsTIzRkURw1NdQsGMNZUd2gdeDyWIlsF8MqXOXEj9hHmatZixdjMqliHQJ7vY2ina9S87mN3E21uF1u4kaPp6UOcsI7BdldDzpIb77o59QWFTMN+/5OtOnTDY6jnQh/3zrHf71zkomjR/Pd7/1DaPjiHyAs6GOgl1rKTu0A6/HhclswT88kpQ5S0icvBCLzW50RBFA5VJEDOb1eCh5fyvnNrxGa005HreL8JShpC24nT7aWFo62M49e3n8yb8RGxPDn3//MCaTyehI0gW0trZy97fuo7mllUd+9SCpKclGRxK5ovbmRgr3rKfkwBY87e2YLBb8QvqSMnsxiVNvxOrnf/nYiooKDh06RENDA2lpaYwfP97A5NJbqFyKiGEqTuwj+92XaSzNx+N2ERydwIAbPk9Y8mCjo0kP5fF4+MZ936equprvfeu/mTh+nNGRpAt4Z/VaXn3jTUYOH84D93/f6Dgin8jlaKFo93sU7d+Eu82B2WLFHhxK8sxFJE2/mZ17j/PLX75IfX0kVms8gYH5jBhh4Yknfm10dOnhVC5FpNPV5Z3hzKpnqcs7i9ftwj88irR5y4gYOk4jSXLNbdy8lWf+8QLRUVE89ruHsOqZpV6tsamJ/77v+zS3tPCz+3/AiOHDjI4k8qm5nA5K9m2iaN8GXK3NmCxWTle38OzBZNIHPfeBY/PynuTGG9t45JFvG5RWegPLgw8++KDRIUSkd2gsK+Dka4+TufYFWmsqsAX0IX3h7Qy+9csERSeoWEqn6J+UyK49+6iorMRmszF08CCjI4mBnnn+BbJzchg6eDC3L1tidByRz8RstRKWPIiEifOxBgRyviiXxzafJ3nImg8dGx4+npMndzBgQDvJycmdH1Z6BS2VJyLXXGttJcde/iO7f/dNKk7sxWS2kDpnKZO//Xvixs3GpD0HpRNZrVa+dtf/A0y8tXI11TW1RkcSg2RmnyNj525sNhv3/NdXjI4jctXMNht900diu24+rcR95HH19U6eeOJvnZhMehvNBRKRa6atqZ6cjW9QtGc9LqcDTGYSJi8kefrNWAOCjI4nvdiIYUOZPnUyO3fv4ennnufH3/+u0ZGkk7ndbp58+u+Al9sW3Ux0VKTRkUQ+kbOhjpaaclprymg9X0VzZSmtNWW01JSDyURhbTMed7+PPYfForEluXZULkWkw7mcDvK3vUP+9pW0tTSCF2JHTyVl9hLsIWFGxxMB4Etf+BwHDx3hyLHjHDh4iAnjxhodSTrR2vUbKC0rIyoyksU332R0HJHLPC4XzdWlOKrLaakpp7m6nJbqUlpqynE7HWAyXXiM5OIfEyYs9gD8w/oxelAMfU8f+chzh4TYuffer3fiq5HeRuVSRDqMx+WicM96cje9gaO+Fq/bRcSQMaTNW0FghDYkl64lpE8fPnf7Mp594SWee/EVRo8cgd2uveJ6g+qaWt54+x3AxN1fvQubzWZ0JOllvF4vzvoaWi4WyNaacpqrSmmpLsfZUHu5NF4ukBf/6xcSTmBkHEGR8QRFXfwTGU9wdALmi3td/m70Tu65525SUp76wDVzcx9n0aIgZsyYYcRLll5Cq8WKiM+8Xi9lhzLIXv8KLdWleNwuQhPTSVtwB6GJ6UbHE/lIXq+XH/3sF+Tk5TF31ky+/pUvGx1JrjGPx8MDv/otWdnZTJ00kW9/4x6jI0kP5nI6aLlYGltrLxTJpspSHLUVeFztHxyBNJnBZMJssRLQN+qDBfJiifQL7fuprpuRcYAHHniWhoZIrNYEAgPzGT3aj8cf/8U1fsXS26lciohPqk4fJHPtizSW5OJxuwiKSiBt/nL6DRhpdDSRT6WsvJzv/uintLe7+M437mHKpAlGR5Jr6PV/vc1bK1cRGhrKnx75LX2Cg42OJN2c1+OhtbaSluoyWmsrLo5CltFcVUZ7Sz2YzJdL5IVV0S+OQgaHEnixNP57gQyMiMXcAVskVVdXc/DgQerq6hg4cCBjxozx/cWKfAKVSxG5KnX5mWSufo7anFN43S78QvuRNncpkSMmaUsR6Xa27djJk0//HT8/P/7w218REx1tdCS5Bk6ePsMvfvsIJhP88oGfMHjgAKMjSTfS3txIc/WlUcgKWqovFEjH+Sq8Xjdwafrq/5ZJi81OYETsBwpkYGQcwTFJ2LSwnfRAKpci8pk0lReR9e5LVBzfi9ftwuofTPKsRcSNndUhd1pFjPLYE0+ye99+EuLjeeRXD+r5yx6mrr6e+374Yxqbmrhz+TKW3HqL0ZGkC/K4XBemr1aV0VJTQWvNhQLZUlOOy9FyxcV0TGYz/qH9LhbHSyOQcQRGxhPYLxqTWauzSu+h3wRF5FNx1teSvf4Vig9swdPuxGzzo//UG0mYegNWu5/R8UR8dvdX7yI3v4DikhL+/sJL3PPVu4yOJB3E4/Hw+8f+QmNTE8OGDOG2RTcbHUkM5PV6aWs8f2ExnepyWqrLaKkpu7CYTn0NXryYMH9oMR17cOjlqasfGIWMTsSifwdFAI1cisgnaG9pImfTGxTsXIe7rRWTyUTc2NmkzLoVa6CeVZKepai4hB8+8HPa213c+7WvMGv6NKMjSQd49Y1/8c7qNXrOspdxt7fRUlVKa3XZhe08Lo5INleX4f2oxXTMFvzDIwmOTrjw/OPFUcigyHj8wyOMfkkiXZ5GLkXkijztbeRtX0Xe1rdpa24Aj4fokZNImbME/zD9Ays9U2JCPF/50n/w1DP/v707j5KzvO48/qu9urp676pWb2gFxCIwYbHYN7GYxchsxkMyceIZzwQfx3Ym9jjJOD52nDhxMpPFJ8PYjnHM5gUTNgkQYJBZZRaDwYCWloSQ1FXdVdV77e8yf7zVrS4hYaDU/Xa3vp9z+tBILbiPjjjop/s8935f3/n+D9QRj+uYo49yuyzU4NlNz+ue+9fJ4/HoTz/3WYLlAmNblgojaaf7mK6s9EgnlEsnVJoYqXr/OPkm0uPxKFi5xjoVImNdU11JnngAHxydSwBVbNPU7k2PaPsjP1F+OCXbMtR25Ie07KJrFY33uF0eMCt+cNsdenDDI6oL1+kbX/1fOqKXX/vz0Wuvv6G//tY/yDQt3fTpT+n8c852uyR8QOXsuHIZZ5WHsxsyoVwqMfX/qQMN0/H6A4q0LXJCZLxnX4CMdysYbXL7SMCCRLgEIMl5gzLwyjPa+uDtyg7ukWUaauxaqhWXfkJNRzBREYeff/3uv2njk0+pqalJ3/zaVxVrb3O7JLwPO9/apa/81V+rWCzqxo9fr7VXXu52SfgtnGE6A8pmkipU3kJm05VhOvls1fvHyZUeHq9XoYYW5/rqfiEy0raIYTrALCNcAlBm66+1Zd0PNbprqyzTUKS9U8vXXKf2lSe5XRrgGsuy9K1//Ge99PIr6ojH9c2vf5UrlfNEcmBAf/7Vr2t8YkKXXXKx/uD3bnS7JExTHBuudCATlS6k83lxJH3QYTq+YNh5+7j/XsiOXvlDYbePBKCCcAkcxsb27NDme/9NmW2vyjZNBRubtfT8j2nRiWfyp72AJMMw9Fd/+/d6Y/NmLV28WF//yp8rHOY3snPZyOio/uwvv6Z0JqPzzjlbn/n0f3G7pMOSVS4rl+qfGqKTq7yFzGeSMkvF/bqQ3qm/1rXEnK5jvFvRyYE68W6Fm9vZoQzMA4RL4DCUTSW07cHblHj5adlmWf5wRIvPvkLdp61hkAGwn2KppK9+42+0fcdOnXD8cfqff/IFBYMBt8vCAUxMTOgvv/FN7d6zR6ee/Dv60hc+53ZJC9rkMJ18ZmDqPWR2sF+5TEKl8eF97x9V3YUM1EX3dR6ndyHj3fL6+W8LmM8Il8BhpDg+or6H7tTuTY/IKhclr1+Lz7xEvWdeJn+ozu3ygDlrYmJCX/mrv9GevXu18qij9OU//YLqIxG3y8I0maEhfe1v/k6JZFInHH+cvvLlL7ld0oJhFPPKDexVbmhAuUxC+XRSE6l+5YcGZZvGtJUe04bp+PxTw3Qmu5CTn4camt0+EoAZQrgEDgNGIacdP79bOzfeJ7OYk2yp65TztOTcqxSMNrpdHjAvZLM5fePv/l59O3aou6tLf/lnX1JrS4vbZUFSfyKhr/7132pkZEQnnXiCvvj5P1YgQAfs/bBNU7nMgPJDA8pnnLeQ2VRC2UxCRm7ioMN0gtHmqa5jJNalaLxn3zAdn8/tYwGYZYRLYAEzyyW9/dR67fj5z1QcH5FtmoqvOk1Lz79Gkba42+UB806pVNK3/vFf9OvXXlNba5u+9r/+TB3xmNtlHda279ipr3/zW8rlczrrjNP12f/+aXl5M35QxbER5YemrfQmlYcRAAAgAElEQVRIJ5XPJJQfSsmWdeBhOoHQ1DCdSKxL9bHKfsiOXvnD3HoBsA/hEliAbMvS3hceV9/DdyqXGZBtGWpZeqyWX/xxNXQudrs8YF4zTVPfvvk7embTL9XU2KivfPlLWnxEr9tlHZZefe03+tv/808ql8tae+UVuvHj17ld0pxglsvKZRLOOo9KiMym+5XLJGUWC1XBUR6PPPLI4/Up3NI+9QZyeogMt8QYpgPgPSFcAgvMwGubtG39bRpP7JJlGmroXKwVl9yg5iUr3S4NWDBs29Ytt96uhx99THXhOv35l/6HVh7FPtjZ9Oym5/XP//dmWZat//rJ/6yL11zgdkmzyrZtFUczVas8cpWdkMXRoanQuH8XMlBXXx0gJ4fqdPTIFwi6fSwA8xzhElggRna+qTfv+75Gdm52dlW2xLVszbWKHXeq26UBC9Y996/TnT+9S35/QL97w/W6/NKL3S5pwTMMQ3f85C6te+hheb1efe6mP9IZq09zu6wZYxQLzkqPdFL5oX1vIXOZAdlmuboDWVnp4QzT6VAk1j3tOmtlpUdTq9tHArCAES6BeW48sUtbHvh3pV5/wdlVGW3UkvOuUudJ5zBMAZgFL7z0K3375u8qX8jrxFWr9PnP/JGi0Xq3y1qQBgZT+od/+he99fbbam5u1hc//1kdtWKF22XVzDZN5YdTU53HfKYSINNJlXOjVVNYp6/2CEab9g3QmdaFjLR3slYKgCsIl8A8lR8a1LYHb9feFzfKNsvyBcNafNbl6ll9sbxMSQRm1cBgSv/7n7+tnbt2qbm5WX/y2c/omKOPcrusBeX5F1/St2/+rgrFwrwN8aWJMeUqk1hzmaTy6aRyqX7lh6cP01FVmPQFgoq0dyoa76m+xrqoV4G6+XV+AAsf4RKYZ0oTo+p75Cfa/ezDMot5yeNT7+kXafFZl8vPbzQA1xiGoVvv/LEeeuRR+bw+XXf1Wn3so1cwubRGpVJZP7jtdj32xEb5vD7dcN01Wnvl5W6XdVCWYTjTWFOTITKhbDqhfGZARiF3kGE6XoWa2qbeQk59xLpV1xqXh19DAOYJwiUwTxiFvN7aeK92PnGPyvkJyZY6P3Smlp5/tYKNLKQG5ornfvm8bv7eLcoX8lq2ZIn+26f+QMuWLnG7rHnptdff0M3f+75S6fScugZr27ZK48PT3j8mlE87YbIwmjn4MJ1wZGoK6/QAGV3UKy/DdAAsAIRLYI6zDENvP/uQdjz6UxVGh2SbhmLHnKxla65TpH2R2+UBOIDM0JBuufV2Pf/iS/J6vbr4wgv0ieuvVaSOnYDvxfDwiG657XZtev4FeTweXXTB+brxhutn/efPKBWVTzvBMZtKKDc0GSaTso2DDNPx+hRujas+3q1orFuRaSEy3Nw2q/UDwGwjXAJzlG3b6n9xo/oevlPZVL9sy1BT7wod+ZEb1dC11O3yALwHL738ir77gx9qaGhITY1N+v0bP6Gzzzzd7bLmLMuytO6hh3XXPfepUCiop7tbN336Uzpy+fIZ+3falqXCSLqyyqNyjTXlBMpStnqYjrSvCxmsb6zqPk5+HmnvYpgOgMMW4RKYg1JvvKgt627V+N4dskxD9fEeLb/oOrUdeYLbpQF4nwrFon569z168OFHZFqmjjrySH3m059SV2en26XNKZu3btN3vv8D7dm7V6FQSNdfvVZXfOTSQ/ZmtZwdd/ZBVgbpZNP9yqYSKgynZNum9gXH/YbptC1SJNblDNSZFiaD0cZDUhcALCSES2AOGXlri7bcf4uGtr8u2zQUam7XsguuVnzV6sr4eQDz1c63duk73/+Btu/cKZ/XpzNWf1hXX3Wlerq73C7NVb95403dt269Xnn1NUnSiatW6aZPf0qtLS3v+5/lDNMZ2DeJNZPQxGC/cpmkzP2G6Uyu9PB4vQo1tk6t85hc7VEf71ZdawfDdADgfSBcAnPARHK3tq6/VQOvbZJtGvKHo1p63lXqPPlcrlcBC4ht2/rlCy/q7vse0Fu7dkmSTlx1vNZeeYWOP/YYl6ubPZM/D/euW6/tO3ZKkk44/jhds/ajOnblyt/644tjw04XMp2ohMiksql+FUczsmVXVnpUD9PxBcOKTu6DjHUr2jHZieyRPxSe6SMDwGGBcAm4qDCS1raH7tTeFx6XVS7KGwjpiDMuVc8Zl8ofDLldHoAZ9NLLr+jue+/Xtu3bJUnLly3V2isu12mnnLxg15eUy4aeePJJrXtogxLJpCTp5JNO0vVXr33HRF2rXFYu1V+1FzKbTiiXTsgql/brQk4bptMSU32sywmOlRBZH+9WqKmNGyAAMMMIl4ALyrkJbX/0p3r7qXUyigXJ41HPqRdoybkflT8Sdbs8ALPotdff0M/uuU9vbN4sSWptadHpHz5NZ52+WiuWL3O5utpZlqXX39ysZ57bpE0vvKhsNiuPx6MPn3qKrl37UcWj4UoXMql8pRuZSydUHB8++DCdSMPUNdbJYTrRjh5FYt3c9gAAFxEugVlklUva+YSzq7KUHZUsWx0nrNayNdcq1NjqdnkAXLRnb78e/8WTeuqZZzUyOipJisdiOuuM1Trz9NU6oqfHtdoMw9ADDz6sXD6n4489VieuOv5dv962bW3Zuk3PbPqlnvvlC5oYHVKdWVB3c71WLenW0niz7NyI8kODsk1j2kqPfWHS6/Mr0t5Z1YWcDJHBaNMsnRwA8H4QLoFZYJumdm96RNs3/Fj5kbRs01DbUR/SsouuVTTu3m8YAcw9lmXp16/9Rr94+hk9/+KvVC6XJEntbW06duVKHXvM0Trm6KPV1Tk7e27Hx8d19sWXyx8ISJJampv05T/5nC4879ypr7FtWzt37tQbL72gHW++or19m2VPjChsFxX1GIo3NaitrVUNDQ3vGKYTjDYfZKVHJ8N0AGCeIVwCM8i2bSVfeVp9D92hiYHdskxDjV3LtOLST6jpiCPdLg/AHJcvFLTp+Rf0+MYntXnr1qrvi0ajOuH443TM0UfryOXL1BGPKRo9tNfqTdPUqedcoN4jFld9e9+2LfrSjWtVXx7XwFt9GhvYLV8pL4/HlkfOu8ampia1t7erta1N/mDY6UJOBsepLmSv/OG6Q1ozAMA9hEtghqS3vKKt636o0be3yTINRdo7tXzNdWpfeZLbpQGYhyYmJrR56zZt2danrdv6pt5oTldXV6furk51xOPqiMe0qKND8VhMoWBQ/oBfwUBQwWBAwUBQgWBAdWFnSmoun5dRNlQsFVUqlVXMZ5Ud7NfDGzboJ489re7e6nCZTqc1sXurfu+oqOSRfD6/6uujaoh1Kr70KPWuXKWWnqVTnchwS4xhOgBwGCBcAofY2O4+bb7vFmW2vSrbNBRsaNGyC65Wx4lncMULwCG1fcdObdnWpz1792pgcFDJgUENplLv+ceHrJLCZlFhu6A6s6iwWVDILipklSWP9GqqoDf83erZ773n4OCgErt26P/9xWe1fNXJWrrqd1Qf75YvEDzURwQAzCOES+AQyaYS2vbgbUq8/LRssyx/OKLFZ1+p7tMuZHohgFk1GTKTAwPKpAaVSyVUGBpQeTQta3xIVnZE3sK4zHJJXq9Xfr9fPr9Pfn+g8nlAgcZWJc2Q7n75LcV7qjuXyWRSX/jCF/SHf/iHLp0QADAXES6BGhXHR7TtoTu0Z9OjsspFeXwBHXHGxeo983IWcwOYFbZpKj+cctZ4ZBLKp5PKphLKZQZUzo3ttxPSGaYjj0ehhuaqITr1sW5nMmt7pzw+nyRp/fr1+uIXv6j6+noFAgEVi0Wdcsop+s53vuPuoQEAcw7hEviAjEJOOx77mXb94n6VCzlJUtcp52nJuVcpGG10uToAC1FpYkz5TEK5dFLZtPPXfDqh/HBKtix55JU8qlrp4QsEFWnvVDTe4wTHSoiMLuqVPxx5T//ejRs36rvf/a5M09S5556rm266aWYPCgCYlwiXwPtklkva9dQ67XjsZypNjMg2LXWs+rCWnH+1Im1xt8sDMM9ZhjHVfcxlJjuQTpA0i/mqLqQ8HnkqKz1CTW1OaOzoqVrrEW6NM0wHADArCJfAe2RblvY+/3P1bfiRcpkB2aah1uXHadlF16uhc/Fv/wcAQIVt2yqODVU6j0nlMgllU/3KZwZUGM1MhUZNv8rq8SgQjigS69p3lbWjZypQehmmAwBwGeESeA+Srz6nbetv00RylyzTUEPnEq245AY1L1npdmkA5jCjWFC+cn01l0lMdSLzmaQso1zdgfR4JY9HXp9f4ZZYVfcxWgmRoaZWt48EAMBBES6BdzGy8029ec/3NLJrq7OrsiWuZWuuVey4U90uDcAcYVvW1DCdfCapfCapiVRC+XRCpexo1fvH6cN0gvWNVQEyEu923kW2dzJhGgAwLxEugQMYT+zS1gf+XYOvv+Dsqow2acn5a9V50jnsqgQOU+XseGUaq/MWMpdOKJtKqDCckm2bkiavr+43TKdtkTNIZ9pU1mi8R4H6BrePBADAIUW4BKbJDw1q6/rb1P/SL2SbZfmCYS0+63L1rL5Y3kDA7fIAzDDLMJQbSk69hcxnEppIOYHSLOQOPkynsbWqC1kf71Yk1q1IWwd/IAUAOGwQLgFJpYlRbX/kJ9r1zEOySgV5vH71rr5IR5x1mfx19W6XB+AQK44OVbqPTgcyPzSgbKpfxdGMbNmVlR7Vw3T8oTrVx7re2YXs6JUvGHL7SAAAuI5wicOaUchr5xP36K2N96qcn5BsqfOks7T0vI8p2NjsdnkAamCWS8ql+p2rrOmkEyDTCeXSCVnlUlVwnBqm4/W9Y5jO5Ofhlna3jwQAwJxGuMRhyTIM7X72IfU98hMVx4Zlm4bix56ipRdeq0j7IrfLA/AeOcN00spX9kDmp72HLI4PV71/3Pcm0qNgpKHq+ur0EMkwHQAAPhjCJQ4rtm2r/8WN6nv4TmVT/bItQ82Lj9aKS25QQ9dSt8sDcBBGbsLpOlausuYzSWXTCeWHBmWbxrR3kPvCpNcfUKRtUVVwnPw8GG1y+0gAACw4hEscNgZff0Hb1t+msb07ZJmGoh29Wr7mOrUeucrt0gDIuVGQHxpUNpNQIe10ILOV9R7l3MR+11grnUivV8Fos7MHshIgI5MdybZFDNMBAGAWES6x4I28tUVb7r9FQ9tfl2UaCje3a9kFVyu+anXlN6gAZlNpbES5oaSyqf5KF3JAuUxCheG0bFkHHqYTDKuuvbMqRDpdyB75w3VuHwkAAIhwiQVsIrlbW9ffqoFXn5NtmvLXRbXkvKvUdfK5vKkCZphVLiub7nfeQKYSymUGlM04XUizWDjgMB2Px6twc3tlAmvPvi5krEvhlhh/GAQAwBxHuMSCUxhJa9uDd2jvC4/LMkryBkJafOZH1H36JfKzLgA4ZGzbVnEk7azzmBykk+pXLpNUcWy46vrq9DAZqItOrfSYDJGTbyG9fvbJAgAwXxEusWCUs+Pa/thd2vXUOpnFvOTxqvvUC7T03I/KH4m6XR4wbxnFvHKD/ZUA6Uxlzaac3ZDVw3SmrfTw+VXX2rFvF2S8pzKZtUuhxha3jwQAAGYA4RLznlUuaecT92rH43ernBuXLFuLTjxdSy+8RqHGVrfLA+YF2zSVGxpUPpOcWuuRTTnTWcu58QMO05HHo1BD81TnMVIJkZFYl+rbO+Xx+dw+FgAAmEWES8xbtmlq93MbtP2Rnyg/kpZtGmo76kNaftH1qo93uV0eMCeVxked7mNlpYfzkVBhODVtmI6qVnr4AiFF2jvfsdIjuqhX/nDE7SMBAIA5gnCJece2bSVfeVp9D92h8eRu2Zahxq5lWnHpJ9R0xJFulwe4zjIMZdP9zjqPoQGnA5l2rrXuP0xHHo888sjj9Snc3FbVhayPdSsa71a4Nc4wHQAA8FsRLjGvpDe/rK3rb9Xo29tkmYYi7Z1avuY6ta88ye3SgFll27aKo5mpYTr5zL7VHsWxoanQuP9Kj0BdvXNtddoQnfqYM1jHGwi6fSwAADCPES4xL4zt7tPm+25RZturskxDoYYWLbvwGnWccDpL0rGgGcWCM4E1nVR+yAmSE4P9KgwNyDLK7zJMJ14dICshMtTEO2QAADAzCJeY07KDe7XtwduVePmpyq7KiBaffaW6T7uQXZVYMGzLUn5oULm0M4HV6UImlE0lVM6NVr1/rBqmE22aur46PUBG2jv57wMAAMw6wiXmpOL4iLY9dIf2bHpUVrkojy+gI864RL1nXiZ/KOx2ecAHUs6OK5ue7EIOKJd2AmRhOCXbNiVNXl+dPkwn6AzTmRYgI7EuRRcdoUBdvdtHAgAAmEK4xJxiFHLa/uhd2vXkAzIKWUkedZ1ynpaet1aB+ga3ywN+K8swnOurqYRymQHlM4mplR5GIXeQYTpehZvaKsFxsgPZpUisW5G2Dq5+AwCAeYFwiTnBLJf09lPr1PfoXSpnR2WbljpWfVhLzr9akba42+UBVWzbVml8uGqVR66yG7I4mpEtu7LSo3qYjj9UV7XKIxLrclZ6dPTKFwy5fSwAAICaEC7hKtuytOeXj6lvw4+UHxqUbRpqXXG8lq25Tg2di90uD4c5s1yqDNNxgmOu0pHMphOyDzZMx+tTuCWmaEeP8/6x0oWsj3Ur3NLu9pEAAABmDOESrhl49TltXX+bxhO7ZFuGGjqXaMUlN6h5yUq3S8NhxLYsFUbSUwEyn0kqm04ol06oNDFS9f5x35tIjwKRhkrXsRIiK13I+lg3w3QAAMBhiXCJWTfU9xttuf8WjezaKss0VNfaoWVrrlX82FPcLg0LWDk7rlzGWeXh7IZMKJdKKD+ckm0ZOtAwHa8/oEjbIidExnv2Bch4t4LRJrePBAAAMKcQLjFrxhO7tPWBf9fg6y/IMg0Fo01adv7HtOiksxlYgkPCGaYzoGwmqULlLWQ2XRmmk89WvX+cXOnh8XoVamhxrq/uFyIjbYv4tQkAAPAeES4x4/JDg9q6/jb1v/QL2WZZ3mBYS86+XN0fvli+QMDt8jAPFceGKx3IylvIyufFkfRBh+n4gmHn7eP+eyE7ellvAwAAcAgQLjFjShOj6tvwY7397MOySgV5vH71rr5IR5x1mfzs58NvYZXLzjCdqbUezlvIfCYps1TcrwvpnfprXUvM6TrGuxWdHKgT71a4ub3SrQQAAMBMIFzikDMKee18/D/01sZ7Vc5nJdtW18nnaMm5axVsbHa7PMwhk8N08pmBqfeQ2cF+5TIJlcaH971/VHUXMlAX3dd5nN6FjHfL66cbDgAA4AbCJQ4ZyzD09jMPavujP1VxbEi2aSp27CladuG1irQvcrs8uMgo5pUb7K8EyITy6aQmUv1T62f2rfSYNkzH558apjPZhZz8PNTAH1IAAADMNYRL1My2LPW/uFF9D9/p7P8zDTUvOVorLrlBDV1L3S4Ps8Q2TeUyA8oPDSifcd5CZlMJZTMJGbmJgw7TCUabp7qOkViXovGefcN0fD63jwUAAID3iHCJmgy+/oK2rrtV4/07ZJmGoosWa9mF16rtyFVul4YZUhwbUX5o2kqPdFL5TEL5oZRsWQcephMITQ3TicS6VB+r7Ifs6JU/XOf2kQAAAHAIEC7xgYy8tUVb7r9FQ9tfd3ZVtsS07IKrFTv+wwxNWQDMclm5TMJZ51EJkdm0c63VLBaqgqM8HnnkkcfrU7ilfeoN5PQQGW6J8esCAABggSNc4n2ZSO7W1nU/1MBrm2Sbhvx1DVpy3lXqOvlcef1+t8vD+2DbtoqjmapVHrnKTsji6NBUaNy/Cxmoq68OkJNDdTp65AsE3T4WAAAAXEK4xHtSGElr20N3aO/zj8sySvIGQlp81mXqXn2x/MGQ2+XhXRjFgrPSI51UfmjfW8hcZkC2Wa7uQFZWejjDdDoUiXVPu85aWenR1Or2kQAAADAHES7xrsrZcW1/9Kfa9fR6mcW85PGq57QLteScK+WPRN0uDxW2aSo/nJrqPOYzlQCZTqqcG62awjp9tUcw2rRvgM60LmSkvZNONAAAAN4XwiUOyCgWtOvJ+7Xz53erlB2XbEuLPnSmll5wtUKNdK7cUpoYU64yiTWXSSqfTiqX6ld+ePowHVWFSV8gqEh7p6LxnuprrIt6Faird/tIAAAAWCAIl6him6Z2P7dBfRt+rMJoWrZpqv3ok7RszXWqj3e5Xd5hwTIMZxprajJEJpRNJ5TPDMgo5A4yTMerUFPb1FvIqY9Yt+pa4/J4vW4fCwAAAAsc4RKSnOEuyVee1rYHb9fEwB7ZpqHG7mVa8ZH/pKbeFW6Xt+DYtq3S+PC0948J5dNOmCyMZg4+TCccmZrCOj1ARhf1ysswHQAAALiIcAml3vyVtj14m0bf3irLNBRp79byNdeqfeVJbpc27xmlovJpJzhmUwnlhibDZFK2cZBhOl6fwq1x1ce7FY11KzItRIab29w+EgAAAHBAhMvD2NjuPm2+7xZltr0qyzQUbmzV0vOvVseJp3ON8n2wLUuFkXRllUflGmvKCZSlbPUwHWlfFzJY31jVfZz8PNLexTAdAAAAzDuEy8NQdnCvtq6/TclXnpZtGvLV1WvJOR9V96kXEGreRTk77uyDrAzSyab7lU0lVBhOybZN7QuO+w3TaVukSKzLGagzLUwGo41uHwkAAAA4ZAiXh5Hi6JD6NvxIuzc9KqtclMcX0BGnX6Lesy6TPxR2u7w5wRmmM7BvEmsmoYnBfuUySZn7DdOZXOnh8XoVamydWucxudqjPt6tutYOusAAAAA4LBAuDwNGIaftj96lXU8+IKOQleRR1ynnael5axWob3C7PFcUx4adLmQ6UQmRSWVT/SqOZmTLrqz0qB6m4wuGFZ3cBxnrVrRjshPZQzgHAADAYY9wuYCZ5ZLefmqdtj96l0oTo7ItUx2rVmvZmmsVbm53u7wZZ5XLyqX6q/ZCZtMJ5dIJWeXSfl3IacN0WmKqj3U5wbESIuvj3Qo1tVW6lQAAAAD2R7hcgGzL0t5fPqZtG36k/NCAbNNU64rjtWzNdWroXOx2eYfU1DCdTFK5dFL5Sjcyl06oOD588GE6kQanAzltmE60o0eRWDfvTgEAAIAPgHC5wCR//ay2PXi7xhO7ZFuGGjqXaMUlN6h5yUq3S6tJuZBTvvL2cfI6azadUH5oULZpTFvpsS9Men1+Rdo7q7qQkyEyGG1y+0gAAADAgkK4XCCG+n6jLfffopFdzq7KutYOLb/oOsWOOdnt0t4zZ5jOoHJDSeUraz2yaWcnpJGbOOgwnWC0+SArPToZpgMAAADMEsLlPDe2Z4e2rr9VqTdelGUaCkabtPT8j6nzpLPnbLAqjo0401gn30JWprIWhtOyZR1wmI4/GHa6kJPBcaoL2St/uM7tIwEAAACHPcLlPJUfGtTWdbeq/6VfyDYNeUNhLT3nCnWddpF8gYDb5ckql5VN91feQDof2UxC+UxSZrFQFRzl8cgjjzxen8LN7fu6kNM6keGWGMN0AAAAgDmMcDmLymUpn5dKJalYlEIhKRyW6uokn++9/TNKE6Pq2/Bjvf3sw7JKBXm8fvWsvkiLz7lC/tDsdvBs21ZxNKNsKlHpRCad6axDAyqODlVdX50eJgN19VXXV+tj3ZWVHt3yBYKzegYAAAAAhwbhchaUSlIyKY2NOX9v25LXK1mW8/derxSLOR8Ha84Zhbx2PvEf2vnEvTLyE5ItdZ18jpacu1bBxuYZrd8oFpRP9Tshcmj6VdYB2Wa5ugM5udLD51ekrWPq+ur0LmSosWVG6wUAAAAw+wiXM2xiQtq1ywmQ73ZbteDcFNXKldVdTMsw9PbT69X36E9VGh+WbZqKH3eqll5wjSLtiw5ZnbZpKj+cctZ4ZBLKp5OVjuSAyrmxAw7TkcejUEPzgbuQ7Z3yvNd2LAAAAIB5j3A5g3I5acsWqaHh/f2Y446TvB5L/S9t1LYH71Auk5RtGmpecrRWXHKDGrqWfuCaShNjU4N0spWJrPl0Qvnh1LRhOqpa6eELBBVp71Q03jN1fbU+1q3ool75w5EPXAsAAACAhYNwOUMKBamvz3lT+X4l39wsvfGvGtu7Q7ZlKLposZavuU6tK45/Tz/eMoyp7mMuM9mBdIKkWcwfZJiOV6GmNic0dvRUD9NpjTNMBwAAAMC78rtdwEK1Z8+Br8H+/OcPaP36DSqVDLW0NOn3f/+TWrHiGEnSeP9b2rnxXmX2DKjBM6x4vFXLLrxGseNOe0e4s21bxbGhSufRWeWRTfUrnxlQYTQzFRr3X+kRamhWJNa17yprR89UoPQyTAcAAADAB0Tncgbk807Xsm6/4a0//OGd2rDhLYVCFyoSWa6JiTeVSn1bX/+LP1Y0tVmZvt/INg35w/VqXbVGZ195jGyrrHzl+mouk5jqROYzSVnGwYfphFtiVd3HaCVEhppa3flJAQAAALCgES5nwMCAlEpVX4m9++4f6c4739TixV9/x9f/6vlz9fmze9VcX6fm7uUKNbdrdKiglvLzUj5Z9f5x+jCdYH1jVYCMxLudd5HtnfL6aUoDAAAAmD2Eyxmwa5czmGf6tdiPf/wqtbd/T6FQ/B1fn0r9XI1jX9MNq493Jqx6vCpbEbWGdqs+MKb6SmBs6FqiSHvnVKAMRhtn8VQAAAAAcHC0t2ZAqVS9TiSTGVQk0n3AYClJllXU09tf1k2/e4NCze2KtMRV8PWovrVFZ17YNktVAwAAAMAHR7icAaGQ07n0ep2/b2uLK53eomh0VIFA0zu+3usN6YqrPqvjrrtp6ttyOam7e7YqBgAAAIDaeN0uYCHy+yXDqP62Sy+9UsPDDx3w64eH79THP/6xqm+zLCekAgAAAMB8QLicAU1N0v4vWT/zmc+rs/N1DQz8WKXSsCQpn9+r7dv/VJ/85DU64YRTq77e58A1xqoAAAPiSURBVHvntFkAAAAAmKsY6DND3nzT6WDut55SN9/8bT388P1qbl4q0xzRjTf+rj7ykY9WfU2hILW2Sl1ds1gwAAAAANSAcDlDJiacqbEHu9o6OjqspqaWA35fLicde6wTTgEAAABgPuBa7AyJRqWODml8/MDff7BgOT4uHXkkwRIAAADA/ELncoal09LgoBMWve8S5Q1DKpelFSt4awkAAABg/iFczoJs1rkiaxhOwPT5nA/TdD4sS6qvl3p7pWDQ7WoBAAAA4P0jXM6iXE4aHZVKJecjFJLCYamhgW4lAAAAgPmNcAkAAAAAqBkDfQAAAAAANSNcAgAAAABqRrgEAAAAANSMcAkAAAAAqBnhEgAAAABQM8IlAAAAAKBmhEsAAAAAQM0IlwAAAACAmhEuAQAAAAA1I1wCAAAAAGpGuAQAAAAA1IxwCQAAAACoGeESAAAAAFAzwiUAAAAAoGaESwAAAABAzQiXAAAAAICaES4BAAAAADUjXAIAAAAAaka4BAAAAADUjHAJAAAAAKgZ4RIAAAAAUDPCJQAAAACgZoRLAAAAAEDNCJcAAAAAgJoRLgEAAAAANSNcAgAAAABqRrgEAAAAANSMcAkAAAAAqBnhEgAAAABQM8IlAAAAAKBmhEsAAAAAQM0IlwAAAACAmhEuAQAAAAA1I1wCAAAAAGpGuAQAAAAA1IxwCQAAAACoGeESAAAAAFAzwiUAAAAAoGaESwAAAABAzQiXAAAAAICaES4BAAAAADUjXAIAAAAAaka4BAAAAADUjHAJAAAAAKgZ4RIAAAAAUDPCJQAAAACgZoRLAAAAAEDNCJcAAAAAgJoRLgEAAAAANSNcAgAAAABqRrgEAAAAANSMcAkAAAAAqBnhEgAAAABQM8IlAAAAAKBmhEsAAAAAQM0IlwAAAACAmhEuAQAAAAA1I1wCAAAAAGpGuAQAAAAA1IxwCQAAAACoGeESAAAAAFAzwiUAAAAAoGaESwAAAABAzQiXAAAAAICaES4BAAAAADUjXAIAAAAAaka4BAAAAADUjHAJAAAAAKgZ4RIAAAAAUDPCJQAAAACgZoRLAAAAAEDNCJcAAAAAgJoRLgEAAAAANSNcAgAAAABqRrgEAAAAANSMcAkAAAAAqBnhEgAAAABQM8IlAAAAAKBmhEsAAAAAQM0IlwAAAACAmhEuAQAAAAA1I1wCAAAAAGpGuAQAAAAA1IxwCQAAAACoGeESAAAAAFAzwiUAAAAAoGaESwAAAABAzQiXAAAAAICaES4BAAAAADUjXAIAAAAAaka4BAAAAADUjHAJAAAAAKgZ4RIAAAAAULP/D6hZ2RCBzsVeAAAAAElFTkSuQmCC</file>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1047  -->
  <question type="truefalse">
    <name>
      <text>Punti notevoli del triangolo 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/5/5b/Circocentro.jpg" alt="circocentro" class="img-responsive atto_image_button_text-bottom" width="400" height="410"><br></p><p>Il circocentro cade sempre all'interno del triangolo<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Concetti geometria</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 211447  -->
  <question type="multichoice">
    <name>
      <text>Due punti retta Euclide</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a8/Apollonio_due_punti_una_retta_1_1.PNG" alt="Due punti una retta" class="img-responsive atto_image_button_text-bottom" width="236" height="182"><br></p><p>Nella geometria Euclidea per due punti quante rette passano?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Una sola<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Due <br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Infinite<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211446  -->
  <question type="multichoice">
    <name>
      <text>Rette punto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><br></p><p><img src="https://upload.wikimedia.org/wikipedia/commons/8/87/Gerolamo_induno_triste_presentimento_1862_-_linee_prospettiche.png" alt="Gerolamo induno triste presentimento 1862 - linee prospettiche" class="img-responsive atto_image_button_text-bottom" width="350" height="298"></p><p>&nbsp;Quante rette passano per un punto?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Infinite<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Due<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Cento<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 799  -->
  <question type="multichoice">
    <name>
      <text>RiconosciAngolo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di queste figure rappresenta un angolo?</p>
<p>a.<img src="@@PLUGINFILE@@/AngoloAcuto1.png" alt="Angolo" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> b.&nbsp;<img src="@@PLUGINFILE@@/Arco1.png" alt="Arco" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> c.&nbsp;<img src="@@PLUGINFILE@@/Quadrato1.png" alt="Quadrato" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> d.&nbsp;&nbsp;<img src="@@PLUGINFILE@@/Segmento2.png" alt="Segmento" class="img-responsive atto_image_button_text-bottom" width="100" height="67"></p>]]></text>
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    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
<file name="AngoloAcuto.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
<file name="Arco.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
<file name="Segmento.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
<file name="Quadrato.png" path="/" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAZAAAAEsCAIAAABi1XKVAAAABmJLR0QA/wD/AP+gvaeTAAAEO0lEQVR4nO3YwW3DQBAEQctQYBsaQ7vM6IcT0EPgocmqCGYfbBz4Os/zB6Dgd/cAgE8JFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZ790D+Ka11lpr94pLzczM7F7BRbywbuVpwXravXhh3c3MHMexe8VFnnMp/7ywgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsICM9+4BfNla6ziO3Ssustaamd0ruI5g3crTvt6ZedrJD/c6z3P3BoCP+IcFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZf6uaJBnYEvNMAAAAAElFTkSuQmCC</file>
      </feedback>
    </answer>
  </question>

<!-- question: 211445  -->
  <question type="multichoice">
    <name>
      <text>RiconosciArco</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di queste figure rappresenta un arco di circonferenza?</p>
<p>a.<img src="@@PLUGINFILE@@/AngoloAcuto1.png" alt="Angolo" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> b.&nbsp;<img src="@@PLUGINFILE@@/Arco1.png" alt="Arco" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> c.&nbsp;<img src="@@PLUGINFILE@@/Quadrato1.png" alt="Quadrato" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> d.&nbsp;&nbsp;<img src="@@PLUGINFILE@@/Segmento2.png" alt="Segmento" class="img-responsive atto_image_button_text-bottom" width="100" height="67"></p>]]></text>
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    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
<file name="AngoloAcuto.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
<file name="Arco.png" path="/" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAZAAAAEsCAIAAABi1XKVAAAABmJLR0QA/wD/AP+gvaeTAAALcElEQVR4nO3dX2jV9R/HcTe1rCzsz7BmeVZqpGwq6NTSapI2K0VqZubSDMMFEhrlhdBN4UVBUVlJF/2jPzjsr9YQnZVMZ6LEMqfmBnOaOrwoNEzMv78Lf/GDH78/qds+vs95PC68fl3Ic+/v2TlneadPn+4CEEF+6gEAf5dgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQgWEIZgAWEIFhCGYAFhCBYQhmABYQhWAH/88UfqCXBBEKwL3SeffDJjxozUK+CCkHf69OnUG/hfDh48mMlk9u/ff9lll6XeAom5sC50vXr1Ki0tra2tTT0E0hOsACZPnrx8+fLUKyA9j4QB7Nu3b+jQoW1tbd26dUu9BVJyYQXQp0+foqKi+vr61EMgMcGKwVMhdPFIGEVjY+OkSZN27dqVegik5MKKobi4OD8/f8uWLamHQEqCFcb06dM/+uij1CsgJY+EYezYsaO8vLy1tTU/348ZcpT/+mEMHDiwV69eGzZsSD0EkhGsSKZNm1ZdXZ16BSTjkTCSlpaWW2+9dd++fd5BSm5yYUVy0003FRUVffvtt6mHQBqCFYynQnKZR8Jg2traiouL9+/ff/HFF6feAp3NhRXMddddN2jQoNWrV6ceAgkIVjwzZ8589913U6+ABDwSxnP48OG+fftu37792muvTb0FOpULK56ePXtOnjzZx3TIQYIV0uzZs99++23XMblGsEIaM2ZMfn7+xo0bUw+BTiVYUT366KPvvfde6hXQqbzoHtWBAwcGDhy4Z8+enj17pt4CncSFFVXv3r1vv/32zz77LPUQ6DyCFdjs2bO9IYuc4pEwsBMnTmQymW+++eaWW25JvQU6gwsrsG7duj388MMffPBB6iHQSVxYse3evXvYsGF79uy59NJLU2+BDufCii2TyYwaNcoXzpAjBCu8uXPnvv7666lXQGcQrPAmTJhw5MiR77//PvUQ6HCCFV5eXl5VVdWbb76Zegh0OC+6Z4Nff/11wIABO3fuLCgoSL0FOpALKxtcffXVlZWVixcvTj0EOpYLK0vs2rVr5MiRLS0tPlpIFnNhZYkbb7zxjjvueP/991MPgQ7kwsoemzdvfuihh5qbm7t27Zp6C3QIF1b2KC0tLSws/PLLL1MPgY4iWFnlqaeeevHFF1OvgI4iWFnlgQceOHbs2IoVK1IPgQ4hWFklLy/v2Weffe6557w0SVYSrGxTUVFx/PjxlStXph4C7U+wsk1eXt7ChQuff/751EOg/QlWFpo6deqhQ4dWr16degi0M8HKQl27dl24cOGiRYtSD4F2JljZacaMGUeOHPniiy9SD4H25J3uWWvt2rVVVVWNjY3du3dPvQXahwsra5WVlRUVFfk7YGQTF1Y2++mnn8rLy5uami6//PLUW6AduLCy2eDBg8vKynwZKVnDhZXldu/ePXLkyB9++KFPnz6pt8D5cmFluUwm88wzzzz55JOph0A7EKzsN3/+/JaWlq+//jr1EDhfHglzwvr16x977LGtW7f26NEj9RY4dy6snDBmzJjS0tKXX3459RA4Ly6sXLF///4hQ4bU1tYOHTo09RY4Ry6sXFFYWPjaa69NmTLl8OHDqbfAOXJh5Zbp06f36tVryZIlqYfAuRCs3HLw4MGhQ4e+8cYbEydOTL0Fzppg5ZxVq1Y9/vjjW7Zsueqqq1JvgbMjWLlowYIF27Zt++qrr/wFQ2IRrFx06tSp+++///rrr/cxQ2LxW8JclJ+f//HHH9fV1Xn1nVhcWLmrtbX1tttu+/DDD++6667UW+BvcWHlrqKionfeeWfmzJk7duxIvQX+FsHKaffcc8+rr7565kv+Um+B/69b6gEk9uCDD/7555/jxo2rqakpKSlJPQf+F8GiyyOPPNKjR4/x48dXV1eXlZWlngP/lUdCunTp0mXKlCmffvrpzJkzvdGBC5nfEvIv+/btq6iouOGGG5YsWVJQUJB6Dvw7Fxb/0qdPn++++653795DhgypqalJPQf+nQuL/2DVqlVPPPHE8OHDX3rppUwmk3oO/JMLi//gzBsdxowZM2zYsHnz5v3++++pF0GXLoLFf9O9e/d58+Y1NDQcOHCgpKRk2bJljnGS80jI/1dXV7dgwYLjx48vXLiwoqIiP9/POdIQLP6u+vr6F154obGxcf78+XPmzLnkkktSLyLnCBZnZ+3atYsWLWpubn766adnzZp1xRVXpF5EDnHbc3bKysrWrFmzdOnS9evXFxUVVVVVNTQ0pB5FrnBhce4OHjy4bNmyxYsXnzx5ctasWXPmzLnyyitTjyKbCRbn6+TJkzU1NW+99VZ9ff29995bWVlZXl7evXv31LvIQoJFu9m7d++yZcuWLl3a2to6bdq0ysrKUaNGpR5FVhEs2l9TU9PSpUurq6tPnDgxderUSZMmjRgxwpshOH+CRQf68ccfP//88xUrVrS1td13330TJ068++67e/bsmXoXUQkWnWHXrl0rVqxYvnz5pk2bRo8ePWHChPHjxxcXF6feRTCCRaf67bffVq5cWVtbW1tbe+rUqXHjxo0fP37cuHGFhYWppxGAYJHM9u3ba2tr16xZs3bt2kwmM3bs2LKysjvvvPOaa65JPY0LlGCR3vHjxzdv3lxXV7du3boNGzb07du3rKxs7NixxcXF/fv3T72OC4hgcWE5efLkli1b1q1bV1dXt3HjxqNHj5aWlo4YMWLEiBGlpaW9e/dOPZCUBIsL2qFDh7Zu3VpfX79+/fpNmzYdO3Zs+PDho0ePHjZs2KhRo3yPc64RLMI4derUzz//vOkv27ZtGzBgQGlp6eDBg0tKSgYPHuzFr6wnWER19OjRhoaGhoaGxsbGbdu2NTY2XnTRRWfKVVxcXFJSMmjQIN+Bk2UEi+zR1tZ2plzbt2/funXrzp07CwoKbr755v5/6devXyaT8TnHuASLbPbLL780Nzc3NTWd+bepqWnv3r2FhYX9+vXr37//K6+8Il6xCBa55cSJE62trc3NzS0tLXPnzk09h7MjWEAYPkAPhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYQhWEAYggWEIVhAGIIFhCFYQBiCBYTxD7cMEaDBLUUXAAAAAElFTkSuQmCC</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
<file name="Segmento.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[Figura c<br>]]></text>
      <feedback format="html">
        <text></text>
<file name="Quadrato.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
  </question>

<!-- question: 211443  -->
  <question type="multichoice">
    <name>
      <text>RiconosciQuadrato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di queste figure rappresenta un quadrato?</p>
<p>a.<img src="@@PLUGINFILE@@/AngoloAcuto1.png" alt="Angolo" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> b.&nbsp;<img src="@@PLUGINFILE@@/Arco1.png" alt="Arco" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> c.&nbsp;<img src="@@PLUGINFILE@@/Quadrato1.png" alt="Quadrato" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> d.&nbsp;&nbsp;<img src="@@PLUGINFILE@@/Segmento2.png" alt="Segmento" class="img-responsive atto_image_button_text-bottom" width="100" height="67"></p>]]></text>
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    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Figura c</text>
      <feedback format="html">
        <text></text>
<file name="AngoloAcuto.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
<file name="Arco.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
<file name="Segmento.png" path="/" encoding="base64">iVBORw0KGgoAAAANSUhEUgAAAZAAAAEsCAIAAABi1XKVAAAABmJLR0QA/wD/AP+gvaeTAAAEAUlEQVR4nO3WMQrDUAwFwTj44P/mcpsquBMLMyd4hVh0zcwHoOC7PQDgLcECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjIEC8gQLCBDsIAMwQIyBAvIECwgQ7CADMECMgQLyBAsIEOwgAzBAjLu7QHLzjnbE+AfJ/rLhwVkXDOzvQHgFR8WkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQIZgARmCBWQIFpAhWECGYAEZggVkCBaQIVhAhmABGYIFZAgWkCFYQMYD8ckLU9QFdT0AAAAASUVORK5CYII=</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
<file name="Quadrato.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
  </question>

<!-- question: 211444  -->
  <question type="multichoice">
    <name>
      <text>RiconosciSegmento</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale di queste figure rappresenta un segmento?</p>
<p>a.<img src="@@PLUGINFILE@@/AngoloAcuto1.png" alt="Angolo" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> b.&nbsp;<img src="@@PLUGINFILE@@/Arco1.png" alt="Arco" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> c.&nbsp;<img src="@@PLUGINFILE@@/Quadrato1.png" alt="Quadrato" class="img-responsive atto_image_button_text-bottom" width="100" height="67"> d.&nbsp;&nbsp;<img src="@@PLUGINFILE@@/Segmento2.png" alt="Segmento" class="img-responsive atto_image_button_text-bottom" width="100" height="67"></p>]]></text>
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    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="html">
      <text>Figura d</text>
      <feedback format="html">
        <text></text>
<file name="AngoloAcuto.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura b</text>
      <feedback format="html">
        <text></text>
<file name="Arco.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Figura a</text>
      <feedback format="html">
        <text></text>
<file name="Segmento.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[Figura c<br>]]></text>
      <feedback format="html">
        <text></text>
<file name="Quadrato.png" path="/" encoding="base64">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</file>
      </feedback>
    </answer>
  </question>

<!-- question: 211485  -->
  <question type="truefalse">
    <name>
      <text>Distanza punto retta 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a2/DistanzaPuntoRetta.png" alt="Distanza punto retta" class="img-responsive atto_image_button_text-bottom" width="400" height="290"></p><p>La distanza del punto C dalla retta f è la misura del segmento AC<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211486  -->
  <question type="truefalse">
    <name>
      <text>Distanza punto retta 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a2/DistanzaPuntoRetta.png" alt="Distanza punto retta" class="img-responsive atto_image_button_text-bottom" width="400" height="290"></p><p>La distanza del punto C dalla retta f è la misura del segmento DC<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211487  -->
  <question type="truefalse">
    <name>
      <text>Distanza punto retta 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a2/DistanzaPuntoRetta.png" alt="Distanza punto retta" class="img-responsive atto_image_button_text-bottom" width="400" height="290"></p><p>La distanza del punto C dalla retta f è la misura del segmento BC<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211470  -->
  <question type="truefalse">
    <name>
      <text>Punto</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il punto non ha dimensioni.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211471  -->
  <question type="truefalse">
    <name>
      <text>Punto 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il punto ha una sola dimensione.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211472  -->
  <question type="truefalse">
    <name>
      <text>Punto Retta</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il punto su una retta la divide in due semirette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211473  -->
  <question type="truefalse">
    <name>
      <text>Segmento</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/9/92/Two_points_on_a_line_qtl2.svg/499px-Two_points_on_a_line_qtl2.svg.png" alt="Segmento AB" class="img-responsive atto_image_button_text-bottom" width="400" height="273"><br></p><p>Un segmento è identificato dai suoi estremi.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211474  -->
  <question type="truefalse">
    <name>
      <text>Segmento 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/9/92/Two_points_on_a_line_qtl2.svg/499px-Two_points_on_a_line_qtl2.svg.png" alt="Segmento AB" class="img-responsive atto_image_button_text-bottom" width="400" height="273"><br></p><p>In figura è rappresentato solo uno degli infiniti segmenti che si possono tracciare tra A e B<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Classificazione attraverso gli angoli</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 890  -->
  <question type="multichoice">
    <name>
      <text>Triangolo angoli</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/1/14/Triangolo_acutangolo.png" alt="triangolo" class="img-responsive atto_image_button_text-bottom" width="396" height="234"></p><p>Il triangolo in figura è ...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Acutangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Ottusangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Equiangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 891  -->
  <question type="multichoice">
    <name>
      <text>Triangolo angoli 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/0/0b/Fermat_Point_Obtuse.svg/320px-Fermat_Point_Obtuse.svg.png" alt="triangolo" class="img-responsive atto_image_button_text-bottom" width="400" height="218"><br></p><p>Il triangolo ABC in figura è ...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Acutangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Ottusangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Rettangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 892  -->
  <question type="multichoice">
    <name>
      <text>Triangolo angoli 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/9/9c/Algebra1_trg_fig001_trg.svg/158px-Algebra1_trg_fig001_trg.svg.png" alt="triangolo" class="img-responsive atto_image_button_text-bottom" width="400" height="131"><br></p><p>Il triangolo ABC in figura è ...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Acutangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Ottusangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Rettangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Triangoli/Classificazione attraverso i lati</text>
    </category>
    <info format="moodle_auto_format">
      <text></text>
    </info>
  </question>

<!-- question: 211448  -->
  <question type="multichoice">
    <name>
      <text>Riconosci triangoli</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a5/TriangoliIsosceliAngolo30.png" alt="tiangoli dal centro alla circonferenza" class="img-responsive atto_image_button_text-bottom" width="400" height="340"></p><p>Cosa possiamo dire dei due triangoli in figura?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Sono tutte e due isosceli<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Sono uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Sono tutte e due rettangoli<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1060  -->
  <question type="truefalse">
    <name>
      <text>Triangolo lati 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il triangolo scaleno ha tre lati diversi<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1061  -->
  <question type="truefalse">
    <name>
      <text>Triangolo lati 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il triangolo scaleno ha tre lati uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1062  -->
  <question type="truefalse">
    <name>
      <text>Triangolo lati 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il triangolo equilatero ha tre lati uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1063  -->
  <question type="truefalse">
    <name>
      <text>Triangolo lati 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il triangolo isoscele ha due lati uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 1064  -->
  <question type="truefalse">
    <name>
      <text>Triangolo lati 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il triangolo isoscele ha tutti e tre i lati uguali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Angoli/Trasversale a due rette</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 210228  -->
  <question type="multichoice">
    <name>
      <text>parallele?3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/6b/RetteAngoliConuiugatiP.png" alt="rette parallele angoli coniugati" class="img-responsive atto_image_button_text-bottom" width="800" height="389"></p><p>Le rette a e b sono parallele?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>no<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>si, ma poco<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sono perpendicolari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210220  -->
  <question type="multichoice">
    <name>
      <text>trasversale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/36/Angles_between_parallel_lines_and_a_transversal.jpg/1024px-Angles_between_parallel_lines_and_a_transversal.jpg" alt="angoli rette parallele trasversale" class="img-responsive atto_image_button_text-bottom" width="800" height="410"></p><p>Gli angoli colorati di verde sono?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Alterni interni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Coniugati<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Corrispondenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210221  -->
  <question type="multichoice">
    <name>
      <text>trasversale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/36/Angles_between_parallel_lines_and_a_transversal.jpg/1024px-Angles_between_parallel_lines_and_a_transversal.jpg" alt="angoli rette parallele trasversale" class="img-responsive atto_image_button_text-bottom" width="800" height="410"></p><p>Gli angoli colorati di blu sono?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Corrispondenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Coniugati<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Alterni interni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210222  -->
  <question type="multichoice">
    <name>
      <text>trasversale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/36/Angles_between_parallel_lines_and_a_transversal.jpg/1024px-Angles_between_parallel_lines_and_a_transversal.jpg" alt="angoli rette parallele trasversale" class="img-responsive atto_image_button_text-bottom" width="800" height="410"></p><p>Gli angoli colorati di rosa sono?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Coniugati<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Corrispondenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Alterni interni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210223  -->
  <question type="multichoice">
    <name>
      <text>trasversale 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/36/Angles_between_parallel_lines_and_a_transversal.jpg/1024px-Angles_between_parallel_lines_and_a_transversal.jpg" alt="angoli rette parallele trasversale" class="img-responsive atto_image_button_text-bottom" width="800" height="410"></p><p>Se le rette sono parallele gli angoli colorati di verde sono?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210224  -->
  <question type="multichoice">
    <name>
      <text>trasversale 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/36/Angles_between_parallel_lines_and_a_transversal.jpg/1024px-Angles_between_parallel_lines_and_a_transversal.jpg" alt="angoli rette parallele trasversale" class="img-responsive atto_image_button_text-bottom" width="800" height="410"></p><p>Se le rette sono parallele gli angoli colorati di blu sono?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210225  -->
  <question type="multichoice">
    <name>
      <text>trasversale 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/36/Angles_between_parallel_lines_and_a_transversal.jpg/1024px-Angles_between_parallel_lines_and_a_transversal.jpg" alt="angoli rette parallele trasversale" class="img-responsive atto_image_button_text-bottom" width="800" height="410"></p><p>Se le rette sono parallele gli angoli colorati di rosa sono?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210226  -->
  <question type="truefalse">
    <name>
      <text>parallele?</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/6b/RetteAngoliConuiugatiP.png" alt="rette angoli diversi" class="img-responsive atto_image_button_text-bottom" width="800" height="389"></p><p>Le rette a e b sono parallele<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210227  -->
  <question type="truefalse">
    <name>
      <text>parallele? 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/6b/RetteAngoliConuiugatiP.png" alt="rette angoli diversi" class="img-responsive atto_image_button_text-bottom" width="800" height="389"></p><p>Le rette a e b non sono parallele<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Angoli/Adiacenti e di complemento</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 215  -->
  <question type="multichoice">
    <name>
      <text>Angoli adiacenti</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Due angoli sono adiacenti se&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hanno in comune il vertice, un lato e giacciono sulla stessa retta</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hanno in comune il vertice, un lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hanno in comune un lato ma hanno vertici differenti</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 217  -->
  <question type="multichoice">
    <name>
      <text>Angoli complementari</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Due angoli sono complementari se</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>la loro somma è 180°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>la loro somma è 90°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>la loro differenza è 90°&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 912  -->
  <question type="multichoice">
    <name>
      <text>angoli consecutivi</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Due angoli sono consecutivi se&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hanno in comune lo stesso vertice e un lato</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hanno in comune un lato e giacciono sulla stessa retta</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hanno in comune un vertice e giacciono sulla stessa retta</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 913  -->
  <question type="multichoice">
    <name>
      <text>angoli esplementari</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Due angoli sono esplementari se</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>la loro differenza è 180°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>la loro somma è 360°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>la loro differenza è 360°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210243  -->
  <question type="multichoice">
    <name>
      <text>Angoli opposti al vertice 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/de/AngoliKigOppostiAlVertice25.png" alt="opposto al vertice di 25" class="img-responsive atto_image_button_text-bottom" width="393" height="184"></p><p>Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>25°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>155°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>un po' meno di 25°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210244  -->
  <question type="multichoice">
    <name>
      <text>Angoli opposti al vertice 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/35/AngoliKigOppostiAlVerticeSupplementare155.png" alt="opposto al vertice del supplementare di 155°" class="img-responsive atto_image_button_text-bottom" width="435" height="235"><br></p><p>Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>25°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>155°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>un po' meno di 25°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 914  -->
  <question type="multichoice">
    <name>
      <text>angoli supplementari</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Due angoli sono supplementari se&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>la loro somma è 180°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>se la loro differenza è 180°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>se la loro somma è 360°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210186  -->
  <question type="multichoice">
    <name>
      <text>angoli supplementari 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/38/AngoloSupplementare74.png" alt="angolo supplementare di 74" class="img-responsive atto_image_button_text-top" width="540" height="284"><br></p><p>L'angolo supplementare a quello di 74° misura<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>106°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>126°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>16°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210187  -->
  <question type="multichoice">
    <name>
      <text>angoli supplementari 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/ae/AngoloSupplementare107.png" alt="angolo supplementare di 107" class="img-responsive atto_image_button_text-top" width="553" height="281"><br></p><p>L'angolo supplementare a quello di 107° misura<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>73°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>83°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>93°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210188  -->
  <question type="multichoice">
    <name>
      <text>Angolo complementare 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f5/AngoloComplementare32.png" alt="angolo complementare 32°" class="img-responsive atto_image_button_text-bottom" width="461" height="263"><br></p><p>L'angolo complementare di 32° è</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>58°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>148°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>328°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210189  -->
  <question type="multichoice">
    <name>
      <text>Angolo complementare 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/fc/Angolocomplementare67.png" alt="Angolo complementare 67" class="img-responsive atto_image_button_text-bottom" width="450" height="259"><br></p><p>L'angolo complementare di 67° è</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>23°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>113°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>293°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 224  -->
  <question type="multichoice">
    <name>
      <text>Angolo complementare di</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>L'angolo complementare di 87° è</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>3°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>93°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>273°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 225  -->
  <question type="multichoice">
    <name>
      <text>Angolo supplementare di un' altro angolo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>L'angolo supplementare di un angolo di 82° è</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>98°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>278°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 384  -->
  <question type="multichoice">
    <name>
      <text>L'angolo esplementare di un altro angolo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>L'angolo esplementare di 322° è</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>38°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>128°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8°</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210245  -->
  <question type="truefalse">
    <name>
      <text>opposto al vertice 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/35/AngoliKigOppostiAlVerticeSupplementare155.png" alt="opposto al vertice del supplementare di 155°" class="img-responsive atto_image_button_text-bottom" width="435" height="235"></p><p>α è un angolo di 25°<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210246  -->
  <question type="truefalse">
    <name>
      <text>opposto al vertice 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/35/AngoliKigOppostiAlVerticeSupplementare155.png" alt="opposto al vertice del supplementare di 155°" class="img-responsive atto_image_button_text-bottom" width="435" height="235"></p><p>α è un angolo di 155°<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210247  -->
  <question type="truefalse">
    <name>
      <text>opposto al vertice 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/35/AngoliKigOppostiAlVerticeSupplementare155.png" alt="opposto al vertice del supplementare di 155°" class="img-responsive atto_image_button_text-bottom" width="435" height="235"></p><p>α è un angolo più piccolo di 25°<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210248  -->
  <question type="truefalse">
    <name>
      <text>opposto al vertice 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/de/AngoliKigOppostiAlVertice25.png" alt="opposto al vertice di 25°" class="img-responsive atto_image_button_text-bottom" width="393" height="184"><br></p><p>α è un angolo più piccolo di 25°<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210249  -->
  <question type="truefalse">
    <name>
      <text>opposto al vertice 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/de/AngoliKigOppostiAlVertice25.png" alt="opposto al vertice di 25°" class="img-responsive atto_image_button_text-bottom" width="393" height="184"><br></p><p>α è un angolo di 25°<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Angoli/Bisettrice e sottomultipli</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 210232  -->
  <question type="multichoice">
    <name>
      <text>bisettrice complementare 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/6d/BisettriceComplementare20.png" alt="bisettrice ancoglo complementare 20" class="img-responsive atto_image_button_text-bottom" width="655" height="449"></p><p>Quale è la misura di α?<br></p><p><br></p><p><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>35°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210236  -->
  <question type="multichoice">
    <name>
      <text>bisettrici 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/69/AngoliKig110bisettricealphaalpha.png" alt="bisettrice angolo esplementare del doppio di 110" class="img-responsive atto_image_button_text-bottom" width="600" height="410"><br></p><p>L'angolo esplementare del doppio di 110° viene diviso in dalla bisettrice. Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>70°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>100°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210235  -->
  <question type="multichoice">
    <name>
      <text>bisettrici 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/4f/AngoliKig280alphaalpha.png" alt="280° bisettrice alpha alpha" class="img-responsive atto_image_button_text-bottom" width="558" height="360"></p><p>L'angolo esplementare di 280° viene diviso in dalla bisettrice. Quale è la misura dell'angolo doppio di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>80°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210234  -->
  <question type="multichoice">
    <name>
      <text>bisettrici 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/4f/AngoliKig280alphaalpha.png" alt="280° bisettrice alpha alpha" class="img-responsive atto_image_button_text-bottom" width="558" height="360"></p><p>L'angolo esplementare di 280° viene diviso in dalla bisettrice. Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210237  -->
  <question type="multichoice">
    <name>
      <text>bisettrici 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/9e/AngoliKig9010alphaalpha.png" alt="Metà dell'angolo complementare di 10°" class="img-responsive atto_image_button_text-bottom" width="736" height="450"><br></p><p>L'angolo complementare all'angolo di 10° viene diviso dalla bisettrice. Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210238  -->
  <question type="multichoice">
    <name>
      <text>bisettrici 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/85/AngoliKig100alphaalpha.png" alt="Metà dell'angolo supplemntare di 100°" class="img-responsive atto_image_button_text-bottom" width="670" height="384"><br></p><p>L'angolo supplementare all'angolo di 100° viene diviso in dalla bisettrice. Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210239  -->
  <question type="multichoice">
    <name>
      <text>bisettrici 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/0/09/AngoliKigBisettrice_45.png" alt="bisettrice 45°" class="img-responsive atto_image_button_text-bottom" width="573" height="309"><br></p><p>L'angolo di 45° viene diviso in dalla bisettrice. Quale è la misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>22° 30'<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>22° 30' 30'<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>25°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210229  -->
  <question type="multichoice">
    <name>
      <text>sottomultipli 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/98/AngoliKig90_30Alpha3.png" alt="supplmentare di 90 + 30 diviso 3" class="img-responsive atto_image_button_text-bottom" width="393" height="251"><br></p><p>Quale è la misura di α ?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>20°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210233  -->
  <question type="multichoice">
    <name>
      <text>sottomultipli 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/85/AngoliKig100alphaalpha.png" alt="angoli 100 alpha alpha" class="img-responsive atto_image_button_text-bottom" width="670" height="384"></p><p>L'angolo di 100° è supplementare al doppio di α. Quale è l misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>40°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>80°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210241  -->
  <question type="multichoice">
    <name>
      <text>sottomultipli 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/9f/AngoliKigEsplementare210alpha3.png" alt="Angolo esplementare di 210 diviso in 3" class="img-responsive atto_image_button_text-bottom" width="384" height="269"><br></p><p>L'angolo esplementare di 210° viene diviso in tre angoli. Quale è l misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>50°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>60°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210242  -->
  <question type="multichoice">
    <name>
      <text>sottomultipli 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/be/AngoliKigSupplementare60alpha4.png" alt="supplementare di 60 diviso 4" class="img-responsive atto_image_button_text-bottom" width="468" height="301"><br></p><p>L'angolo supplementare di 60° viene diviso in quattro angoli. Quale è l misura di α?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>30°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>50°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>60°<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210230  -->
  <question type="truefalse">
    <name>
      <text>sottomultipli 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/98/AngoliKig90_30Alpha3.png" alt="Supplementare di 90 + 30 diviso 3" class="img-responsive atto_image_button_text-bottom" width="393" height="251"><br></p><p>La misura α&nbsp; è 20°.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210231  -->
  <question type="truefalse">
    <name>
      <text>sottomultipli 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/c/c1/AngoloAlphaBetaGamma.png" alt="retto meno trenta diviso 3" class="img-responsive atto_image_button_text-bottom" width="471" height="321"></p><p>Gli angoli α = β = γ misurano 30°.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 210240  -->
  <question type="truefalse">
    <name>
      <text>sottomultipli 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/9f/AngoliKigEsplementare210alpha3.png" alt="Esplementare di 210° diviso in 3" class="img-responsive atto_image_button_text-bottom" width="384" height="269"><br></p><p>L'angolo esplementare di 210° viene diviso in tre angoli. La misura di α è 60°?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area triangoli</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 226  -->
  <question type="multichoice">
    <name>
      <text>Area del triangolo rettangolo con ipotenusa</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://docs.google.com/drawings/d/1wEmeI13PvwcNYZMMtViM4sSGWJ_xBDqCJdOkVDi70sQ/pub?w=563&amp;h=381" alt="" /></p>
<p>L'area del triangolo in figura si può calcolare?</p>]]></text>
<file name="TriangoloRettangoloAltezzaIpotenusa.png" path="/" encoding="base64"></file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$\frac{BC \cdot BD}{2}$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$\frac{BC \cdot AC}{2}$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$BC \cdot AB$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$\frac{AC \cdot BD}{2}$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 917  -->
  <question type="multichoice">
    <name>
      <text>area triangolo  2a a/2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/b7/TriangoloRettangoloamezzi2a.png" alt="Triangolo rettangolo base 2a e altezza a mezzi" style="vertical-align:text-top; margin: 0 .5em;" class="img-responsive" height="200" width="200"><br></p><p>Quale è l'area di questo triangolo?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$\frac{a^2}{2}$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$a$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$a^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$\frac{a^2}{4}$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 918  -->
  <question type="multichoice">
    <name>
      <text>area triangolo  a b</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="https://upload.wikimedia.org/wikipedia/commons/e/ec/Triangolorettangoloab.png" alt="Triangolo rettangolo base a e altezza b" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive" height="200" width="200"><p><br></p><p>Quale è l'area di questo triangolo?<br></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$\frac{ab}{2}$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ab$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$a^2 b^2$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$\frac{4ab}{2}$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 234  -->
  <question type="multichoice">
    <name>
      <text>Area triangolo rettangolo ipotenusa-altezza</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/6/62/TriangolorettangoloAltezzaIpotenusa.png" alt="triangolo rettangolo" class="img-responsive atto_image_button_text-bottom" width="496" height="374"><br>
 </p><p>L'area del triangolo in figura si può calcolare?</p>]]></text>
<file name="httpubuntuone.com0fet9XO8qRceDno8IFuZBV" path="/" encoding="base64"></file>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text></text>
    </incorrectfeedback>
    <answer fraction="100" format="moodle_auto_format">
      <text>$$ \frac {AC \cdot BD}{2} $$</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>$$ \frac {AB \cdot BD}{2} $$</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>$$ \frac {AB \cdot 2}{BD} $$</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>$$  AB \cdot BC $$</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Piano cartesiano/Rette nel piano cartesiano</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211466  -->
  <question type="multichoice">
    <name>
      <text>Rette  2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f7/RetteParallelePerpendicolariIncidenti.png" alt="rette parallele incidenti perpendicolari" class="img-responsive atto_image_button_text-bottom" width="400" height="314"><br></p><p>La retta g e la retta h sono?<br></p><br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Perpendicolari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Parallele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Incidenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211451  -->
  <question type="multichoice">
    <name>
      <text>Rette 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/da/Perpendicular_and_nonperpendicular_stright_lines_3.svg/289px-Perpendicular_and_nonperpendicular_stright_lines_3.svg.png" alt="Rette perpendicolari e trasversale" class="img-responsive atto_image_button_text-bottom" width="289" height="199"><br></p><p>La retta color magenta (fucsia) è <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>perpendicolare alla retta blu<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>perpendicolare alla retta verde<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>parallela alla retta blu<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211467  -->
  <question type="multichoice">
    <name>
      <text>Rette 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f7/RetteParallelePerpendicolariIncidenti.png" alt="rette parallele incidenti perpendicolari" class="img-responsive atto_image_button_text-bottom" width="400" height="314"><br></p><p>La retta f e la retta h sono?<br></p><br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Perpendicolari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Parallele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Incidenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211468  -->
  <question type="multichoice">
    <name>
      <text>Rette 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f7/RetteParallelePerpendicolariIncidenti.png" alt="rette parallele incidenti perpendicolari" class="img-responsive atto_image_button_text-bottom" width="400" height="314"><br></p><p>La retta i e la retta f sono?<br></p><br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Perpendicolari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Parallele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Incidenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211469  -->
  <question type="multichoice">
    <name>
      <text>Rette 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/f7/RetteParallelePerpendicolariIncidenti.png" alt="rette parallele incidenti perpendicolari" class="img-responsive atto_image_button_text-bottom" width="400" height="314"><br></p><p>La retta g e la retta f sono?<br></p><br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Perpendicolari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Parallele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Incidenti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Piano cartesiano/Punti nel piano cartesiano</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211433  -->
  <question type="ddmarker">
    <name>
      <text>Punti nel piano cartesiano</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona il "mirino" sul punto indicato dalle coordinate<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="XY-plane example blank.svg.png" encoding="base64">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</file>

    <drag>
      <no>1</no>
      <text>A=(+2,-3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>2</no>
      <text>B=(-3,-3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>3</no>
      <text>C=(0,+3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drop>
      <no>1</no>
      <shape>circle</shape>
      <coords>253,290;15</coords>
      <choice>1</choice>
    </drop>
    <drop>
      <no>2</no>
      <shape>circle</shape>
      <coords>73,290;15</coords>
      <choice>2</choice>
    </drop>
    <drop>
      <no>3</no>
      <shape>circle</shape>
      <coords>181,72;15</coords>
      <choice>3</choice>
    </drop>
  </question>

<!-- question: 211434  -->
  <question type="ddmarker">
    <name>
      <text>Punti nel piano cartesiano 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona il "mirino" sul punto indicato dalle coordinate<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="XY-plane example blank.svg.png" encoding="base64">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</file>

    <drag>
      <no>1</no>
      <text>A=(+2,+3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>2</no>
      <text>B=(0,-3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>3</no>
      <text>C=(-2,+1)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drop>
      <no>1</no>
      <shape>circle</shape>
      <coords>253,72;15</coords>
      <choice>1</choice>
    </drop>
    <drop>
      <no>2</no>
      <shape>circle</shape>
      <coords>181,290;15</coords>
      <choice>2</choice>
    </drop>
    <drop>
      <no>3</no>
      <shape>circle</shape>
      <coords>109,144;15</coords>
      <choice>3</choice>
    </drop>
  </question>

<!-- question: 211435  -->
  <question type="ddmarker">
    <name>
      <text>Punti nel piano cartesiano 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona il "mirino" sul punto indicato dalle coordinate<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="XY-plane example blank.svg.png" encoding="base64">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</file>

    <drag>
      <no>1</no>
      <text>A=(+1,+3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>2</no>
      <text>B=(-1,-3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>3</no>
      <text>C=(0,+1)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drop>
      <no>1</no>
      <shape>circle</shape>
      <coords>217,72;15</coords>
      <choice>1</choice>
    </drop>
    <drop>
      <no>2</no>
      <shape>circle</shape>
      <coords>145,290;15</coords>
      <choice>2</choice>
    </drop>
    <drop>
      <no>3</no>
      <shape>circle</shape>
      <coords>181,144;15</coords>
      <choice>3</choice>
    </drop>
  </question>

<!-- question: 211436  -->
  <question type="ddmarker">
    <name>
      <text>Punti nel piano cartesiano 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona il "mirino" sul punto indicato dalle coordinate<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
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    <drag>
      <no>1</no>
      <text>A=(-4,0)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>2</no>
      <text>B=(+1,+3)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drag>
      <no>3</no>
      <text>C=(-2,+1)</text>
      <noofdrags>1</noofdrags>
    </drag>
    <drop>
      <no>1</no>
      <shape>circle</shape>
      <coords>37,180;15</coords>
      <choice>1</choice>
    </drop>
    <drop>
      <no>2</no>
      <shape>circle</shape>
      <coords>217,73;15</coords>
      <choice>2</choice>
    </drop>
    <drop>
      <no>3</no>
      <shape>circle</shape>
      <coords>109,144;15</coords>
      <choice>3</choice>
    </drop>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Piano cartesiano/Circonferenze nel piano cartesiano</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211461  -->
  <question type="multichoice">
    <name>
      <text>Circonferenza B</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d7/CerchioPuntiDistanza.png" alt="Cerchio nel piano cartesiano" class="img-responsive atto_image_button_text-bottom" width="600" height="598"></p><p>Quali sono le coordinate del punto B?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>B=(0,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>B=(4,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>B=(2,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211456  -->
  <question type="multichoice">
    <name>
      <text>Circonferenza centro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d7/CerchioPuntiDistanza.png" alt="Cerchio nel piano cartesiano" class="img-responsive atto_image_button_text-bottom" width="600" height="598"></p><p>Quali sono le coordinate del centro di questo cerchio?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>A=(4,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>A=(0,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>A=(2,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211460  -->
  <question type="multichoice">
    <name>
      <text>Circonferenza distanza B</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d7/CerchioPuntiDistanza.png" alt="Cerchio nel piano cartesiano" class="img-responsive atto_image_button_text-bottom" width="600" height="598"></p><p>Quale è la distanza del punto B dal centro della circonferenza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>2 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>più di 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211458  -->
  <question type="multichoice">
    <name>
      <text>Circonferenza distanza C</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d7/CerchioPuntiDistanza.png" alt="Cerchio nel piano cartesiano" class="img-responsive atto_image_button_text-bottom" width="600" height="598"></p><p>Quale è la distanza del punto C dal centro della circonferenza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>meno di 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>più di 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211459  -->
  <question type="multichoice">
    <name>
      <text>Circonferenza distanza D</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d7/CerchioPuntiDistanza.png" alt="Cerchio nel piano cartesiano" class="img-responsive atto_image_button_text-bottom" width="600" height="598"></p><p>Quale è la distanza del punto D dal centro della circonferenza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>meno di 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>più di 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211457  -->
  <question type="multichoice">
    <name>
      <text>Circonferenza raggio</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d7/CerchioPuntiDistanza.png" alt="Cerchio nel piano cartesiano" class="img-responsive atto_image_button_text-bottom" width="600" height="598"></p><p>Quanto misura il raggio di questa circonferenza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>2 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>6 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Piano cartesiano/Poligoni nel piano cartesiano</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211437  -->
  <question type="multichoice">
    <name>
      <text>Vertici quadrato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un quadrato ha tre vertici in A=(1,1), B=(-1,1) e C=(-1,-1) in quale punto è il quarto vertice?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>F=(1,-1)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>E=(0,-1)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>D=(-1,-1)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211438  -->
  <question type="multichoice">
    <name>
      <text>Vertici quadrato 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un quadrato ha tre vertici in O=(0,0), B=(2,0) e C=(2,2) in quale punto è il quarto vertice?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>E=(0,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>D=(0,-2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>F=(-2,-2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211439  -->
  <question type="multichoice">
    <name>
      <text>Vertici quadrato 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un quadrato ha tre vertici in O=(0,0), B=(0,-3) e C=(-3,-3) in quale punto è il quarto vertice?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>D=(-3,0)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>E=(-3,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>F=(0,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211440  -->
  <question type="multichoice">
    <name>
      <text>Vertici rettangolo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un rettangolo ha tre vertici in O=(0,0), B=(4,0) e C=(4,-3) in quale punto è il quarto vertice?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>F=(0,-3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>E=(-3,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>D=(0,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211441  -->
  <question type="multichoice">
    <name>
      <text>Vertici rettangolo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un rettangolo ha tre vertici in A=(-2,0), B=(4,0) e C=(4,3) in quale punto è il quarto vertice?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>D=(-2,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>E=(-3,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>F=(0,3)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211442  -->
  <question type="multichoice">
    <name>
      <text>Vertici rettangolo 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un rettangolo ha tre vertici in A=(-3,-1), B=(3,-1) e C=(3,2) in quale punto è il quarto vertice?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>E=(-3,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>D=(3,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>F=(0,2)<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Proprietà dei poligoni</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211429  -->
  <question type="ddimageortext">
    <name>
      <text>Diagonali 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni poligono il corretto numero di diagonali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
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</file>

    <drag>
      <no>1</no>
      <text>  2  </text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>  9  </text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>  20  </text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>98</xleft>
      <ytop>90</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>300</xleft>
      <ytop>96</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>496</xleft>
      <ytop>92</ytop>
    </drop>
  </question>

<!-- question: 211432  -->
  <question type="ddimageortext">
    <name>
      <text>Diagonali 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni poligono il corretto numero di diagonali<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="SeiQuattroCinqueLatiPoligoni_600x320.png" 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</file>

    <drag>
      <no>1</no>
      <text>5</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>  9  </text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>2</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>495</xleft>
      <ytop>88</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>98</xleft>
      <ytop>87</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>305</xleft>
      <ytop>88</ytop>
    </drop>
  </question>

<!-- question: 211428  -->
  <question type="ddimageortext">
    <name>
      <text>Elementi dei un poligono</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona le etichette sull'elemento corrispondente<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="QuadratoElementi.png" encoding="base64">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</file>

    <drag>
      <no>1</no>
      <text>Angolo</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Lato</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Diagonale</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>4</no>
      <text>Vertice</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>78</xleft>
      <ytop>212</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>56</xleft>
      <ytop>126</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>109</xleft>
      <ytop>87</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>4</choice>
      <xleft>279</xleft>
      <ytop>15</ytop>
    </drop>
  </question>

<!-- question: 236797  -->
  <question type="multichoice">
    <name>
      <text>Diagonali poligoni 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il numero delle diagonali di un poligono di <i>n</i>&nbsp;lati si calcola con la formula</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$ \frac {n \cdot (n-3)} {2} $$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ \frac {n^2} {2} $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$n$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236798  -->
  <question type="multichoice">
    <name>
      <text>Diagonali poligoni 3 (copia)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/7/74/AngoliPentagonoStella.png" alt="pentagono" width="400" height="364" class="img-responsive atto_image_button_text-bottom"><br></p><p>Il numero delle diagonali di un pentagono è&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p><b>5</b> infatti $$ \frac {5 \cdot (5-3)} {2} = \frac {10}{2} = 5$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><b>12</b> infatti $$ \frac {5^2} {2} = \frac {25}{2} \approx 12$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><b>10 </b>infatti $$2 \cdot 5 = 10$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Piano cartesiano/Costruzioni nel piano cartesiano</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211449  -->
  <question type="multichoice">
    <name>
      <text>Distanza tra punti</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/42/CirconferenzaDistanzaPuntiRetta.png" alt="Circonferenza e retta secante" class="img-responsive atto_image_button_text-bottom" width="400" height="398"></p><p>Le distanza AC e BC sono<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Uguali e misurano 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>AC misura 4 cm BC è un po' più piccola<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Entrambe uguali ad AB<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211450  -->
  <question type="multichoice">
    <name>
      <text>Distanza tra punti 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/42/CirconferenzaDistanzaPuntiRetta.png" alt="Circonferenza e retta secante" class="img-responsive atto_image_button_text-bottom" width="400" height="398"></p><p>Scegli la relazione corretta<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>AC=BC<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>AC=BC=AB<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>AC&lt;BC<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211462  -->
  <question type="multichoice">
    <name>
      <text>Intersezione cironferenze</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/4/4b/CirconferenzeIntersezione.png" alt="Intersezione coirconferenze" class="img-responsive atto_image_button_text-bottom" width="500" height="398"><br></p><p>Scegli la risposta corretta<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>AC = 4 cm e BC = 3 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>AC = 3 cm e BC = 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>AC =&nbsp; BC = 4 cm<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211463  -->
  <question type="truefalse">
    <name>
      <text>Triangolo intersezione due circonferenze</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/33/DueCerchiTriangolo.png" alt="Triangolo intersezione due circonferenze" class="img-responsive atto_image_button_text-bottom" width="400" height="283"></p><p>Il triangolo è equilatero, poichè i lati sono raggi di due circonferenze uguali.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211464  -->
  <question type="truefalse">
    <name>
      <text>Triangolo intersezione due circonferenze 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/33/DueCerchiTriangolo.png" alt="Triangolo intersezione due circonferenze" class="img-responsive atto_image_button_text-bottom" width="400" height="283"></p><p>Il triangolo è isoscele, poichè i lati obliqui sono&nbsp; uguali,&nbsp;raggi di circonferenze uguali, mentre la base è più piccola.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211465  -->
  <question type="truefalse">
    <name>
      <text>Triangolo intersezione due circonferenze 2 (copia)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/33/DueCerchiTriangolo.png" alt="Triangolo intersezione due circonferenze" class="img-responsive atto_image_button_text-bottom" width="400" height="283"></p><p>Il triangolo sicuramente non è equilatero, si vede dalla figura.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Poligoni riconoscimento</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211430  -->
  <question type="ddimageortext">
    <name>
      <text>Nome dei poligoni</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni poligono il suo nome<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
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</file>

    <drag>
      <no>1</no>
      <text>Quadrilatero</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Esagono</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Ottagono</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>69</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>276</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>472</xleft>
      <ytop>94</ytop>
    </drop>
  </question>

<!-- question: 211431  -->
  <question type="ddimageortext">
    <name>
      <text>Nome dei poligoni 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni poligono il suo nome<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="TreQuattroSeiLati_600x277.png" 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</file>

    <drag>
      <no>1</no>
      <text>Quadrilatero</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Esagono</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Triangolo</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>252</xleft>
      <ytop>97</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>472</xleft>
      <ytop>95</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>52</xleft>
      <ytop>94</ytop>
    </drop>
  </question>

<!-- question: 211452  -->
  <question type="ddimageortext">
    <name>
      <text>Nome dei poligoni 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni triangolo il suo nome<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
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</file>

    <drag>
      <no>1</no>
      <text>Isoscele</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Rettangolo</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Equilatero</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>69</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>276</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>472</xleft>
      <ytop>94</ytop>
    </drop>
  </question>

<!-- question: 211453  -->
  <question type="ddimageortext">
    <name>
      <text>Nome dei poligoni 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni quadrilatero il suo nome<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="Quadrilateri2021_600x240.png" 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</file>

    <drag>
      <no>1</no>
      <text>Paralleogramma</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Rettangolo</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Rombo</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>69</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>276</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>472</xleft>
      <ytop>94</ytop>
    </drop>
  </question>

<!-- question: 211454  -->
  <question type="ddimageortext">
    <name>
      <text>Nome dei poligoni 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni poligono il suo nome<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="TrapezioQuadratoRombo_600x380.png" 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</file>

    <drag>
      <no>1</no>
      <text>Rombo</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Trapezio</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Quadrato</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>114</xleft>
      <ytop>127</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>281</xleft>
      <ytop>191</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>472</xleft>
      <ytop>129</ytop>
    </drop>
  </question>

<!-- question: 211455  -->
  <question type="ddimageortext">
    <name>
      <text>Nome dei poligoni 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna ad ogni poligono il suo nome<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="ParallelogrammaQuadratoPentagono_600x348.png" 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</file>

    <drag>
      <no>1</no>
      <text>Pentagono</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Parallelogramma</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Quadrato</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>87</xleft>
      <ytop>101</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>243</xleft>
      <ytop>95</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>462</xleft>
      <ytop>105</ytop>
    </drop>
  </question>

<!-- question: 211484  -->
  <question type="multichoice">
    <name>
      <text>Rombo o quadrato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/aa/Diamond_-_black_simple.svg/500px-Diamond_-_black_simple.svg.png" alt="rombo o quadrato" class="img-responsive atto_image_button_text-bottom" width="400" height="500"></p><p>Quale poligono è?<br></p><p><br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Quadrato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Rombo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Rettangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Poligoni regolari/Proprietà poligoni regolari</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 236802  -->
  <question type="multichoice">
    <name>
      <text>Angoli del pentagono</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/7/74/AngoliPentagonoStella.png" alt="pentagono" width="400" height="364" class="img-responsive atto_image_button_text-bottom"><br></p><p>La misura degli angoli interni del pentagono è...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>108° infatti $$ \frac {(5-2) \cdot 180°}{5} = 108°$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>180° infatti $$ \frac {5 \cdot 180°}{5} = 180°$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>36° infatti $$ \frac&nbsp; {180°}{5} = 36°$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236803  -->
  <question type="multichoice">
    <name>
      <text>Angoli dell'esagono</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/ae/Regular_hexagon_angles.svg/301px-Regular_hexagon_angles.svg.png" alt="esagono" width="400" height="372" class="img-responsive atto_image_button_text-bottom"><br></p><p>La misura degli angoli interni dell'esagono è...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>120° infatti $$ \frac {(6-2) \cdot 180°}{6} = 120°$$</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>180° infatti $$ \frac {6 \cdot 180°}{6} = 180°$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>30° infatti $$ \frac&nbsp; {180°}{6} = 30°$$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236801  -->
  <question type="multichoice">
    <name>
      <text>Poligono regolare proprietà 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/77/Regular_polygons.png/608px-Regular_polygons.png" alt="poligoni regolari" width="400" height="673" class="img-responsive atto_image_button_text-bottom"><br></p><p>Un poligono è regolare se...</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ha tutti i lati e tutti gli angoli uguali</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tutti i lati uguali, alcuni angoli possono anche essere diversi</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tutti gli angoli uguali i lati possono anche solo essere paralleli</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Circonferenza</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211492  -->
  <question type="ddimageortext">
    <name>
      <text>Elementi della circonferenza</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
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</file>

    <drag>
      <no>1</no>
      <text>Centro</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Raggio</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Corda</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>149</xleft>
      <ytop>207</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>212</xleft>
      <ytop>148</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>268</xleft>
      <ytop>250</ytop>
    </drop>
  </question>

<!-- question: 211493  -->
  <question type="ddimageortext">
    <name>
      <text>Elementi della circonferenza 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="Euclid-elements-III-35-segments_600x400.svg.png" 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</file>

    <drag>
      <no>1</no>
      <text>Centro</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Diametro</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Arco</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>177</xleft>
      <ytop>209</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>89</xleft>
      <ytop>193</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>319</xleft>
      <ytop>135</ytop>
    </drop>
  </question>

<!-- question: 211494  -->
  <question type="ddimageortext">
    <name>
      <text>Elementi della circonferenza 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="Euclid-elements-III-35-segments_600x400.svg.png" 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</file>

    <drag>
      <no>1</no>
      <text>Raggio</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Diametro</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Arco</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>194</xleft>
      <ytop>142</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>89</xleft>
      <ytop>193</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>319</xleft>
      <ytop>135</ytop>
    </drop>
  </question>

<!-- question: 211495  -->
  <question type="ddimageortext">
    <name>
      <text>Elementi della circonferenza 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="Euclid-elements-III-35-segments_600x400.svg.png" 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5Wy4iKjP9pwEuYu3otO4DzY4w7G/xVTT/eijFuAK7FnFkWAbcq8eLooEbNzoWkRvOVMcZ31SSiCoQQJmDu6rPrLu0Blnh8Rqt5BfiOf/0VBnuHiSYgAck2geaS5vh5HRnNRXXGfifwIHBc3aU+zOaRC9f1GqP6GiyR6T0eIS+aiARk5BNoHPAwlj7hE+BaGc1FRcZ+O5aCvT4Dbh8W6/FKxl9de4zVRpPWJbfBXIllhJiOZe9VkGETkYCMnJsxu0cPJh47K94eojp8CTsOql83vgvcl/F3jqqLb4xxK7AME7kT/f8XTUICMgI8PXUyAL8VY3xbrSIqMvYvAO5i8JrxPHBzltTsY0WM8UXSYMZbFB/SPCQgjU+g8cC9mMviBz6ZhKjC2F+I2T3qYz3WYrvw3gJ8jNtI07/fL9fe5iABaWwCJS67RwD7MWOhanuIKoz9OVh26Ql1lzZh7rp7R+HPNn1d8hTyV2JHz/OB2+Tam8OOKimLgItJXXaVYVeUnhDCFCw1+/S6S7swd91C2f88G/Df+Dy+BrNlisNAAnLoSTQRK0vbibkEPqBWERUY9+OxKPN5dZf2Y+KxsUl/qn+MP9oqrBxuF3Cve1WKjEhADj6J2jBf8iOwegPXK1WJqMC478DsfYvqLvUCV2M3UqPJqK1LfvR8PXaUNQ9YrqOsHHZUSVhImhb6jhjjx2oSUWZ8MV0BXFR3KSlT8OxYZNcdTbwI1Xex9e8rwBz1fDYkIMNPpC6sQFSSZfe+areIqMCYb8NumL4+xNpwH/CtEn3cO0mz9t6tAMNsSECG53JgAWmUrbyuRNk5iaFjPd4CbhqlWI+W7Gbce+xm//vHYTVNxAiRgAxBCGE6aYGo72H+7kKUecwvAJ4B6o3KHwBLxzhdz1itS29jgZDtwO0hhEkaCfnsqCJNpOQMeBKWQ+fOop/5CnGIMT8TE4/6WI9PMPHYW8bP7Tuq24C9WFr65RoNI0MCMpijsVTtYDEf29Ukoqy4m/pLwKy6S7uAc2OMn5T583vq+SSrxFUhhPkaFY0jARk4mdqxO5LEcL5arSJKPN7HYeWYj6y7dAArkLZ+DP6NPOzuHwI+xgzqK+TW2zhqqIGcChyP+bvfFmM8oCYRZaQmPU99oaU+4IYY41st/PfGdF3yI7qVmJidBRyrEZLDjsr5hBqPGc4B3sEMbEKUcay3AV8jjXFK6Ae+ATxRwWZ5GXMYAFipZIuNIQFJOQ+LTO3Gdh8ynIuyciHmKNJe9/4TwO1VHPtuUL8VO304GjhZw+TQSED49VnwCm+P54H11W4RUeKxfhKWmr0+cO4dWpOaPU9i9T7whq8Dt3r5XnEQJCDGF7CMo93IbVeUFE/N/jiDYz3WA5flqDRzS9Yl34UktpA5KLgwnx2Vs0k1CbjBXz7qbn1ClG2czwBeBabUXdqOueuqNDMQY9wAPIutjcvdNiqGQTsQSxo3Awsmul/NIcqGH9E+w+BYj71YavZWx3rkbcd/N+bKPAfzyhLDUGkB8buLZf7yWe0+RAnHeBfwGIOLJ/VgsR6tTtOTx+PiDcBr/vVyeWQNT9V3IBdhKQy6UY1zUTI81uMO4Jy6S71Y2o7Xc/qvt3Rdchvond5Os4EzNJpy2FEtnlzjsOI4bcDzMcZtGg6iROO7DbjOH/Xz/LvAA3IWOSgfk3pkXS+PrKGp8g7kNGAudtZ5r4aCKBnnYbuP+jm+Glgh8Tg43j73YEd9R2Ep30UdlRQQ39pf6y/fATZWsR1Eacf3MZhDSP1d81os1iMv7rqQTxtIwgf+SHYhcjqqo6oNcixWLKofuFt3Y6IseKzHC8DEuksbgfMLUhgtF+uSx4XcTVp0aoFGWA47aownWBvwRSwS90N/CFGGsT0Fc9edWndpNyYeivUYOWswe0gXcJmaYyBV3IFMx7wq+oH7W5C6QYim4y7pLwD19Sz2YeKxWa00cjwj98PYenFRCGGyWiWligJyMXY2vAPzshCi0LiH0D0MTkPeC1wdY1xTsI+Ut3XpRSzochxKb5LrjhrtiTYeWOovn40x7tMQECXgNuzGqJY+LEHoizn/33Nvf4wx7sbSvQNcosDClKrtQBYBM7HAwSfV/aLIhBDaQghXAV+tm8v9wAPAt+Ug0jQew3Z08xgc1V9ZqiYgS/0zvwdsVfeLgnMqVlWwvq7H68DN7kUkmsNGzOGmnfQUo/JURkBCCNOAk7C7s6c1uUTBx/NChk7NvhZLzd5d4I+Xu3XJnW2e9pdnhRAmaBRWawdyHua6uxuVqxUFJoQwE3PXrY/12ApcUjDbXpGO2F7BMleMY3B+sUpSCQFxL5XF/vLFggRTCTHUWJ4MvITZ8mrZDZyZg9TspSXGuIc0S+9iz2hRaaqyA5nrjz6ffEIUDvf+eRw4su7SfuzYapNaadR5Ads1HcVgEa8cVRGQs7HYj4+xXP9CFIoQQgcW63Fy3aU+4PoY41sl+rh5Xpc+ALZhx1iVT/NeegHx1CXJeeUbHlkqRNHG8NeAS+su9QHfwDLsFpVCuRnHGPeS2lDPrXqCxSp8+COxkrX92PZTiKJxERYUWH/m/n3gdsV6jDnJOjKXwWWCK0UVBORMn3hbAZ0Ri0IRQjgZq1dTLx5vActKmsst7+vSOmAndix+apXHZ6kFxI2OJ/nLV3SnJgo2fudhRvPxdZfWU/xYj8Liop3k0TvF7VOVpOw7kJmk3lc/0tAXRcFjPV4C6rO/bgXO9fxMZaCfgXaQoqxJr5J6Y02t6jgtu4CciAUPbkPHV6IgeJTz0ww+X98HLFWsRy5YD+zC6oQcW9VGKLuAnO7PaxQ8KIpATaxHfcK+A5h4rFMrtR7fASZ9cXpV26G0AuIRu0lxnR9ryIsCjNl24A7gtLpLfcByzHBeBYqyLr3pzwu9VETlKPMOZCFmfOzBylIKkVs8nuCrwDUMTs3+7RjjQyV1AinyZ3oPE/fJDM4OUAnKLCAn+Of7EDs7FiLPnAesZLC77mrgVjVPLtmJ2Vbbgc9UsQFKKSCePPEYf7lG7rsi5+P1OOB+zOGjljXAtTHGnoo1SSHWJXfnfd9fHlvF5Ipl3YFMJnXf/buqdaooDiGE2Vhkc31q9g3AEqXeyT0/xY7hFjA4Xqf0lFVAjsLu5vZgCRSFyB0hhKmYeNTHeuzExGNnBZqh6KcDG7FsyONInXYqQ1kFJDmP3FyigCtRItxr5wWsxnYte4HzY4y68SkAMcZtWJwZVNAOUlYBWejPazXERd5wG939pHa6hB7M5lH1cVu0dSnpr6PVUcWfnFOB6f7yZxWfiCJ/47MN87a6qO5SP3Az8KJaqXD83J9nhRAmVumDl3EHMhuYgN3NbdTYFnnBxeMa4Mt1l/qB+4D75DFYSNaTxoNUqkphGQVkAeaXvRnFf4h8cQawisHuui8DN8cY+yrYJmUQzF2YHaSDihnSyyggf+TPmyroPy9ySgjhGOBhrIZELeuAK5SafQBFW5cOYDesAP9DHVXcSdoBzPGX/6h5KHIyLmcCzwCT6i5tBhYr1qPY+LHjBn85r0plbsv2QcdhKbD7ajpUiJbhTh0vkTp2JOzC6npsUyuVgn/EjuPmMjgdTWkpm4DMxs4hu7HCO0K0DN8RP8bgRHsHsIqCqlFTDhsI2G6yF7uJrYwhvWwCMtef9wI7NDdFq3DxeJi0pHJCL3B1jPFttdKwFHFd2orduEK6DqmjCsan/XmL3CFFq/Az8FsYOtZjJfCsWqlceGLFpFLk7Kp87rLuQJQGQrQEF4/Lga8z+Cz8UeAburkpLcmR5B9U5QOXRkA8PURiqPwXjWXRIk4C7maweLwO3CjxGESZ2iNZd2ZWJbV7mXYgk7AIdJABXbSAEMICrJ75uLpL6zGjudx1h6ZeRIq6LiXrziQqktq9jALSR5odU4gxIYQwA3iOwanZt2DZdfeqlUrPJ5gYTmJwfZdSUiYBmUZaA2S/xrIYKzyB3jPAEXWX9mF1PbQjrgbJ2jOOwTcSpaRMApLYP3aRutMJMaq47e1JBqfy3g8sjTF+pFY6KGWygRzARARgRhU6r0wC8tv+vAfLxCvEqOKG0juBU+su9QM3xRjfUCtloqjr0gHSBK7T1FHFIumwHfJ0EWPE14Dr6t7rB/4a+J6ap1p4NuWkDPFvV+Ezl0lApvpzFepIixYTQrgQWDHEHFoN3K6bmMqSZMCYWoUPWyYBmeLP/6kxLEaTEMKJwIMMruvxDlaStlet1DBlE9r/489TqtB5ZRSQPZqTYrQIIczFjOb1fv4bgEsU69EUirwu7fZneWEVaFJ3kMaASEDEaI2zacALDD6e2I7V9dilVqo8vxaQKtQFKcsHTAr19GOZeIVoKjWxHnPqLu3DAgU3q5UEdgPbjx1vjiv7h81FvpYQwkLSDJYbYowjLQaVpDDpR3XQRfPHZztm8zi27lIPlpp9nVqpqRT5xrZ2/ZlAyYOaWy4gHoh1P2nRnTUhhM+N0BBZKyCKQhfNHJ9JrMd5dZf6geUxxufVSodF2YzoiYC0UYF8WHnYgRzJwAIsC7GUECNJyS4BEaPFNQwd63Ef8ICaR9Sx38dHG+m6NCxuVztjmMt9/vu2AptijLnLsJEHAVmKnRduBzox74UlWEGeRknOGns8mEeIwyaEcAZw1xDz5Hks0lyxHqNDkY+war3wuhr4/tnAvQ18384Qwr3Ad/MkJC0VkBBCF3CWv1yNGcO/BJwTQrh9BA3V6c9KYSKaNTaPBR4ZYo68j8V6aKyJQcQY+0MIPZh4dI3wx9cAtfa0DizH33GY59/twO+FEL6YlxvlVu9ATsVEox9LhT0RE5CZmMGy0brRSUcpiaI4bEIIszCPq0l1lz7GsuvKUaN5lHEX142dinSO8Of+Nsb4zSHG4zTgVWABVib5OSxoteW0bKvoxsml/j9siDFuAj4CNmPCtngEftSdNR0nxOGMy6lYrEd9MrwdWKzHDrWSOATJ7rSzGb/Mx9xt/rIdOCEvH7SVZ43TSd0in/GG6gZe8/dOpfGiLElKCdk/RGZCCOOwioLz6y4dwKLMN6qVxoSix6clHqTNPOGpdSrKTbGqVh5hnYO5ue0DatNevwR82RvpDODREQy4+SGE/9L8ExlJMhoM9f5zIQS1UPNpZ/Cd+l0hhJUF/kwTaz5bs6g9Tt2dp84bc/xoaom//IiBNcw3Ymq7AFgSQvh+A94u7TXPlchBI8aUDo2rMWUc5Yjibsr66uvlF/1lL/CTUn3ADBxNGnn+dK1AxBj7QgjPYAKyAIsROdTRQelzzgghSs+nPCtHQjt21L8EOAk7ov8O5gmYC1olIOdjd3UHGHh8lfA65rI2DjibQwuIbB9CiLwxUg+za/wxFFuAm4HX8xR/NOYC4knpksjLNxg6d9V2zCf6ZOCiEMLKQ/g9Jw26m9QIL0RWOkgNoWJ0GY/ZQ2vXorWMLBNF3rjAP9dIb2y3AttqXrdhN9FHALOwgMPxIYSn8iIirdiBHE/qInkS8O/DGCcTQ1QSE/LeQX5n0lE7YoxXak4KUQxCCDOB0xi4Fj0TY3yowJ/pRExARrrIP1YfB+KlKiYBNwJfAR72tno0D5+1FbaDy2q+ngDMGOZRm4jskkP8zuRusUNTUojCU3SbZrIOHfYuNsbYG2PciR1fveu/+w53Oa9WR3mE79H+8lvAbxzi8V3/3kUe4DUcTQ3cEUKIw6DpmTE8O/mP/OUk0nW0pYy10p+G7Tr6sW3qnoM9sJD9Pqxc7aKD/N7uuo4TQohW0Ymtcc3Ol1ZbbXVaHj7omAmIn+XVxn5saeDHkpgQGHj0VY8ERIhiUqpcWJ6iKTnCaraA1J7C5CJt01juQOb5A+CHjWQz9dQmb/nLhX4ENhRJDZAOL1AlhCguRbaBJLbbptYm8nXtzJrf/WHVOuoK/3u1+a4a4TnSGsNLh/me2ipgExBCiNYwgXRdPWwBCSGMCyHMB54EjvG3X2agu2/LGEs33juAezCbxicj+LlNwKe9U4brkPoykrs0joUQLaC2OupI0/4vC5HXuYcAABgwSURBVCHUe5wmRfa6/HeuAZZVLg4kxrg948/1c2h7SaXqEIvRxc+xZ2LOG53Yrnk7FmekKoSjT5GPsA6nvPZkBudc68GM52ux05hn3SMrF+ShpG0z2IvtbNoYXARIiIYIISQVMZdgOYg6fY70YWl3NocQHgZezGN96oJSNkGejK1DBxocI2uBTx3keh8mIgfyWK67FALiZST3YHeMEhAxYjyJ3eOkST53Y+VFD2BZEY4EFvpjSQjhiqy76oK2z3XAKSP4kedijE9VcChNqhk/h8SdiQpbpKwsOxAwu8cUlHZbjJAQwtFYydDJ2HHBbcBTQLdnh273hWEZVqvmRODHIYQTYoxVsbf9PpZ6qFE+quhw+k1/zk3NjtGkTAKSdNhvVXTgigyEEMYDj2HisQ84O8Y4IF22Hx3sCiHcDPxvLKndHODuEMLSPB4tjDLnAzsP8T2Hszsrsg1kij9X4saiTAKSDNjpFZvM4vC4Dju26gduqRePWtyA/lAI4U+Ai7Essk8Cb1eszdbHGLc26XeVzQaSrD+FPZYaCWUqxPQrf57iRw5CHBTffSSxRduxY6tGWIV5ZrVj8U1CJMF+iQ3kP6rwmcskIMkOZBJKqigaYw5WawGsUM+BBn9uC7Devz5J2Q+aTlHXpXGkZSgq4WBRRgGZTDnqKYvRZx7pMe4vGv0h98NPBKSL1HNLVJvx2A1sPzrCKhw7SV0uJ2osiwb4nZqvR3qm/281c0h2t+yUyQYyBbuh2MfAzLmlpUy2gr3eceOwKOIil8QUY0Nt1oKRRg3vH+b3VIFlIYS9h/ieu2KM+yrRGinJcegeRp7GpJCUTUD2YnnyZ1Vs4Ips1N79jnQ33jbM76kC1zTwPY+RfREt6snI7/rz7hjj/oJ+hhFRGgHxgK+t2Ln271dsQots1N5FjzSDwaRhfk8V+Abwf0fQtoeiLAI81583V2UglM3d9WPgLGTUFI3x7zVfz8LyEjXK7/lzPyPLLl0GHlccyJAk684/V2UglMmIDvBP/nyEXCtFA6wnrex2QqM/FELoAo7yl7sYuQFeHJzCrUshhAmkZWYrY38tm4AkHZcY0oU4GFuwejMAi0IIUxr8uaOwGBKw+BGleBezSEvZbqrKhy6bgHyCGe7kmy8Oicdz3OMvJwG3hBAOOid897ESO/7dDzyolhSY/aMDCyeoTEG7sglIL+ku5A81pkUDvAy8419/CbhquFQ4Lh53AUf7W9+lQnebo0RZdm/JerOxSp1XKgHxrKjJhJ5/qLtJIXwXcgVmD+nAdiRPhxCOCSGMDyG0hRAmhRBOA94ErvJ58zJwu46vRoVCzVu/4ZjnLzdWaUyUMengP2B3knOxo6wDJfyMoonEGHeEEE7B0rSfBlyAefN1YxXhOnwsJcdWDwArvRhQFZkeQjjU9/TFGLdVpD0mkB6Z/7JKA6GMArIBKwE5HUstIA8ZcUhijLtCCIuBY4HFwDGYV8147CZkA7AGeBrYVPGdx08b+J5dpMWVys4MLAffASqWAaOMArIFC2KainnLSEBEQ/gR6HvAe34s0eaPfqC/goWjavkVJqKNcjjBlUU7el7ozzuBbVUaFKUTkBjj/hDCZkxA/hR4tsKTXmQfR1UWi6Ha4xtYBHqzKcNO7k/8eWPVjjXLamT+O38+RsWlhBCjRQihg9Qr7++r9vnLKiBJSorpKNW2EGL0mI3ZP2BkqXBKQVkFZBN2BjsBmK8xLkShKNK6tADz0NuJ2V/VUSVgH2nFuBNK+hmFKAOFtYF4nNln/eU6zPuzUpRSQNwAmthBjpMdRAgxCnSS2j9+WkXX7jJHaq/BUpvMRnYQIUTzmYOtLd1U0P4B5RaQDZgdpA1YpLEuRGEoyrqUrCs7qFARqSJ21IiJMXYD7/rLv1BeLCFySSGPfXw9OcVfvu051SpH2RfVN/35SCytiRBCNIMZpDVhflzVRii7gKzFPLKmkKYbEELkm/9WgP/xOCxMYBfwYVU7quwCUtu5Z2peCiGaxOn+/D52k1pJSi0g7s77Q395suqkC5E7+imYHcTrn5/o//cPq5yZuQqG5TewAJ8JwPGar0LknryvSydj0ef7SatZqqPKSIxxO/CRf9ZzNTeFEFlx76vz/eXaGOOeKrdHVVxbn/HnRSGEyZoGQoiMTMeKjYEVF6s0VRGQd0iLTB2rOSBEbiia/eBEYCLmoPN+1TuvKgKyjTTVwGWas0LkmjyvS8n68U6McZc6qgK4l0RyjHVsCGGG5qgQYiSEEOZg6dv7gefUItXZgYB5Y+0GxgHnqeuFECNkKdABbCdNk1RpKiMgnhvrRX95fgihS90vRC7J3brksR9n+cvVHmOmjqrY530GiwmZDxyl7hei5RTFiH48MAs4ALygbjOqJiAfkcaEXK3uF0IcCo/9uNJfrgE+VqsYlRIQ33Y+5i8XyZguhGiA2aSxH49UOXVJPVWskfEKsBNLbSKXXiHyR27WpZrdRxewFXhb3ZPDjhorYoz7gaf85aUhhHEaBkK0jLzfzU8CLvCvH6lq4ajhqGqVvsewFMzTkUuvEGJ4LgImY5Hnq9UcA6mkgMQYa7eiVyvNuxCiHj+d+KK/fCXGuFOtMpAq1wm/G+jFXHpP0lAQIjfkZV06B3Pd7QHuVbfkt6NawXosmrQdWObGMiHE2JJLG4ifSlyPrZGvAFvUVYOp7KLpLr33AH1Yht5jNByEEM5JwJH47kOuu0NT9bvud4F1/vUtIYQODQkhWk5L1yXffdzkL98FPlSX5LCjWo3fVdyJbaOPQ7sQIYTtPhZgpxOrtPsYHp372x3G+1iWzRWyhQgxpuRqcQ4htAO3YrbRt4AP1EXDU/nFMsbYA6zygXwsVnFMCDF21ItIK9elMzDPzF5s96GsuwdBd9tAjPEtLElaG3CrUr0LUT1CCOOBFf7yjRjjWrXKwZGApKzEPC4WAqepOYSoHBcCc7GU7XeoOQ6NBCRlLXbmmexClCNLiNEnFzaQEMJE4Baf/y9icWLiEEhAHD/rXIHtQmYBV6lVhCg/7jhzIzAN233cKs+rxpCADGQz8Ki3y40hhGlqEiHGnLFel44gvWH8Toxxh7ognx2Va2riQnYAU7CjLLWRECXF5/ftwEQsXck9apXG0eJYh999rPKXF2JGdSFEOVlE6jRze4xxj5qkcSQgQ/M9LH1BF7BK6d6FGB2GsTWMybrkbrt3YkHE7wHPqkdGhgRk6EHdQ2pQPxq4VK0iROm4DpiHGc5vUdDgyJGADEOM8R3SO5JbQwhHqFWEKAchhHnAcn/5UIxxnVpl5EhADs6twHbMoH6HDOpCjAmjOs886/YqYAJmOL9TTZ7Djio6blC/FQt2Ogc4S60iROG5GDOe9wE3yXCeHQnIoVkNvOFfrwohTFeTCNFUxixoL4QwC0tbBHZE/bqaPzsSkEPghrXlwC5gBtruClFI/Aj6buxIejuwQhHnh4cEpAFijFuwPDkA54QQLlarCDFqjNa6dB1WLKoPuDHGuF1Nnc+OKiNPYEdZ7ZhBfaaaRIimMOq7APe6WoGtec8Dr6jZDx8JSIP4VvdabOs7FXhYAYZC5B/PrP0IMAnLd3ejjq6agwRkBPiW90bsjul44Kty7RWi6TRtTvn8XEFa4/z6GONuNXHOOqpCvAI84G23AiuDK4TIJ6cCX/GvvxljfFdN0jwkICPEt74rsFxZndhRltK+C5GdUTlO8uwR92O5rtYgD8qmIwHJQIxxH3AlsBcrPvWwR7cKIXJACKELs3tMw1zwr4wxHlDLNBcJSEZijBuAG4Be4GTga7KHCNEUDmsehRDasRofxwHdmHhsVbPmrKMEz2IVDAFuBs5QkwgxYpp9hHURcI1//R3STBKiyUhADgO3h9wEvIvZQx5zf3MhRAsIISwktXu8BqyUy+7oIQE5TPxc9QqsDO4E4MkQwhS1jBCZybQueZ66J7FCcJuBq722j8hTR4mBeHzIYmAfMB942o14QogxwKsLvoA5tewGlsQYd6llRhcJSJOIMa7FjOp9WJDhKnlmCdEQh3XE5Bkh7gcWYk4tV8YY16tZRx8JSBOJMT4FfNNfXgX8pVpFiNHDPR9vwwznfVhp2tfUMmODBKT5rASe8rZdEUK4XE0ixIhoaF1y8fgy8FV/6wHM60rkqaNE48QYe7GjrMQz654QwklqGSGGJesR1jnAHViG7New6oJ9as6xQwIyCsQY9wNLsHQn44BnQgjHqWWEaA4hhJOxSPNOLE3JZfK4GnskIKOEZ/xcAmwFJgLPhRDmqmWEOCQHXZc81uNpYDzwMbDU0wuJPHWUODw8fcIpwDasjOabIYT5ahkhsuHi8Sp2U7YZOCXGuEMt0xokIKOMl8NdjCV0mw78IIQwSy0jxK9pyAbiO/gfkNY0Pz/GuE3N1zokIGNAjHEdcCawB5gJ/CiEMFstI0RjhBCOBN7EqoHuBE6PMW5Uy7QWCcgY4SJyPhYlOwsTkTlqGSEGMWBd8mPfV7Ed/E7gXM+GLfLUUWJ0iTG+h4nIXuAITESUfFFUnWGPsEIIRwE/wsRjD3BmjPEDNVk+kICMMTHGNcDZmE0kOc5aqJYRYiAhhGOBH2JFobYDfxFj/FAtkx8kIC3AReRc7DhrOvDDEMIxahkhAGjz4NvEYL4D23msU9PkrKPUBK3Bky9+HvgEmIztRM5Ry4gKUn+EtRB4CZiExXl8VskR84kEpIX4pDgd2ILVEnk6hHC5SuOKijMTy+CwEfO22qwmySdaqFpMjHETcAKwDkvL8DBwm1LBi4rzHrbzUC3zHCMByQEeSXs6Vru5Hfg68KAXyRGi7NQnQFyLueruVtPkGwlITvDJci7wfX/rcsy4Pk2tI8pKCGEmVgQKTEjuA86OMe5V6+QfCUiO8GyiVwM3AT3AccBP5eYryoi76f4EmOvjfRmwTDuPAvVhjFGtkL+J1Qach5XpnIgFHi7ziodClGF8fwm4E8uouxsrQ6tKgkXrSwlIrifaAuBJYA62vf8OsNLrjQhRxDE9ASsC9QXM3rcBWBJj/FitU8D+lIDkfsJNBR4HFvlba7D6B0phLYo2lo/A6ngkR7KvAFfryKq4yAaSc2KMOzEPrb8mtYv8MoRwluJFRBEIIbSFEC4EfoGJRzdwM7BY4lHwvtUOpDiTEDgDs4tMwcTkPuDWGGO3WkjkdNyOB1YCVwEdWFqSq2OMb6h1StC/EpDCTciZ2JHWMdgOcp1PSKW3Fnkbq0dhgbHzsXQl7wJX6Pi1POgIpGDEGD/ByuQmR1oLMVff6xS9LvJACKEzhPCXmIvufOzI6hYsIaLEo0x9rR1IoSfqIuBerEBVP/AOcIOX0RWiFWNyro/J4/ytTcC1Mcb31TrlQzuQAhNjfAf4Myx6vQ84CfiZ70Y61UJirAghdPmu4+8x8egBHgL+XOJR4n7XDqQUk7cNOAu4C6svArYbWa660WIMxt8CYBXpruMTLKr8jRhjv1qoxH0vASnVRJ6EicgFmMfLASz48G7lFhKjMN4mAzcCX8YySXcDq4GbNd4qMgYkIKWb1O1Y0OG9WF0FsLoKtwBv6Y5QNGGMJS7ltwOz/e3NwPXAexpjFRoLEpDSTvJxWLDWdVi+IYDXsbgRufyKrONqARbXcZK/tQ/b9X5b8UgVHA8SkFJP9jbMjfIO4ETMaWIf8ChwV4xxl1pJNDiWpmI3JJdi1QL7gLeBW2Rnq/C4kIBUYvK3Y0b2lZjLL1gG1DuAJ2KM+9RKYpixMwmrTbMcq1EOdiS6AhnJNT4kIJVaDCb6YnCTLwb9WD32VcCLMcYDaiXhY2U85oxxE6ktbRd20/GUbjoESECqujjMwLxnLsWOIwDWA/dgQtKjVqrs2OgCLsTccOf42wewmI67PbmnEDZeJCAV7Xizj8zCvLPOArqwHcnH2I7kNdUdqdR4mACcg91YzMLsZQeA54FVym4ghhw3EpCKDwATkiOxM+6zsCI/YCkoHsFsJBKS8vb/BGwneiWpS24v8CLmaCGPPTH8+JGACPi1kMzFdiQnkx5t7cQyqj4bY9yqlipNXx8BXIGJx2S/tB94DbNzbJGBXBxyLElAxIABkQrJDZgRtcsv7QXewAIU12txKWzfLgSuxm4SJvql/cCz3reb1bei4TElARHDDo4QpmGLzUWkObYAPsBqkryuinKF6McpWOT4F7HjyoStmHDc34p+9PIDRw1xqR+LM+nGblx2xxj71JM5HFsSENHARJ8MnIalqphDaifZAbyFickGeW/lqs86gQXAZVjU+FS/1IvFcTyIOUrsbeH/OA341TCX+/x/PYAdo64BnsN2vxKTvIwzCYgYwYRvxyohXgGcCkzwS/3ABuBV4BV0DNKq/kmOH08DzvevE/ZgYv8I8EEe+qdOQHZiwpbQ7uNrOqmNpt/H1/IY4zb1eA7GnAREZJj4bdgd7TnAEmyhSuqPHPCF4AUs1cW2GGOvWm3U+qIDmIEJeiIaid2qx/viaeBl7CgoN8JeJyBPxBgvqxtjHZgzx5FYXMqJmLBsBU6Ra3EO+lACIg5zEWjHzrHPxxaxmTWXe4EPgR9h9bA36vihaW0+DzOEfw47qqotIPYJdqf+A+DDvO4GDyYgw3zm67DEjW3AWuBzSuDY4j6UgIgmLghdwNGYmCzCdimJvaSX1GbyJnZnvEtHXQ21a7LjOxL4vLftNOwOHcxesB0rIvYSsK4IC+tIBKSmHR4GvuBvLY0xrtYIaWEfSkDEKC0OE7CdyZmYEXdG3bfswewmf4fdTX6ku8kB7TcO21l8BrM7zSNNZpiwFTsm/AFmXC5UwOdIBcR/Zg7wC6xEwbsxxs9qtLSwDyUgYgwWinbsbP5U7MhlDmkMAphxtBv4CHMR/iWWUmVnFUTFd27TvI3+GNvFLcB2GG0137oHyxDwY2wnt7nIR4IZBaQN+Jm30V7gd1X9sHW0qwnEaOOL3AZgQwjhm9hiOR8Tk2OxqOgurKb2cf5j+4GdIYStWKLHf8AWz11AXxEXThfSdlKxmAf8ISaoU0mj/yGNhdiM7dD+1ttwR5WP/WKM/SGEDZiAdGE7WwlIi5CAiLFeAPqAbf54DX4d6HYM8GfYnfcRmOvmeCw/06k1v2I/sCWEsBn4V8xgvA2rb7IX2NfKBdbvkCf6YzK2wM0EfhdLUjiL1P25nl1Yev2PgJ9jBvAdGjWD+E9/7mDgTlaMMRIQ0XK8MuLLwMt+lz4RE5H5wB/580zM02g8JjILan5FH+Y+3A3sDyHsxBbj3cB/+fO+msd+/95e7E4/EZxa4WmreU5cSrv870/wx0TMLvGbmFhMId1JjPPvr59j/Zh7bTdmw9gI/C9sl7UN2CtPtUPSU9M3HWqO1iEBEbnCF8/d/vgged8LHM3EhGUO8HvYUdBULNgsWdSnkmaVPRTJYt5HemTUjy1M7TXPnQy0RTRKD+Z5thPbKf0LdiS1FfhEBbwy01nTf4oxaiESEFEI3MNogz+AX9sUOrG7/SmYkEwDPuWvJ/tjon9fO3bHWi8OMLRAJLuTPgaKTK8/92DHZsluZxdmFN6BudXu8u/pUTBlU/ktf+5F9o+WIgERhcV3Kwf8sYsacanF7RJd/hiHiUZHzXNbzVzoIL2rTYSjt+bR7Y8DmDAojmUM8b6c5y+7MaEWLUICIkqPL/KJ0Ch7cLE5gjTH18YY4x41SetoUxMIIQrEtaRebE+qOVqLdiBCiNzj9q5LsXxYAOswzz3RQiQgQohc4qLRgR1ZLQPOwk5NdgBflBdbDvpIqUyEEK2gLpXJNmxXkZAECc4iLYbVj+X+uiHGuFUtmIM+lIAIIVrBISoSJi7Tiav0e1hFwvflEp2jPpSACCFagZfdPXGIS4l47Mfcs3coOj+nfSgBEUIIkQW58QohhMiEBEQIIUQmJCBCCCEyIQERQgiRCQmIEEKITEhAhBBCZEICIoQQIhMSECGEEJmQgAghhMiEBEQIIUQmJCBCCCEyIQERQgiRCQmIEEKITEhAhBBCZEICIoQQIhMSECGEEJmQgAghhMiEBEQIIUQmJCBCCCEyIQERQgiRCQmIEEKITEhAhBBCZEICIoQQIhMSECGEEJmQgAghhMiEBEQIIUQmJCBCCCEyIQERQgiRCQmIEEKITEhAhBBCZEICIoQQIhMSECGEEJmQgAghhMiEBEQIIUQmJCBCCCEyIQERQgiRCQmIEEKITEhAhBBCZEICIoQQIhMSECGEEJmQgAghhMiEBEQIIUQmJCBCCCEyIQERQgiRif8PzXv5px/KLJsAAAAASUVORK5CYII=</file>

    <drag>
      <no>1</no>
      <text>Centro</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Circonferenza</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Corda</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>149</xleft>
      <ytop>208</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>81</xleft>
      <ytop>80</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>280</xleft>
      <ytop>243</ytop>
    </drop>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Poligoni concavi e convessi</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211478  -->
  <question type="truefalse">
    <name>
      <text>Poligono concavo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a3/Polygone-concave.png" alt="Diagonali Poligono cocavo" class="img-responsive atto_image_button_text-bottom" width="286" height="336"></p><p>In un poligono concavo tutte le diagonali sono interne<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211479  -->
  <question type="truefalse">
    <name>
      <text>Poligono concavo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/a/a3/Polygone-concave.png" alt="Diagonali Poligono cocavo" class="img-responsive atto_image_button_text-bottom" width="286" height="336"></p><p>In un poligono concavo alcune diagonali escono dai lati<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211476  -->
  <question type="truefalse">
    <name>
      <text>Poligono convesso</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/3f/Diagonals.svg/380px-Diagonals.svg.png" alt="Diagonali Poligono convesso" class="img-responsive atto_image_button_text-bottom" width="380" height="280"></p><p>In un poligono convesso tutte le diagonali sono interne<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211477  -->
  <question type="truefalse">
    <name>
      <text>Poligono convesso 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/3f/Diagonals.svg/380px-Diagonals.svg.png" alt="Diagonali Poligono convesso" class="img-responsive atto_image_button_text-bottom" width="380" height="280"></p><p>In un poligono convesso tutte le diagonali sono più lunghe di tutti i lati<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211480  -->
  <question type="truefalse">
    <name>
      <text>Poligono convesso 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/3f/Diagonals.svg/380px-Diagonals.svg.png" alt="Diagonali Poligono convesso" class="img-responsive atto_image_button_text-bottom" width="380" height="280"></p><p>In un poligono convesso alcune diagonali sono esterne<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Quadrilateri</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 236749  -->
  <question type="ddimageortext">
    <name>
      <text>Assegna nomi quadrilateri</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna i nomi trascinando le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
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</file>

    <drag>
      <no>1</no>
      <text>Rombo</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Rettangolo</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Parallelogramma</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>488</xleft>
      <ytop>83</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>294</xleft>
      <ytop>78</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>57</xleft>
      <ytop>72</ytop>
    </drop>
  </question>

<!-- question: 236750  -->
  <question type="ddimageortext">
    <name>
      <text>Assegna nomi quadrilateri 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna&nbsp; i nomi trascinando le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="TrapezioQuadratoRombo_600x380.png" 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</file>

    <drag>
      <no>1</no>
      <text>Quadrato</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Trapezio</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Rombo</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>473</xleft>
      <ytop>127</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>296</xleft>
      <ytop>201</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>119</xleft>
      <ytop>131</ytop>
    </drop>
  </question>

<!-- question: 236746  -->
  <question type="ddimageortext">
    <name>
      <text>Assegna proprietà quadrilateri 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna&nbsp; proprietà trascinando le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="TrapezioQuadratoRombo_600x380.png" 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</file>

    <drag>
      <no>1</no>
      <text><![CDATA[Diagonali uguali, <br/> perpendicolari, <br/>si tagliano a metà]]></text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Due lati paralleli</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text><![CDATA[Diagonali perpendicolari <br/> che si tagliano a metà]]></text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>441</xleft>
      <ytop>141</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>266</xleft>
      <ytop>220</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>66</xleft>
      <ytop>183</ytop>
    </drop>
  </question>

<!-- question: 236747  -->
  <question type="ddimageortext">
    <name>
      <text>Assegna proprietà quadrilateri 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna proprietà trascinando le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="TrapezioQuadratoRombo_600x380.png" 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</file>

    <drag>
      <no>1</no>
      <text><![CDATA[Lati uguali <br/>angoli uguali]]></text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Due lati paralleli</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Lati uguali</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>463</xleft>
      <ytop>145</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>266</xleft>
      <ytop>220</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>111</xleft>
      <ytop>150</ytop>
    </drop>
  </question>

<!-- question: 236748  -->
  <question type="ddimageortext">
    <name>
      <text>Assegna proprietà quadrilateri 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna proprietà trascinando le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="Quadrilateri2021_600x240.png" 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</file>

    <drag>
      <no>1</no>
      <text>Lati uguali </text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text><![CDATA[Lati opposti paralleli <br/>4 angoli uguali]]></text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text><![CDATA[Lati opposti paralleli <br/> angoli supplementari]]></text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>466</xleft>
      <ytop>102</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>271</xleft>
      <ytop>100</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>51</xleft>
      <ytop>96</ytop>
    </drop>
  </question>

<!-- question: 236735  -->
  <question type="ddimageortext">
    <name>
      <text>Classificazione quadrilateri 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Assegna nomi e proprietà trascinando le etichette<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
        <file name="QuadrilateriSchema_600x400.png" 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</file>

    <drag>
      <no>1</no>
      <text>Quadrati</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>Trapezi</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>Rettangoli</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>4</no>
      <text>Rombi</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>259</xleft>
      <ytop>291</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>239</xleft>
      <ytop>86</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>4</choice>
      <xleft>354</xleft>
      <ytop>294</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>3</choice>
      <xleft>157</xleft>
      <ytop>246</ytop>
    </drop>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Quadrato area</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348896  -->
  <question type="calculated">
    <name>
      <text>Calcolo area quadrato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>L'area di un quadrato di lato = {l} m è?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <synchronize>0</synchronize>
    <single>0</single>
    <answernumbering>abc</answernumbering>
    <shuffleanswers>1</shuffleanswers>
    <correctfeedback>
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback>
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback>
      <text></text>
    </incorrectfeedback>
<answer fraction="100">
    <text>{l}*{l}</text>
    <tolerance>0.01</tolerance>
    <tolerancetype>1</tolerancetype>
    <correctanswerformat>1</correctanswerformat>
    <correctanswerlength>0</correctanswerlength>
    <feedback format="html">
<text></text>
    </feedback>
</answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
<dataset_definitions>
<dataset_definition>
    <status><text>shared</text>
</status>
    <name><text>l</text>
</name>
    <type>calculated</type>
    <distribution><text>uniform</text>
</distribution>
    <minimum><text>1</text>
</minimum>
    <maximum><text>10</text>
</maximum>
    <decimals><text>0</text>
</decimals>
    <itemcount>10</itemcount>
    <dataset_items>
        <dataset_item>
           <number>1</number>
           <value>8</value>
        </dataset_item>
        <dataset_item>
           <number>2</number>
           <value>10</value>
        </dataset_item>
        <dataset_item>
           <number>3</number>
           <value>7</value>
        </dataset_item>
        <dataset_item>
           <number>4</number>
           <value>6</value>
        </dataset_item>
        <dataset_item>
           <number>5</number>
           <value>3</value>
        </dataset_item>
        <dataset_item>
           <number>6</number>
           <value>5</value>
        </dataset_item>
        <dataset_item>
           <number>7</number>
           <value>4</value>
        </dataset_item>
        <dataset_item>
           <number>8</number>
           <value>8</value>
        </dataset_item>
        <dataset_item>
           <number>9</number>
           <value>7</value>
        </dataset_item>
        <dataset_item>
           <number>10</number>
           <value>7</value>
        </dataset_item>
    </dataset_items>
    <number_of_items>10</number_of_items>
</dataset_definition>
</dataset_definitions>
  </question>

<!-- question: 348897  -->
  <question type="multichoice">
    <name>
      <text>Area quadrato formule 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="diagonali del quadrato" class="img-responsive atto_image_button_text-bottom" width="300" height="300"><br></p><p>L'area di un quadrato si può calcolare anche con la formula<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>diagonale*diagonale / 2<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>diagonale * lato<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>(lato + diagonale) * 2<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348898  -->
  <question type="multichoice">
    <name>
      <text>Area quadrato formule 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="diagonali del quadrato" class="img-responsive atto_image_button_text-bottom" width="300" height="300"><br></p><p>L'area di un quadrato di lato l si può calcolare con la formula<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>l²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>4*l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>(l+l)*2<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348899  -->
  <question type="multichoice">
    <name>
      <text>Area quadrato formule 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d4/Square_diagonals.svg/500px-Square_diagonals.svg.png" alt="diagonali del quadrato" class="img-responsive atto_image_button_text-bottom" width="300" height="300"><br></p><p>Il quadrato è un poligno regolare la sua area si può anche calcolare con <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[$$ \frac{(perimetro \cdot \frac{lato}{2})}{2} $$<br>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ \frac{(lato^2 \cdot \frac{lato}{2})}{2} $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ \frac{(perimetro + \frac{lato}{2})}{2} $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348953  -->
  <question type="multichoice">
    <name>
      <text>Calcolo aree quadrato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/0/08/Flag_of_Switzerland_%28Pantone%29.svg/512px-Flag_of_Switzerland_%28Pantone%29.svg.png" alt="logo svizzera" class="img-responsive atto_image_button_text-bottom" width="300" height="300"><br></p><p>Questa bandiera svizzera è quadrata ed ha il lato pari a 5 metri, i 
bracci della croce bianca centrale sono 3 metri per 1 metro. Quale è l'area 
della parte rossa della bandiera?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>20 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>25 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>19 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348954  -->
  <question type="multichoice">
    <name>
      <text>Calcolo aree quadrato 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/0/08/Flag_of_Switzerland_%28Pantone%29.svg/512px-Flag_of_Switzerland_%28Pantone%29.svg.png" alt="logo svizzera" class="img-responsive atto_image_button_text-bottom" width="300" height="300"><br></p><p>Questa bandiera svizzera è quadrata ed ha il lato pari a 5 metri, i 
bracci della croce bianca centrale sono 3 metri per 1 metro. Quale è la formula per calcolare l'area della croce bianca?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$2 \cdot (3 \cdot 1)-1 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2 \cdot (3 \cdot 1) $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$2 \cdot (3 \cdot 1)+1 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Trapezi</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 236807  -->
  <question type="multichoice">
    <name>
      <text>Riconoscimento trapezi 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/96/Trap%C3%A9zio_ret%C3%A2ngulo.PNG" alt="trapezio" class="img-responsive atto_image_button_text-bottom" width="400" height="303"><br></p><p>Un trapezio con due angoli retti si chiama<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>trapezio rettangolo<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>trapezio isoscele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non esiste<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236808  -->
  <question type="multichoice">
    <name>
      <text>Riconoscimento trapezi 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/96/Trap%C3%A9zio_ret%C3%A2ngulo.PNG" alt="trapezio" class="img-responsive atto_image_button_text-bottom" width="400" height="303"><br></p><p>Un trapezio è rettangolo se ha <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>due angoli retti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tre angoli retti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tutti gli angoli retti<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236799  -->
  <question type="truefalse">
    <name>
      <text>Trapezi angoli 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="https://upload.wikimedia.org/wikipedia/commons/7/7e/Figura_60.png" alt="trapezio" width="400" height="297" class="img-responsive atto_image_button_text-bottom"><br>In un trapezio gli angoli adiacenti allo stesso lato obliquo sono supplementari<br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236800  -->
  <question type="truefalse">
    <name>
      <text>Trapezi angoli 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="https://upload.wikimedia.org/wikipedia/commons/f/f7/Altezza_trapezio.png" alt="trapezio" class="img-responsive atto_image_button_text-bottom" width="400" height="245"><br>In un trapezio gli angoli adiacenti allo stesso lato obliquo sono uguali<br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236806  -->
  <question type="truefalse">
    <name>
      <text>Trapezi angoli 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<img src="https://upload.wikimedia.org/wikipedia/commons/7/7e/Figura_60.png" alt="trapezio" class="img-responsive atto_image_button_text-bottom" width="400" height="297"><br>La somma degli angoli interni di un trapezio è 360°<br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Parallelogrammi</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 236793  -->
  <question type="multichoice">
    <name>
      <text>Angoli parallelogramma</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/1/19/Romboid_angles.svg/102px-Romboid_angles.svg.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="400" height="212"><br></p><p>Nel parallelogramma gli angoli opposti sono...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236794  -->
  <question type="multichoice">
    <name>
      <text>Angoli parallelogramma 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/1/19/Romboid_angles.svg/102px-Romboid_angles.svg.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="400" height="212"><br></p><p>Nel parallelogramma gli angoli adiacenti allo stesso lato sono ...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236790  -->
  <question type="truefalse">
    <name>
      <text>Diagonali parallelogramma 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/79/Romboid_diag.svg/102px-Romboid_diag.svg.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="400" height="212"><br></p><p>Nel parallelogramma le diagonali si tagliano a metà<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236791  -->
  <question type="truefalse">
    <name>
      <text>Diagonali parallelogramma 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/79/Romboid_diag.svg/102px-Romboid_diag.svg.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="400" height="212"><br></p><p>Nel parallelogramma le diagonali sono l'una il doppio dell'altra<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236792  -->
  <question type="truefalse">
    <name>
      <text>Diagonali parallelogramma 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/79/Romboid_diag.svg/102px-Romboid_diag.svg.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="400" height="212"><br></p><p>Nel parallelogramma (non rombo) le diagonali sono perpendicolari<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Rombi</text>
    </category>
    <info format="html">
      <text><![CDATA[<p>opposti sono<br></p>]]></text>
    </info>
  </question>

<!-- question: 236795  -->
  <question type="multichoice">
    <name>
      <text>Angoli rombo</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/7/78/ROMBO.png" alt="rombo" class="img-responsive atto_image_button_text-bottom" width="300" height="516"><br></p><p>Nel rombo gli angoli opposti sono...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236796  -->
  <question type="multichoice">
    <name>
      <text>Angoli rombo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/7/78/ROMBO.png" alt="rombo" class="img-responsive atto_image_button_text-bottom" width="300" height="516"><br></p><p>Nel rombo gli angoli adiacenti allo stesso lato sono...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>supplementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>complementari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236804  -->
  <question type="multichoice">
    <name>
      <text>Diagonali rombo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/f/f0/Rombo_013.svg/1000px-Rombo_013.svg.png" alt="rombo" width="400" height="240" class="img-responsive atto_image_button_text-bottom"><br></p><p>Nel rombo le diagonali sono ...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>perpendicolari<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>parallele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 236805  -->
  <question type="multichoice">
    <name>
      <text>Diagonali rombo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/f/f0/Rombo_013.svg/1000px-Rombo_013.svg.png" alt="rombo" width="400" height="240" class="img-responsive atto_image_button_text-bottom"><br></p><p>Nel rombo le diagonali...<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sono uguali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>si tagliano a metà<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sono parallele<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area delle figure</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348888  -->
  <question type="truefalse">
    <name>
      <text>Area delle figure 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/aa/2015_04_07_004_Kopier-Filter_auf_Leuchtpult.jpg/1024px-2015_04_07_004_Kopier-Filter_auf_Leuchtpult.jpg" alt="rettangoli" class="img-responsive atto_image_button_text-bottom" width="300" height="188"><br></p><p>Figure uguali hanno la stessa area.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348889  -->
  <question type="truefalse">
    <name>
      <text>Area delle figure 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/2/2d/QuadratoTriangoloEquiscomponibili.png" alt="figure equiscomponibili" class="img-responsive atto_image_button_text-bottom" width="400" height="155"><br></p><p>Figure equiscomponibili, che si possono dividere in pezzi uguali, hanno la stessa area.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348890  -->
  <question type="truefalse">
    <name>
      <text>Area delle figure 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/2/2d/QuadratoTriangoloEquiscomponibili.png" alt="figure equiscomponibili" class="img-responsive atto_image_button_text-bottom" width="400" height="155"><br></p><p>Solo figure uguali hanno la stessa area.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348891  -->
  <question type="truefalse">
    <name>
      <text>Area delle figure 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/30/Congruent5.PNG" alt="figure uguali" class="img-responsive atto_image_button_text-bottom" width="197" height="183"><br></p><p>Figure uguali, congruenti, possono avere aree diverse.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="0" format="moodle_auto_format">
      <text>true</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Unità di misura delle aree</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348905  -->
  <question type="multichoice">
    <name>
      <text>Stima dell'area 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><br></p><p>L'area di un campo di calcio è di circa <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1 hm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348906  -->
  <question type="multichoice">
    <name>
      <text>Stima dell'area 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><br></p><p>L'area di un campo di pallavolo è circa<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>160 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1 hm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>18 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348900  -->
  <question type="multichoice">
    <name>
      <text>Unità di misura aree 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>L'unità di misura fondamentale dell'area è il <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>km²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348901  -->
  <question type="multichoice">
    <name>
      <text>Unità di misura aree 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Un m² equivale a <br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>10000 cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>100 cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>20 cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348902  -->
  <question type="multichoice">
    <name>
      <text>Unità di misura aree 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Un km² equivale a <br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Un milione di m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1000 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Diecimila m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348903  -->
  <question type="multichoice">
    <name>
      <text>Unità di misura aree 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Un cm² equivale a <br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>0,0001 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,01 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Un centesimo di m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348904  -->
  <question type="multichoice">
    <name>
      <text>Unità di misura aree 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Un mm² equivale a <br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Un centesimo di cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Un decimo di cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Un millesimo di cm²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area del rettangolo</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348951  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/fb/Colombia_flag_icon.png" alt="bandiera colombia" class="img-responsive atto_image_button_text-bottom" width="300" height="200"></p><p>Nella bandiera colombiana il rettangolo giallo ha l'altezza pari alla metà della bandiera, quello blu e quello rosso ad un quarto. <br></p><p>In una bandierà larga b=3 metri ed alta h=2 come si calcola l'area del rettangolo giallo? <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>$$ b \cdot \frac{h}{2}=3 \cdot 1 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ b \cdot h=3 \cdot 2 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ \frac{b}{2} \cdot h=1,5 \cdot 2 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348952  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/f/fb/Colombia_flag_icon.png" alt="bandiera colombia" class="img-responsive atto_image_button_text-bottom" width="300" height="200"></p><p>Nella bandiera colombiana il rettangolo giallo ha l'altezza pari alla metà della bandiera, quello blu e quello rosso ad un quarto. <br></p><p>In una bandierà larga b=3 metri ed alta h=2 Quale è il valore dell'area del rettangolo blu? <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1,5 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>3 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>6 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348955  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/ef/AreaRettangoloMenoRettangolo.png" alt="rettangoli" class="img-responsive atto_image_button_text-bottom" width="300" height="233"><br></p><p>Calcola l'area della parte azzurra.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>134 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>140 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>146 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348956  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/b/bb/AreaRettangoloMenoRettangolo2.png" alt="rettangoli" class="img-responsive atto_image_button_text-bottom" width="300" height="264"><br></p><p>Calcola l'area della parte azzurra.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>100 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>140 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>120 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348957  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d6/AreaRettangoloMenoRettangoli.png" alt="rettangoli" class="img-responsive atto_image_button_text-bottom" width="300" height="264"><br></p><p>Calcola l'area della parte azzurra.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>80 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>100 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>60 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348958  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/1/1b/AreaRettangoloMenoQuadrato.png" alt="rettangolo" class="img-responsive atto_image_button_text-bottom" width="300" height="540"><br></p><p>Calcola l'area della parte azzurra.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>104 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>124 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>136 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348959  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/9/9f/B%3Dh%2B2.png" alt="rettangolo" class="img-responsive atto_image_button_text-bottom" width="300" height="250"><br></p><p>Calcola l'area del rettangolo<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>120 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>124 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>20 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348960  -->
  <question type="multichoice">
    <name>
      <text>Calcolo area del rettangolo 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/d/d1/H%3Db-4.png" alt="tryyangolo" class="img-responsive atto_image_button_text-bottom" width="300" height="211"><br></p><p>Calcola l'area del rettangolo<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>96 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>120 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>48 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area del trapezio</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348962  -->
  <question type="multichoice">
    <name>
      <text>Area trapezio</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/4/4d/Tole_trapeze_rectangle.svg/209px-Tole_trapeze_rectangle.svg.png" alt="trapezio" class="img-responsive atto_image_button_text-bottom" width="300" height="281"></p><p>Le misure sono in centimetri, qual'è l'area del trapezio rettangolo in m²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>16 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>32 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348963  -->
  <question type="multichoice">
    <name>
      <text>Area trapezio 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/e/e2/Tole_trapeze_rectangle_decompose.svg/232px-Tole_trapeze_rectangle_decompose.svg.png" alt="trapezio" class="img-responsive atto_image_button_text-bottom" width="300" height="274"><br></p><p>Le misure sono in centimetri, qual'è l'area del trapezio rettangolo in m²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>16 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>32 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area del rombo</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348966  -->
  <question type="multichoice">
    <name>
      <text>Area rombo 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/8e/Rombo.png" alt="rombo" class="img-responsive atto_image_button_text-bottom" width="300" height="218"></p><p>Le diagonali di questo rombo misurano rispettivamente 6 m e 8 m.</p><p>Quale è l'area del rombo? <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>24 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>48 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>12 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348972  -->
  <question type="multichoice">
    <name>
      <text>Area rombo 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/8e/Rombo.png" alt="rombo" class="img-responsive atto_image_button_text-bottom" width="300" height="218"></p><p>Le diagonali di questo rombo misurano rispettivamente 8 m e 12 m.</p><p>Quale è l'area del rombo? <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>48 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>72 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>12 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Aree poligoni a diagonali perpendicolari</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348968  -->
  <question type="multichoice">
    <name>
      <text>Area diagonali perpendicolari</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/8/8e/Midsquare_kite.svg/512px-Midsquare_kite.svg.png" alt="quadrilatero digonali perpendicolari" class="img-responsive atto_image_button_text-bottom" width="300" height="512"><br></p><p>Le diagonali di questo quadrilatero sono uguali e misurano 4 m.</p><p>Quale è l'area della figura?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>8 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>16 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>4 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348969  -->
  <question type="multichoice">
    <name>
      <text>Area diagonali perpendicolari 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/c/c0/Kite_at_Morecambe_Kite_Festival.jpg/1024px-Kite_at_Morecambe_Kite_Festival.jpg" alt="aquilone" class="img-responsive atto_image_button_text-bottom" width="300" height="225"><br></p><p>Le diagonali&nbsp; misurano 2,5 m e 2 m.</p><p>Quale è l'area di questo aquilone?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>2,5 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>5 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>2 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348967  -->
  <question type="multichoice">
    <name>
      <text>Come calcolare area</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/1/16/Midsquare_quadrilateral.svg/512px-Midsquare_quadrilateral.svg.png" alt="quadrilatero digonali perpendicolari" class="img-responsive atto_image_button_text-bottom" width="300" height="300"></p><p>E' possibile calcolare l'area di questo quadrilatero?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Si, conoscendo la misura delle diagonali<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Si, conoscendo la misura dei lati<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Si, conoscendo il perimetro<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348970  -->
  <question type="multichoice">
    <name>
      <text>Come calcolare area 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/4/4d/Midsquare_dart.svg/512px-Midsquare_dart.svg.png" alt="quadrilatero diagonali perpendicolari" class="img-responsive atto_image_button_text-bottom" width="300" height="300"><br></p><p>E' possibile calcolare l'area di questo quadrilatero?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Si, conoscendo la misura delle diagonali, viola<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Si, conoscendo la misura dei lati, marrone e blu<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Si, conoscendo la misura del prolungamento delle diagonale, grigio<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area del parallelogramma</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348964  -->
  <question type="multichoice">
    <name>
      <text>Parallelogramma trova misure</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/37/Lukion_taulukot_%281993%29-page023-image04.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="300" height="192"></p><p>La base <i><b>a = h + 2 m</b></i> e <i><b>h = 4 m</b></i>.</p><p>Quale è l'area del parallelogramma?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>24 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>16 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348965  -->
  <question type="multichoice">
    <name>
      <text>Parallelogramma trova misure 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/3/37/Lukion_taulukot_%281993%29-page023-image04.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="300" height="192"></p><p>La base <i><b>a = 12 m</b></i> e <i><b>h = a - 4 m</b></i>.</p><p>Quale è l'area del parallelogramma?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>96 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>48 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>12 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 349040  -->
  <question type="multichoice">
    <name>
      <text>Parallelogramma trova misure 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/81/ParallelogrammaDueAltezze.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="300" height="160"><br></p><p>La base <i><b>b = 10 m</b></i>,&nbsp; <i><b>h = 4 m</b></i> e <i><b>a = 5 m</b></i>.</p><p>Quale è la misura di <b>k </b>altezza rispetto ad <b>a</b>?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>8 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>20 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>4 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 349041  -->
  <question type="multichoice">
    <name>
      <text>Parallelogramma trova misure 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/81/ParallelogrammaDueAltezze.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="300" height="160"><br></p><p>La base <i><b>b = 10 m</b></i>,&nbsp; <i><b>h = 4 m</b></i> e <i><b>k = 8 m</b></i>.</p><p>Quale è la misura di <b>a </b>base rispetto all'altezza <b>k</b>?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>5 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>4 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 349042  -->
  <question type="multichoice">
    <name>
      <text>Parallelogramma trova misure 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/81/ParallelogrammaDueAltezze.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="300" height="160"><br></p><p>La base <i><b>a = 5 m</b></i>,&nbsp; <i><b>k = 8 m</b></i> e <i><b>h = 4 m</b></i>.</p><p>Quale è la misura di <b>b </b>base rispetto all'altezza <b>h</b>?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>10 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>5 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 349043  -->
  <question type="multichoice">
    <name>
      <text>Parallelogramma trova misure 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/81/ParallelogrammaDueAltezze.png" alt="parallelogramma" class="img-responsive atto_image_button_text-bottom" width="300" height="160"><br></p><p>La base <i><b>a = 5 m</b></i>,&nbsp; <i><b>k = 8 m</b></i> e <i><b>b = 10 m</b></i>.</p><p>Quale è la misura di <b>h </b>altezza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>4 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>8 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Equivalenze di superficie</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348892  -->
  <question type="calculated">
    <name>
      <text>Equivalenze aree 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A quanti m² corrispondono {k} km²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <synchronize>1</synchronize>
    <single>0</single>
    <answernumbering>abc</answernumbering>
    <shuffleanswers>1</shuffleanswers>
    <correctfeedback>
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback>
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback>
      <text></text>
    </incorrectfeedback>
<answer fraction="100">
    <text>{k}*1000000</text>
    <tolerance>0.01</tolerance>
    <tolerancetype>1</tolerancetype>
    <correctanswerformat>1</correctanswerformat>
    <correctanswerlength>2</correctanswerlength>
    <feedback format="html">
<text></text>
    </feedback>
</answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
<dataset_definitions>
<dataset_definition>
    <status><text>shared</text>
</status>
    <name><text>k</text>
</name>
    <type>calculated</type>
    <distribution><text>uniform</text>
</distribution>
    <minimum><text>1</text>
</minimum>
    <maximum><text>10</text>
</maximum>
    <decimals><text>1</text>
</decimals>
    <itemcount>21</itemcount>
    <dataset_items>
        <dataset_item>
           <number>1</number>
           <value>3</value>
        </dataset_item>
        <dataset_item>
           <number>2</number>
           <value>3.2</value>
        </dataset_item>
        <dataset_item>
           <number>3</number>
           <value>2.9</value>
        </dataset_item>
        <dataset_item>
           <number>4</number>
           <value>7.4</value>
        </dataset_item>
        <dataset_item>
           <number>5</number>
           <value>1.5</value>
        </dataset_item>
        <dataset_item>
           <number>6</number>
           <value>6.8</value>
        </dataset_item>
        <dataset_item>
           <number>7</number>
           <value>7.1</value>
        </dataset_item>
        <dataset_item>
           <number>8</number>
           <value>1.3</value>
        </dataset_item>
        <dataset_item>
           <number>9</number>
           <value>4.2</value>
        </dataset_item>
        <dataset_item>
           <number>10</number>
           <value>5.1</value>
        </dataset_item>
        <dataset_item>
           <number>11</number>
           <value>5.4</value>
        </dataset_item>
        <dataset_item>
           <number>12</number>
           <value>7.1</value>
        </dataset_item>
        <dataset_item>
           <number>13</number>
           <value>9.6</value>
        </dataset_item>
        <dataset_item>
           <number>14</number>
           <value>9.1</value>
        </dataset_item>
        <dataset_item>
           <number>15</number>
           <value>7.6</value>
        </dataset_item>
        <dataset_item>
           <number>16</number>
           <value>9.8</value>
        </dataset_item>
        <dataset_item>
           <number>17</number>
           <value>4.8</value>
        </dataset_item>
        <dataset_item>
           <number>18</number>
           <value>5.4</value>
        </dataset_item>
        <dataset_item>
           <number>19</number>
           <value>5.5</value>
        </dataset_item>
        <dataset_item>
           <number>20</number>
           <value>5.9</value>
        </dataset_item>
        <dataset_item>
           <number>21</number>
           <value>6.4</value>
        </dataset_item>
    </dataset_items>
    <number_of_items>21</number_of_items>
</dataset_definition>
</dataset_definitions>
  </question>

<!-- question: 348893  -->
  <question type="calculated">
    <name>
      <text>Equivalenze aree 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A quanti m² corrispondono {c} cm²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <synchronize>0</synchronize>
    <single>0</single>
    <answernumbering>abc</answernumbering>
    <shuffleanswers>1</shuffleanswers>
    <correctfeedback>
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback>
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback>
      <text></text>
    </incorrectfeedback>
<answer fraction="100">
    <text>{c}/10000</text>
    <tolerance>0.0005</tolerance>
    <tolerancetype>1</tolerancetype>
    <correctanswerformat>1</correctanswerformat>
    <correctanswerlength>4</correctanswerlength>
    <feedback format="html">
<text></text>
    </feedback>
</answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
<dataset_definitions>
<dataset_definition>
    <status><text>shared</text>
</status>
    <name><text>c</text>
</name>
    <type>calculated</type>
    <distribution><text>uniform</text>
</distribution>
    <minimum><text>5000</text>
</minimum>
    <maximum><text>99000</text>
</maximum>
    <decimals><text>0</text>
</decimals>
    <itemcount>11</itemcount>
    <dataset_items>
        <dataset_item>
           <number>1</number>
           <value>57182</value>
        </dataset_item>
        <dataset_item>
           <number>2</number>
           <value>34713</value>
        </dataset_item>
        <dataset_item>
           <number>3</number>
           <value>42740</value>
        </dataset_item>
        <dataset_item>
           <number>4</number>
           <value>58466</value>
        </dataset_item>
        <dataset_item>
           <number>5</number>
           <value>93231</value>
        </dataset_item>
        <dataset_item>
           <number>6</number>
           <value>39244</value>
        </dataset_item>
        <dataset_item>
           <number>7</number>
           <value>37227</value>
        </dataset_item>
        <dataset_item>
           <number>8</number>
           <value>73588</value>
        </dataset_item>
        <dataset_item>
           <number>9</number>
           <value>75866</value>
        </dataset_item>
        <dataset_item>
           <number>10</number>
           <value>34870</value>
        </dataset_item>
        <dataset_item>
           <number>11</number>
           <value>90374</value>
        </dataset_item>
    </dataset_items>
    <number_of_items>11</number_of_items>
</dataset_definition>
</dataset_definitions>
  </question>

<!-- question: 348894  -->
  <question type="calculated">
    <name>
      <text>Equivalenze aree 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A quanti m² corrispondono {d} dm²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <synchronize>0</synchronize>
    <single>0</single>
    <answernumbering>abc</answernumbering>
    <shuffleanswers>1</shuffleanswers>
    <correctfeedback>
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback>
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback>
      <text></text>
    </incorrectfeedback>
<answer fraction="100">
    <text>{d}/100</text>
    <tolerance>0.05</tolerance>
    <tolerancetype>1</tolerancetype>
    <correctanswerformat>1</correctanswerformat>
    <correctanswerlength>2</correctanswerlength>
    <feedback format="html">
<text></text>
    </feedback>
</answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
<dataset_definitions>
<dataset_definition>
    <status><text>shared</text>
</status>
    <name><text>d</text>
</name>
    <type>calculated</type>
    <distribution><text>uniform</text>
</distribution>
    <minimum><text>10</text>
</minimum>
    <maximum><text>999</text>
</maximum>
    <decimals><text>1</text>
</decimals>
    <itemcount>10</itemcount>
    <dataset_items>
        <dataset_item>
           <number>1</number>
           <value>176.6</value>
        </dataset_item>
        <dataset_item>
           <number>2</number>
           <value>503.4</value>
        </dataset_item>
        <dataset_item>
           <number>3</number>
           <value>62.3</value>
        </dataset_item>
        <dataset_item>
           <number>4</number>
           <value>772.1</value>
        </dataset_item>
        <dataset_item>
           <number>5</number>
           <value>681.6</value>
        </dataset_item>
        <dataset_item>
           <number>6</number>
           <value>608.3</value>
        </dataset_item>
        <dataset_item>
           <number>7</number>
           <value>713.5</value>
        </dataset_item>
        <dataset_item>
           <number>8</number>
           <value>569.3</value>
        </dataset_item>
        <dataset_item>
           <number>9</number>
           <value>971.4</value>
        </dataset_item>
        <dataset_item>
           <number>10</number>
           <value>881.8</value>
        </dataset_item>
    </dataset_items>
    <number_of_items>10</number_of_items>
</dataset_definition>
</dataset_definitions>
  </question>

<!-- question: 348895  -->
  <question type="calculated">
    <name>
      <text>Equivalenze aree 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A quanti m² corrispondono {h} hm²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <synchronize>0</synchronize>
    <single>0</single>
    <answernumbering>abc</answernumbering>
    <shuffleanswers>1</shuffleanswers>
    <correctfeedback>
      <text></text>
    </correctfeedback>
    <partiallycorrectfeedback>
      <text></text>
    </partiallycorrectfeedback>
    <incorrectfeedback>
      <text></text>
    </incorrectfeedback>
<answer fraction="100">
    <text>{h}*10000</text>
    <tolerance>0.05</tolerance>
    <tolerancetype>1</tolerancetype>
    <correctanswerformat>1</correctanswerformat>
    <correctanswerlength>2</correctanswerlength>
    <feedback format="html">
<text></text>
    </feedback>
</answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
<dataset_definitions>
<dataset_definition>
    <status><text>shared</text>
</status>
    <name><text>h</text>
</name>
    <type>calculated</type>
    <distribution><text>uniform</text>
</distribution>
    <minimum><text>0.001</text>
</minimum>
    <maximum><text>10</text>
</maximum>
    <decimals><text>4</text>
</decimals>
    <itemcount>10</itemcount>
    <dataset_items>
        <dataset_item>
           <number>1</number>
           <value>5.5843</value>
        </dataset_item>
        <dataset_item>
           <number>2</number>
           <value>6.2825</value>
        </dataset_item>
        <dataset_item>
           <number>3</number>
           <value>7.3235</value>
        </dataset_item>
        <dataset_item>
           <number>4</number>
           <value>5.6002</value>
        </dataset_item>
        <dataset_item>
           <number>5</number>
           <value>8.4679</value>
        </dataset_item>
        <dataset_item>
           <number>6</number>
           <value>7.8431</value>
        </dataset_item>
        <dataset_item>
           <number>7</number>
           <value>2.0533</value>
        </dataset_item>
        <dataset_item>
           <number>8</number>
           <value>3.3849</value>
        </dataset_item>
        <dataset_item>
           <number>9</number>
           <value>2.0171</value>
        </dataset_item>
        <dataset_item>
           <number>10</number>
           <value>1.7872</value>
        </dataset_item>
    </dataset_items>
    <number_of_items>10</number_of_items>
</dataset_definition>
</dataset_definitions>
  </question>

<!-- question: 829  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura superficie 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 100 dm² =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1 m²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10 m²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,1 m²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>contaciGEO2Cap1</text>
</tag>
      <tag><text>c</text>
</tag>
    </tags>
  </question>

<!-- question: 831  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura superficie 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 1 dm² =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>100 cm²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>1000 cm²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,1 m²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>contaciGEO2Cap1</text>
</tag>
    </tags>
  </question>

<!-- question: 832  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura superficie 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 1 dm² =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>0,01 m²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,1 m²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10 cm²</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>contaciGEO2Cap1</text>
</tag>
    </tags>
  </question>

<!-- question: 349037  -->
  <question type="multichoice">
    <name>
      <text>Tangram 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/c/cb/Tangram_set_00.jpg/1024px-Tangram_set_00.jpg" alt="tangram" class="img-responsive atto_image_button_text-bottom" width="300" height="298"></p><p>Componi un quadrato con area pari ad un quarto di quella del tangram intero. Con quali pezzi?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>I tre triangoli piccoli<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Il quadrato giallo e i due triangoli piccoli<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[I due triangoli grandi<br>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 349038  -->
  <question type="multichoice">
    <name>
      <text>Tangram 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/c/cb/Tangram_set_00.jpg/1024px-Tangram_set_00.jpg" alt="tangram" class="img-responsive atto_image_button_text-bottom" width="300" height="298"></p><p>Componi un quadrato con area pari alla metà di quella del tangram intero. Con quali pezzi?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>I tre triangoli piccoli<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Il quadrato giallo e i due triangoli piccoli<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[I due triangoli grandi<br>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 349039  -->
  <question type="multichoice">
    <name>
      <text>Tangram 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/c/cb/Tangram_set_00.jpg/1024px-Tangram_set_00.jpg" alt="tangram" class="img-responsive atto_image_button_text-bottom" width="300" height="298"></p><p>A quanti quadrati gialli corrisponde l'intera area del tangram?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>8<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>9<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[10<br>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria lunghezza/Equivalenze di lunghezza</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 815  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura  di lunghezza 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 2 cm =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>20 mm</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,2 mm</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>200 mm</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>ContaciGEOCap1</text>
</tag>
      <tag><text>SCIFocusACap1</text>
</tag>
    </tags>
  </question>

<!-- question: 816  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura di lunghezza 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 3 km =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>3000 m</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,003 m</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>300 m</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>ContaciGEOCap1</text>
</tag>
      <tag><text>SCIFocusACap1</text>
</tag>
    </tags>
  </question>

<!-- question: 817  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura di lunghezza 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 4,2 m =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>42 dm</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>0,42 dm</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>420 dm</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>ContaciGEOCap1</text>
</tag>
      <tag><text>SCIFocusACap1</text>
</tag>
    </tags>
  </question>

<!-- question: 818  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura di lunghezza 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 0,25 km =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>250 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>2500 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>25 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>ContaciGEOCap1</text>
</tag>
      <tag><text>SCIFocusACap1</text>
</tag>
    </tags>
  </question>

<!-- question: 819  -->
  <question type="multichoice">
    <name>
      <text>Scelta unità di misura di lunghezza 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Scegli il numero corretto che completa l'equivalenza 125 cm =&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1,25 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>125 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>12,5 m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>ContaciGEOCap1</text>
</tag>
      <tag><text>SCIFocusACap1</text>
</tag>
    </tags>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Area di superfici reali</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348942  -->
  <question type="multichoice">
    <name>
      <text>Area campo da calcio 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/9/90/Football_pitch.svg/386px-Football_pitch.svg.png" alt="campo da calcio" class="img-responsive atto_image_button_text-bottom" width="300" height="414"></p><p>La larghezza di un campo da calcio può variare da 65 m a 75 m e la lunghezza da 100 m a 110 m.</p><p>Quale è il minimo e il massimo della superficie in m²?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Da 6500 m² a 8250 m²<br></p>]]></text>
      <feedback format="html">
        <text><![CDATA[<p>Da 6500 m² a 7150 m²<br></p>]]></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Da 7500 m² a 8250 m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Geometria aree/Calcolo area problemi</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348971  -->
  <question type="multichoice">
    <name>
      <text>Tappeti al m²</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il prezzo dei tappeti è di <i><b>200€ al m²</b></i>.</p><p>Quanto costa un tappeto di <i><b>1,5 m</b></i> di larcghezza per <i><b>2 m</b></i> di lunghezza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>600€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>200€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>300€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348973  -->
  <question type="multichoice">
    <name>
      <text>Tappeti al m² 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il prezzo dei tappeti è di <i><b>400€ al m²</b></i>.</p><p>Quanto costa un tappeto di <i><b>1,5 m</b></i> di larcghezza per <i><b>2 m</b></i> di lunghezza?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>1200€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>400€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>600€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348961  -->
  <question type="multichoice">
    <name>
      <text>Vernice al m²</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p></p><h3><img src="https://upload.wikimedia.org/wikipedia/commons/5/58/Sweet_Home_3D_-_AboutIcon.png" alt="stanza 3d" class="img-responsive atto_image_button_text-bottom" width="300" height="128"><br></h3><br><p></p><p>Con un litro di vernice si dipinge più o meno <i><b>8 m²</b></i> di parete. <br></p><p>La stanza ha un perimetro di <i><b>25 m</b></i> ed è alta <i><b>3 m</b></i>. <br></p><p>Finestre e porte occupano <i><b>3 m²</b></i></p><p>Quanti litri di vernice occorreranno per dipingere la stanza.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>9 l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>72 l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>24 l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348974  -->
  <question type="multichoice">
    <name>
      <text>Vernice al m² 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p></p><h3><img src="https://upload.wikimedia.org/wikipedia/commons/5/58/Sweet_Home_3D_-_AboutIcon.png" alt="stanza 3d" class="img-responsive atto_image_button_text-bottom" width="300" height="128"><br></h3><br><p></p><p>Con un litro di vernice si dipinge più o meno <i><b>6 m²</b></i> di parete. <br></p><p>La stanza ha un perimetro di <i><b>25 m</b></i> ed è alta <i><b>3 m</b></i>. <br></p><p>Finestre e porte occupano <i><b>3 m²</b></i></p><p>Quanti litri di vernice occorreranno per dipingere la stanza.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>12 l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>72 l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>24 l<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Geometria/Poligoni/Poligoni regolari/Quadrato area e perimetro</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 362138  -->
  <question type="multichoice">
    <name>
      <text>area dato il lato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/ee/QuadratoLatoa.png" alt="Quadrato lato a" class="img-responsive atto_image_button_text-bottom" width="378" height="378"></p><p>Se a=7m quale è l'area del quadrato?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>49m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>28m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>7m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 362136  -->
  <question type="multichoice">
    <name>
      <text>Area dato il perimetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Qual'è l'area di un quadrato di perimetro 20 m?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>25m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>20m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 362137  -->
  <question type="multichoice">
    <name>
      <text>Lato data area</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Un quadrato ha l'area pari a 36m², quanto misura il suo lato?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>6m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>9m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>12m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 362140  -->
  <question type="multichoice">
    <name>
      <text>Lato data l'area</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/ee/QuadratoLatoa.png" alt="Quadrato lato a" class="img-responsive atto_image_button_text-bottom" width="378" height="378"></p><p>Se l'area di questo quadrato è 81m², quanto vale a?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>a=9m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>a=10m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>a è circa 20m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 362139  -->
  <question type="multichoice">
    <name>
      <text>Lato dato perimetro</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/e/ee/QuadratoLatoa.png" alt="Quadrato lato a" class="img-responsive atto_image_button_text-bottom" width="378" height="378"></p><p>Se il perimetro di questo quadrato è 40m, quanto vale a?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>a=10m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>a=20m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>a=100m²<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 362141  -->
  <question type="multichoice">
    <name>
      <text>Rapporti aree del quadrato</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/2-cube%20matrix.svg.png" alt="quadrato diviso in 4" class="img-responsive atto_image_button_text-bottom" width="300" height="300"></p><p>L'area del quadrato grande è 100m², quanto misura il lato di un quadrato piccolo?<br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text>Risposta corretta.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Risposta parzialmente esatta.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Risposta errata.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>5m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>2,5m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10m<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

</quiz>