<?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/Percentuali/Determina percentuale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211674  -->
  <question type="ddimageortext">
    <name>
      <text>Determina percentuali 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona la percentuale corrispondente all'area azzurra<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>66%</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>25%</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>83%</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>291</xleft>
      <ytop>67</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>444</xleft>
      <ytop>57</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>50</xleft>
      <ytop>89</ytop>
    </drop>
  </question>

<!-- question: 211675  -->
  <question type="ddimageortext">
    <name>
      <text>Determina percentuali 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona la percentuale corrispondente all'area azzurra<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="Unmezzounterzotrequarti_600x363.png" 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</file>

    <drag>
      <no>1</no>
      <text>33%</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>75%</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>50%</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>319</xleft>
      <ytop>69</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>444</xleft>
      <ytop>57</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>50</xleft>
      <ytop>89</ytop>
    </drop>
  </question>

<!-- question: 211676  -->
  <question type="ddimageortext">
    <name>
      <text>Determina percentuali 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Posiziona la percentuale corrispondente all'area azzurra<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="Unottavoventiquattresimoquarto.png" 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</file>

    <drag>
      <no>1</no>
      <text>25%</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>4%</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>12,5%</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>264</xleft>
      <ytop>319</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>476</xleft>
      <ytop>42</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>50</xleft>
      <ytop>89</ytop>
    </drop>
  </question>

<!-- question: 211672  -->
  <question type="multichoice">
    <name>
      <text>Determina percentuale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/c/c6/FrazioneTreQuarti.png" alt="Tre quarti" class="img-responsive atto_image_button_text-bottom" width="378" height="378"></p><p>A che percentuale corrisponde la parte colorata in azzurro del 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>75%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>90%<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: 211673  -->
  <question type="multichoice">
    <name>
      <text>Determina percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/8/83/FrazioneDueTerzi.png" alt="due terzi" class="img-responsive atto_image_button_text-bottom" width="378" height="378"></p><p>A che percentuale corrisponde la parte colorata in azzurro del 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>66%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>75%<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>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Percentuali/Dalla frazione alla percentuale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211703  -->
  <question type="multichoice">
    <name>
      <text>Dalla frazione alla percentuale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/37/%C3%88mile-antoine_bourdelle%2C_ercole_arciere%2C_1909-24.JPG/961px-%C3%88mile-antoine_bourdelle%2C_ercole_arciere%2C_1909-24.JPG" alt="arciere" class="img-responsive atto_image_button_text-bottom" width="400" height="426"><br></p><p>Un arciere riesce a mandare i $$ \frac{4}{5} $$ delle sue frecce a bersaglio. Che percentuale di centri 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>80%<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>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>90%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211704  -->
  <question type="numerical">
    <name>
      <text>Dalla frazione alla percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/a6/Black_Forest_Pastry.jpg/768px-Black_Forest_Pastry.jpg" alt="torta al cioccolato" class="img-responsive atto_image_button_text-bottom" width="300" height="400"></p><p>Nella classe ai $$ \frac{3}{4} $$ dei bambini piace molto la torta al cioccolato, quale percentuale rappresentano?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>75</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211705  -->
  <question type="numerical">
    <name>
      <text>Dalla frazione alla percentuale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/a/a6/Black_Forest_Pastry.jpg/768px-Black_Forest_Pastry.jpg" alt="torta al cioccolato" class="img-responsive atto_image_button_text-bottom" width="300" height="400"></p><p>Per fare un torta al cioccolato, il cioccolato deve corrispondere ai&nbsp; $$ \frac{2}{5} $$ del peso della torta, quanto è quindi in percentuale?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>40</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Percentuali/Percentuale di percentuale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211706  -->
  <question type="multichoice">
    <name>
      <text>Percentuale di percentuale</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A che percentuale corrisponde l'80% dell'80%?<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>64%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>16%<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: 211707  -->
  <question type="multichoice">
    <name>
      <text>Percentuale di percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A che percentuale corrisponde il 50% dell'80%?<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>58%<br></p>]]></text>
      <feedback format="html">
        <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: 211708  -->
  <question type="multichoice">
    <name>
      <text>Percentuale di percentuale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A che percentuale corrisponde il 20% dell'40%?<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>24%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>240%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Percentuali/Dalla quantità in percentuale al totale</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 348949  -->
  <question type="multichoice">
    <name>
      <text>Dal prezzo scontato al prezzo originale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/1/14/Kruidvat_25_percent_discount_on_toys_sign%2C_Oude_Pekela_%282019%29_01.jpg/576px-Kruidvat_25_percent_discount_on_toys_sign%2C_Oude_Pekela_%282019%29_01.jpg" alt="sconto 25%" class="img-responsive atto_image_button_text-bottom" width="300" height="533"></p><p>Ho pagato 75€ e lo sconto è del 25%. <br></p><p>Con quale calcolo trovo il prezzo originale?<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>$$ 75 \cdot 1.33 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 75 \cdot 0.75 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 75 \cdot 1.00 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348950  -->
  <question type="multichoice">
    <name>
      <text>Dal prezzo scontato al prezzo originale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/1/14/Kruidvat_25_percent_discount_on_toys_sign%2C_Oude_Pekela_%282019%29_01.jpg/576px-Kruidvat_25_percent_discount_on_toys_sign%2C_Oude_Pekela_%282019%29_01.jpg" alt="sconto 25%" class="img-responsive atto_image_button_text-bottom" width="300" height="533"></p><p>Ho pagato 150€ e lo sconto è del 25%. <br></p><p>Con quale calcolo trovo il prezzo originale?<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>$$ 150 \cdot 1.33 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 150 \cdot 0.75 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 150 \cdot 1.00 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211677  -->
  <question type="multichoice">
    <name>
      <text>Dalla quantità alla percentuale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><br></p><p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/9/90/Veduta_paese_con_montagna.jpg/1024px-Veduta_paese_con_montagna.jpg" alt="paese" class="img-responsive atto_image_button_text-bottom" width="400" height="300"><br></p><p>50 persone rappresentano l'1% degli abitanti di Corte Alpina. Quanti sono in tutto gli abitanti di Corte Alpina?&nbsp; <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>5000<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>500<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>
  </question>

<!-- question: 211678  -->
  <question type="multichoice">
    <name>
      <text>Dalla quantità alla percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><br></p><p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/9/90/Veduta_paese_con_montagna.jpg/1024px-Veduta_paese_con_montagna.jpg" alt="paese" class="img-responsive atto_image_button_text-bottom" width="400" height="300"></p><p>2400 persone rappresentano il 40% degli abitanti di Colorido. Quanti sono in tutto gli abitanti di Colorido?&nbsp; <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>6000<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>10000<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>5000<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211679  -->
  <question type="numerical">
    <name>
      <text>Dalla quantità alla percentuale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/6/68/All_Euro_banknotes.png/699px-All_Euro_banknotes.png" alt="euro" class="img-responsive atto_image_button_text-bottom" width="400" height="586"></p><p>Il risparmio di 120 € sono il 20% del costo dello smartphone nuovo. <br></p><p>Quanto costa lo smartphone? <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>600</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>360</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>500</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
<units>
  <unit>
    <multiplier>1</multiplier>
    <unit_name>€</unit_name>
  </unit>
  <unit>
    <multiplier>1</multiplier>
    <unit_name>euro</unit_name>
  </unit>
</units>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211680  -->
  <question type="numerical">
    <name>
      <text>Dalla quantità alla percentuale 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/6/68/All_Euro_banknotes.png/699px-All_Euro_banknotes.png" alt="euro" class="img-responsive atto_image_button_text-bottom" width="400" height="586"></p><p>Il risparmio di 240 € è l'30% del costo dello smartphone nuovo. Quanto costa lo smartphone? <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>800</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>360</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>500</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
<units>
  <unit>
    <multiplier>1</multiplier>
    <unit_name>€</unit_name>
  </unit>
  <unit>
    <multiplier>1</multiplier>
    <unit_name>euro</unit_name>
  </unit>
</units>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

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

<!-- question: 211687  -->
  <question type="ddimageortext">
    <name>
      <text>Sconto valore 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale è il valore dello sconto in €? Posiziona le etichette con il valore dello sconto per ciascun pantalone.<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="PrezzoScontoPercentuale_600x400.jpg" 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</file>

    <drag>
      <no>1</no>
      <text>15€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>8€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>12€</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>144</xleft>
      <ytop>244</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>238</xleft>
      <ytop>186</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>381</xleft>
      <ytop>186</ytop>
    </drop>
  </question>

<!-- question: 211688  -->
  <question type="ddimageortext">
    <name>
      <text>Sconto valore 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quale è il valore dello sconto in €? Posiziona le etichette con il valore dello sconto per ciascun pantalone.<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>24€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>11€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>7€</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>144</xleft>
      <ytop>244</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>238</xleft>
      <ytop>186</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>381</xleft>
      <ytop>186</ytop>
    </drop>
  </question>

<!-- question: 348944  -->
  <question type="multichoice">
    <name>
      <text>Calcoli sconto 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/70/Radler_beer_discount_sign%2C_Albert_Heijn_Winschoten_%282020%29.jpg/576px-Radler_beer_discount_sign%2C_Albert_Heijn_Winschoten_%282020%29.jpg" alt="sconto da calcolare" class="img-responsive atto_image_button_text-bottom" width="300" height="533"></p><p>Il prezzo dell'articolo in vendita è scontato da 1.30 € a 0,97€ <br></p><p>Quale è il calcolo da usare per trovare il prezzo scontato?<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>$$ 1,30 \cdot 0,75 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 1,30 \cdot 0,97 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 1,30 \cdot 0,25 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348945  -->
  <question type="multichoice">
    <name>
      <text>Calcoli sconto 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/70/Radler_beer_discount_sign%2C_Albert_Heijn_Winschoten_%282020%29.jpg/576px-Radler_beer_discount_sign%2C_Albert_Heijn_Winschoten_%282020%29.jpg" alt="sconto da calcolare" class="img-responsive atto_image_button_text-bottom" width="300" height="533"></p><p>Il prezzo dell'articolo in vendita è scontato da 1.30 € a 0,97€ <br></p><p>Quale è il calcolo da usare per trovare lo sconto?<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>$$ 1,30 \cdot 0,25 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 1,30 \cdot 0,33 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>$$ 1,30 \cdot 0,75 $$<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348943  -->
  <question type="multichoice">
    <name>
      <text>Percentuale di sconto 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/7/70/Radler_beer_discount_sign%2C_Albert_Heijn_Winschoten_%282020%29.jpg/576px-Radler_beer_discount_sign%2C_Albert_Heijn_Winschoten_%282020%29.jpg" alt="sconto da calcolare" class="img-responsive atto_image_button_text-bottom" width="300" height="533"></p><p>Il prezzo dell'articolo in vendita è scontato da 1.30 € a 0,97€ <br></p><p>Quale è la percentuale di sconto applicata?<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%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>33%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>97%<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211684  -->
  <question type="multichoice">
    <name>
      <text>Sconto valore</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/f/f0/Reebok_Royal_Glide_Ripple_Clip_shoe.jpg/1024px-Reebok_Royal_Glide_Ripple_Clip_shoe.jpg" alt="scarpa" class="img-responsive atto_image_button_text-bottom" width="400" height="291"><br></p><p>Quale è il valore in € dello sconto del 15% su un paio di scarpe che costano 120€?<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>18€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>15€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>17,50€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211685  -->
  <question type="multichoice">
    <name>
      <text>Sconto valore 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/0/01/My_first_basketball_shoe.jpg/1024px-My_first_basketball_shoe.jpg" alt="scarpe" class="img-responsive atto_image_button_text-bottom" width="400" height="300"><br></p><p>Quale è il valore in € dello sconto del 20% su un paio di scarpe che costano 130€?<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>26€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>20€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>35€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211686  -->
  <question type="multichoice">
    <name>
      <text>Sconto valore 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/3/34/Shoe_project_-_Flickr_-_Catherine_Cudd.jpg/1024px-Shoe_project_-_Flickr_-_Catherine_Cudd.jpg" alt="scarpa" class="img-responsive atto_image_button_text-bottom" width="400" height="298"><br></p><p>Quale è il valore in € dello sconto del 25% su un paio di scarpe che costano 160€?<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>25€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>35€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

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

<!-- question: 211681  -->
  <question type="multichoice">
    <name>
      <text>Aumento percentuale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/0/01/My_first_basketball_shoe.jpg/1024px-My_first_basketball_shoe.jpg" alt="scarpe" class="img-responsive atto_image_button_text-bottom" width="400" height="300"></p><p>Il prezzo delle scarpe è di 120 € se acquistate e pagate subito, ma non avendo tutti i soldi chiedo di poterle pagare alla fine del mese. Si può fare con un aumento del prezzo del 10%. Quanto pagherò le scarpe?<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>132€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>135€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>130€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 211699  -->
  <question type="multichoice">
    <name>
      <text>Aumento percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/0/01/My_first_basketball_shoe.jpg/1024px-My_first_basketball_shoe.jpg" alt="scarpe" class="img-responsive atto_image_button_text-bottom" width="400" height="300"></p><p>Il prezzo delle scarpe è di 90 € se acquistate e pagate subito, ma non avendo tutti i soldi chiedo di poterle pagare alla fine del mese. Si può fare con un aumento del prezzo del 20%. Quanto pagherò le scarpe?<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>108€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>110€<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>
  </question>

<!-- question: 211700  -->
  <question type="numerical">
    <name>
      <text>Interessi</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/6/63/Euro_banknotes%2C_Europa_series.png/908px-Euro_banknotes%2C_Europa_series.png" alt="grafico interesse" class="img-responsive atto_image_button_text-bottom" width="400" height="451"></p><p>Ho avuto bisogno di un prestito ed in banca mi hanno dato 80000 €. Alla fine dell'anno dovrò restituirlo sommandoci un interesse del 5%. Quanti soldi dovrò restituire?<br>(Scrivi la soluzione come numero senza punti o simbolo €)<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>84000</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1000</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211701  -->
  <question type="numerical">
    <name>
      <text>Interessi 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/6/63/Euro_banknotes%2C_Europa_series.png/908px-Euro_banknotes%2C_Europa_series.png" alt="grafico interesse" class="img-responsive atto_image_button_text-bottom" width="400" height="451"></p><p>Ho avuto bisogno di un prestito ed in banca mi hanno dato 200000 €. Alla fine dell'anno dovrò restituirlo sommandoci un interesse del 7%. Quanti soldi dovrò restituire?<br>(Scrivi la soluzione come numero senza punti o simbolo €)<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>214000</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1000</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211702  -->
  <question type="numerical">
    <name>
      <text>Interessi 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/d/d6/10-Euro.svg/512px-10-Euro.svg.png" alt="euro 10" class="img-responsive atto_image_button_text-bottom" width="400" height="213"></p><p>La paghetta settimanale è di 12€, mi è stato promesso un aumento del 25% se sarò in grado di calcolare il totale della nuova paghetta. Quale sarà?<br>(Scrivi la soluzione come numero senza punti o simbolo €)<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>15</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

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

<!-- question: 211689  -->
  <question type="ddimageortext">
    <name>
      <text>Prezzo scontato 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quanto costano i pantaloni tenuto conto dello sconto? Posiziona le etichette con il prezzo scontato.<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="PrezzoScontoPercentuale2_600x400.jpg" 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NXxDZ21lrFzbWN2t3bRuQkyjG4Vm4qu0UnUStQFnDD5wfqKpOwtzortFaKJgeQNv4DFbPh+G2/s+8mG3zFKgnvjAOP1Nc4JJfLfJBxUGm6qLO5iV3ytyQXXPQj/Hiues3Y7qS/es9Kit4R8rAEEd6rIrBmTOcZwapDUVaaPa+4nrVozqLgMDgFhnHvXNdHVqiWxuJrUN5THHO5ezeteffEMZ1GPdjJJ4z9K7LU9ZjsY5IbUK9zKdwz0TjrXBeKImjubXzGLSMGZy3cnFXFt6IymldMzIk4I79KlAzgAcU5Y8DIHfnNSKMcjigkoXTyqpW3UPL157c0ZJX5gQ2Oau+WEbdxu9aY6ZHA60AZFwG/rWdKoGSe9bc8eSwxWVeR4Q+lNAy54TjB1i3x3cn9K9MWP5hXnPgoD+1bf1DN/KvSg2GONv41tDYwnuRSx/MvHArPQETy8cAmtXdvyW25HoazlAE0h/iz0pz2CO4lghZnJHXjB96lmIiZflAA7DmprS32ZJGSW6ZpLiLB3vnGc4BrI1GgrLCHC4P0qKR1kC5yWA5xx9KtRSRhACxCDpxUcyx+YpjIK5wTQB9EfCPA8A6Zj0f/ANDauxrkPhPj/hBNN29MPj/vtq6+tlsYvcKKKKYgooooA8I+Labvihatjppq/wDox67T4aphCfc/yP8AjXK/FSPPxCik9NPjH/kR66/4aOjWrlWBKsyn2OBU9TF/EeXfGZ/M8XXoHbav/joryq9RY1Pmceg716T8Wbxf+Ep1Ex4LeYQWJ4GBivH9X1EhmVBkk/ezXQlocqd2z3HQotugWKqP+WK8fhWkqkAjaaj0tDHplqpH3YkB/Kp2bccbSB61k9ztj2IhuPG3PA609d27G3ApVH7w9T3+lOLYXpg9qQ3bYVQSoJGCe1KRxSbuf6U26kEdnNKeNiFv0oIemp4fql2BNCW5inchk7Mp9fzrjGQLNKuOjEVpXt/HcLaCM/JHlQe5GeD+VWdQ0O6+zy6jbR+bbMSzY6r607qO5kjDwAegq7p0YaTIHNVUKyDK1qaO0aSgMMsc05bFx3N2FokRU8wDtjNQXsVuQASoc9h6UjWUEkhkJORzinrZxXkvnIzDaAOmKxVjcpymOABFz93riobW4RI8MSOfStj7G0shAUnAAz68VWNkY48MuPwrpVrI5pbsri7hP8Yp63MRP+sWo3gA/hH5URxIHH7tW9iKoSPoTRkCaHYoMZEEY/8AHRV4nA65NMhVYbWFNvAUKAPYVJxjOMCsepur2Gbuehp24UDBJHpSkKODRqLQNw4xTmGKTAxmmTnbC7ZIABNMR8838j/a5nGSC5P61TE7G9hHGDmklhJUt5759M1XtLaY3asXbaOhIq07iasbWCRT1B6EVCsEoH+sP5VKYJsZEn6UXIR9Gaau3TrVfSJB/wCOipJfvJ9TS2q7baIeiAfpSy/fT8aVjQ4j4unHheEet0n/AKC9eQx9BXq/xnz/AMIzahTgm7X/ANAevHQJ8cPVIiW5dxSECqf7/wD56fpR/pGOHH5UxFzFV2H7xvwph+0Y+8v5VGPP3nJXtSAytRt1uNa2uSERXdgDjOFXio47CInz1WV0eOJ1iD8jeSCfwpt/LNDq3m7Q4wyOAccECi1lnmvAY7SdlSNI0WJ+cA9D9ahu25ok3sZ7RLaaxJDdyTG2jYjK5+b0FbJsIYnknlM4iWKNzDv5VnOME1ZsrPW5NRWW/wBJuZbVZDKsaxjhu3J+tbFpYltTmFzo+ppZXKoZ3Ch5FdWJGBnp0FQ5otwn2M7w7pzw6zfwZZ/KYgE9cYGP510RgZVGQa9Y+EvgrT9StdY1rV7e4tvOuJPKWUqpWIBcEjsa5bxEmnwarIlhKtxY9nddr/pxTUrmU01qziyh9KFX5h9a0LqW3BOwGqZlTdwDV3EtySaTbZTuTjqBVGDSEuLBJ5XKzYOwg9PT/PvVXWdUjijW1UbmI+celSaFcKumzMQAgf7/AHJx61zV5rlsjtoJuo5EWmaxPZSLDeffQn5vXmtoeIZ532W65LVy+pyRXkyGD744PvXQ+HLAxjfIMYGc+grjbPQSNbTNOnutSgifLPIcu3oo6mo/GWn3U1w88UDmCMnc+OB0q7Z68beaQWIG512GVh0HcD9Pyrr9JW41qzaPYZFIwfQGtqfw26kTpOT5nseTqMqMnrT0Tr/Wui8V+E7vw/HDNM6SRSuyqEz8vcZ/CsJRkADvVNWOdqzIWUk/KOfemMjDPNWWG3nt6VHKNoJJ/DNIRnSJtzWVf4KHBFaly42PwR9RWRO5flenvTAveDLNNR1IwStIiqpbKNtOenWu6/4RyBWLfaLsHH/PTNcr8Olxrk3f90T+or0t8fpW8Foc8tzl38P7VYwahdqTzywP9KfDCY4hu+Zsct3OK6HaNprHTjgnJJNKehUCa1YBlLHGBVm4KtGrE8HiqqR/LyAG9e1RsJN+CcsORiszQbK56qflAwKVocxgDJ3YOOlPRQWPycqMkE9TU4ALpnnj1zSA+gvhSu3wLpq+gf8A9Dauurk/hb/yJGn9f4+pz/G1dZW62MXuFFFFMQUUUUAeM/FVCPGPmL1FimM9PvyVzNldTW0++2nkjk6sUbAJrpviyFfxXEhyf9FjOPbe9cpEFBOBgE14uZ4hwmoxdjSlTTu2YWv6NDdK9xdXUixoGeQ9z7V41qciF5WiyF3fKCcnGeK9r8Zy+X4fvXEXnbI8lT0x6++OteD3MyujYYV35VVnWpuU3foc9eEYtKKOsj8beIYQqLqMmFGMFQf6VZj+IXiJOt6rfWJf8K45ZFIHzA/jTgw9RXqJIw1OvT4n+IFPL2zfWL/69WIvipru4Aw2Tf8AbNv/AIqvOy1T2+N+7rgVDSsOLdz02H4l65KwENjZyEDLYVhj9aW5+JuoT2s9tNYW482MpuVmGMjFUdHtIYdNGxl3AZcg5yao3+mxPZbo2jeXnLI2RnrXOp3Zpoc3EyAopyu2u60LUh/ZctsPn3OfyIFedz7gxxwRwa0tB1E2lym/mNjg57e9XJXRLXYhvHjtbq4Uxnbv44q1p88boWjA685HIqHX9yXkyqMqSCfbNUdPJSZCoJD/AC4FVZNCje516fvYso5RiMZq1AjQqFMm7dwOc1QiiaSJOoJHNWIrUqwbzHzn1rGKtqdV3Y95+H3gPStV08yzXR+0ADdGozt981gfEfwXb6FcItvKLgPyUXh1z3I9PxrjPD2t63pcu/TLieORgQNrdR9O9Z+reJtR1eZri8vJZJm4JY1slqcbelrakeoaasROGqhb2+67iT+84H61Uu790IEkpJNOsbl0urecMGCOr4PfBziqQLzPo0oCQT1HSgrlcZ4rzpfiYM/Ppxx6iX/61Tx/Eq1P37GcfRganlNOc70KMn3oKDIOcY6VwifErTWJBtboY68L/jTx8TdEUkSLcr9UH+NJqw+c7nZkYzVTWG8vSLx8/dgc/wDjprml+IeiGAzMblYh1YwnFUdd+Inh6fQb9Irw+a8DqitGwJJBAHSi3Yd7nl4T98gPOSBWmlmxlXC1yM2vxs+IlIPrmvVfh9PZatpcEk5/fplHz1yO/wCWKb0VyZu5Ts9FWWENMXG7sororHwpYy24LtcAnrhh/hWqsEbyERLhAcCt62hSKID0xXnurNydnoevDD01BXWpoi+jSIM6sABT4bmK7VJIHDpyPoeKqX8Y+znHQ1S8Nr5UlzH/ALW78xj+lb0q0nPlZhXw8Yw546HPfGTnQLJfW6H/AKA9eTbfWvXPiyvmadpsY5zcH/0W1eb29k093FAExvbBPoO5rqcrHn25nZGhZeH4ZbSKWWSbdIobCgDGa1V8GWksYYXc6E+qBv6it6C3V9oRdqjCqPat23tlCqpxXnKtNt2Z7P1akopNannt74CuoojJbXkEwAztcFD/AFFcZdwSWt1JDOu11IBFe938GLcgdCK8Y8ZR+TrJDAjcoP6muilWk58sjlxGGhGnzxMrYpOSoP4VuWGy3t4tqKGbkkDk1hq3PArWRiPIH+yDRinaIsuinUbNsXMhA296sW5kMgJzS6bAZVXit21sATkiuK1z127bkqXFxDYOscrqGXBAOMj0rgtXdkuiBwOtekz2w+z4ANefeJbZkvQ2OGXj866KOlSxwYuKdJtLqYzOTUsCCQO7dFB496i2GpYxtgk7cda7TyVuYNtolzq+p3awsqqPnaRzxg9BxWtB4Fuph5Q1VI164CNjNSp4h0vw7bSmUma8mOfJj5OB0ye3esK68ca5esfsYSzi7bV3HH1Ncro1Kk3y7HpQnSpwTnq/I7TRvh3dWoL/AGm2uX+pX+YraTS5bUGK6j8vIIz2ryV9U16X531O6J9piP0qfTvEGqw6jbw6nd3c9jLIqSKznJUnsexrSWAkle4o4yLdrHdeDtDm1q9CgmK2Q/vJcdPYe9e26fHaaRapbw7VjXjB/mfesy2i0/RtLjt7JUEYG5QpzuJ7k1QD/aRNI7HdglRSjCx0yk2bHirSYvEmkS2aTosoIeM+jDpmvF9Y0e70a8NvexeXJ1BByGHqDXqljdyGfepCtnG4D2qt4ytZNX0DLx5vbf8AeALyfcD8P5USj2MpLmPJcZOQMjNRTRh1we3NWCvGetRNxn9KyMjMuo0JHGRWZdIB0GMVtXCjBOKyL9iozjIFCA2Ph0v/ABObnH/PHH6ivRX4GO9eefDcZ1a7bH/LIfzFehtz2zXRDYwn8RECdpzWcgRCzZGR2rUIABqggGeo7E/SpqBARoyY9wyFxjH40phcqnPJ4BHapflBLDkAcY71DliuAGBY5HNZmonleW7KXz7560E7RlMMcdhQsXyqSTk8/So5Mxk7WwD1BoA+iPhQc+BNNPs//obV11cn8LRt8D6cBjGH/wDQ2rrK2Wxi9wooopiCkpaKAPHPiuobxfbkfeWzXPv8zVykYKquRz3rsvijAJPFcBLkb7VVwP8AeaopfCTHSLzUYJVjit4BKFbnewXLZ9P8a8XG4GrWqOcS4VVH3TyH4mXUsWkBLWZklZxvRTgshB/SvHLhR5b/ACYYetdx4t8R2Wq3UMkc21lQxke+etcvqLWs0bMHOeMEDpXq5fQdCiotanLVnzTuUECMgG0GnCBD/D+NKEXcMH5fXFaBntltmjRcv0BI6V3XIZhsGDEAgD6Ve0qMy3sCHaVaRVP0zVZlJlwO9WYH+yTQyAZKsG/I1nLYaPVreAAjbHGIjwQO9Z+rukUTCONV+lJaa9bXFoGtwxI4Ix0NZGrXcksTlVIGOprlUXco5Gdy8rkIeppkD7HB2ng1IzbRnGSTUcR+Y54ya6B3ubt5Y3up3aS2VtJLvRdxA4Fez+F/BGlW2jWjyWhW8khUytuyQxAzj05rP8F2gj8N2ajhnTeT65r0G0XyoIlz0QDmpvpYmG7OZHgHSiMhrlT/AL4/wpG8B6djCz3A/Ef4V1wfBwR+VNL5PTmloa6mFpnhSzsFbypJGc/xtgkD0FZtz8P7Ked5I7h4wxzt8sECuxVuKduA5Bpp2Itqec3nwwt5myNQKn3gH+NebSxpb3M1sjRv5LtGCBjOCRnFfR7kEZr5l1CSOLV74O6hvNbP5mqW4pItEnkbRSZYfw5qlFeRhiDIuO3NdJ4UtLfVJJ2kzIsYHyqcZJz/AIU5zUFdip05VJKMTH0W1fUdVkgP7tFXezYzxnH9a6qPRrO3AKRB267pBk11HhzQ7K2mlaOzRWcAMxZiSB+NdMmi2M6fPbAH1ViP61yvERkd31KceqPKtX0mXUvJiVwkCHJUd65jxj4Vms57SLT0kmMybiMfdP19K9fvNNihvAsQYIDyCc8VjanItxeOVPyINorSFTmWhz1KTpytI8y03wc0ZWXUXVj18tDx9Ca7XTJ7bSF82RhFEgwFHc9gBS3ACnArJvViudQtYGH3dzO/YdMfzP51vSh7WfK9jOpPkjzI2X8c3+/bYWUWxcgNISTT08bazJbSOGgSZHA2heNvHJ/HP5VzdybWKRYmV+DjzA2R17jFV96xSTiO8/dzLtwFXgjOD+tejHC0YrSJyPF1pO7kzubfx7rOxlmjtZR+VdF4Q8WxXeoiG7h+zyS/IGzlSe1eTQxzHlbuN/qq/wCFdPommXUyKyMjMOcU54Si9eWzFHFVkuVyujsvi9OIbHTCTz57Y/74NcZ4dnWW9Z+6rj862fF0y61pOmW7TMZLORxMSMn0HPc4rh9T8Rabo37jS43uLoFldiT1wOPw5rgqYao4NpHVQxNNVkn01PWLKdT8ycgcCtGO6w4JFeAR+N9fXiJ4Il9MD+tEfi/xDJewpLqI2yHYMHGCeh4rkWXVUt0elLMKfRM+lty3FuRmvK/iXZBJrefGRko38xXnX/CXeJYnK/2zKACRw1Nl8Qa1eDF3etcxnkq/Oa3hl1RSUrrQwq46EoOFtzVVULegq2t2Huwi/wAAC/kK52LVVKh3UgEc+3rVmwuYJpJbiGR5QCoKqp6k46msa9GVZcsFqPB1oUJOU9rHqnh90ZAxI6V08EsZXAIFeYabe30UY8mGCJM/8tDkmtSC+1QBWF7a4bn7v+FaQyyra7aKqZvRvomelFVaLjniuN8VWavEW25aM7gKy9O1bVnlureS9QvHiVWVeCh4I/A4/OpZr+7dSZLiNyP7w61ossm3dSV0YvNKbi4yg7M5eVgfugVS1C5FpYXMpONi55PfsKvagnl3jghVB5AU8c1y3jSX/iUTqCQQ0ePfk0nFxlZmCd7NHK6pJm6Eu/c0gPJHTBI/pn8aZaSbriIklvmHU5zzVSC4O3ZIBJzkbq19LuY4Zi32CKQspALE4U9c8d+K0Tdti2kCqA5DqvBqTOyRGRmAVgcA9cHNP+2Fn+a1iHsDQ88BbDQMnupzW6l0aItbVM99sr9H0m1eMBVaJSAOnIzWro9z5uR6LXBeCtSjuvDkaKd72/7skjken6V1vh1zufPXFcMlZ2PWg+aFza00g3DKOmcVtYaOaRvUhh9MCsDSnxe8/wB6l8fapLp9lFHbgiS4BXf/AHQOv481DdtRtHC+LjbN4ivmtMBC/wDB0zgZx+OaxnAVfU0/dkk881HMfUiudmD1KF0cZJ5rKvsYGQM9q07oYB9/Ws27Ix70AbXw0B/tC9z12D+dehdzXn/w3I+3X/IzsTj8TXeKS2ee9dENjnluKw4Y+1ZOW2KAQWIxnrkVqSHEbZI6VlYPmhCML61NQcC04+Q8YweualiiGBgkjHJNREFAVHzDoc0IcZ6kk8n2rM1JYsFGI6ZOKrPEr/KD0Peng+UXA5B7e9G7aBkBfqaAPoL4WqF8D6cAMYD/APobV1lcn8Lju8EaeR/t/wDobV1lbLYxe4UUUUxBRRRQB5L8T/8AkbbP/r3X/wBCat3VpfI+FWtzk4P2Gc/Q7CP6VzvxUk8vxdZknAFsD/481S+NdWhT4J664cb2tpEAz/eO2lHcwk0mz4pvATKxHHNQR3MsYcE7geOe1WwhlkC92OK0V05UOzHA6nuau9itLanc+BPh9aeJ/DcOp3V7eQSu7Ltj27cA47iugPwfswPk1i8H+8imus+G1stt4N09EXCkM2PqxrpwpJpcz7lWR5efg/D1TV3z/tQD/wCKqvP8HZnP7vWE/G3P/wAVXrwBp+3nijmZPKeYaP8ADW60+2MRvYJTknOwik1L4ealNAyQT2u4jHzEj+leocinfw0ra3Bo+Vda0yfR9RudPuyjT25wxQ5B4B/rWbbK0s6qByzYFdB8RlnPjPWJXV0RrhgrFeCBx1qh4OWN/FGmpcMDEZ1z789PzqyEz6L0jTUtLOGJuAiBFHsBiugACqM+lc4moGVwcEA4HArpduR07VLHBCEd6MYpXHApp7UjQcB1pducU0ZxTlyD14oENnOyF29AT+leK3Hws1bXbK416wutM8htzGGS42SDbweCMdvWvZ784sbg/wDTNv5V83+MYpItZCgkK8YPFNiuczJF5bsjLhlOCK9Y+GWn/Z9CExGJLly//ARwP5H8681ms5Fj3sDzXrVjfQaLo9r527CQooVRknA5rCqnJKMdbnXhGoyc5dDudPhVI9x71t2exkZR1BrxDU/iReTHy9ItVUdyw3Ef0rDuNf8AE16G83UJolYdFbZ/KuilllWSvKyHVzKkn7up7ZrsGPMZcbsGuYhsIzFmXIyeO1eaW91cXUENxcXl6JUUxvtlx8y9+fUc13Hh3Vl1GzMLvvmgAy2eWXsSPXqD/wDXq5YJ0I817nHVxaryWlg1LT403NC7Njsa4u6uo7K+muWO5QyqBj0C54rrdXkZI37svY8Vx0tsLpLiRgybWUHP41rhP4hjXfuamXHM014HdFcl/wCIkVZjAZQwQDnoKrxxRrN5gXJViwP0/wD1VYL4iCj16Yr2Ejgk9NC7p8VvO4WTKkBjuA9Oa3NJ1FbF8JMQP9rK1yMyupzC+Gx2pY/7SC4Rmfn+KlISVzrdV1ZllklWPckwJDLyGYD+fP615xFcC7/0llOZJD1HHqf6VuabeSS3xtJF2mMM5UdMkDmub0mfyIDHIpeMtvHPQ9DXF7ZyqcvRHVCkoxcurLtxKqsQk3lH08vimXMgR7ecXHyoUfYDk5GM8VPBcWklxGkiSqhODswT+tZt35ZuZDGgUdPrWkrPYqN+pbjvVLFg85yewCj+da1i8k8WcSN1wNwzWRpzBLa4JV23MoAAyB1z/SrVrcPHcJF5a4ZsBt23H9KqGpE79BiwOWON33zzjnrV7w/eST3DwsgAkmjBYnH3SP6DFXoIl2TLyGViG3dQayPCiC6kkAlKsrH5QMk1x0UnVkjWcnyI9P0rSI5LSM3fmrKyhmUsRg0qWlqu6KSQxqNw37sFfes211PUYFMTneOxYD+v9Kux3kdzGwnjYznsqDBHOc12pW3OVu5Sli8nVkmtJJWVozExVhyCQec9uK6PS4JLplVEj25A+fPNYCFFlHljABx9K1NL1BYfKkWVPOJIK5xjk9vwrWUbLQyUrmf4qsZLPWBEYiCyBvlywxz0rzTx/qiXlx5UMbJGNq4YY+6D/U16t4/1CUvZ3a4VpImiJ+hzx+deK+LXD3kZH8WT/KvHmn7R3PVp2cVYx0x6c1es2l34XIG0mqkA71o242xyMPYfrn+lUkWxyyMHyetXZruGVUFxAEkEagvHxu46kVQPr3NS3J5jB6CNP/QRVvoStD0D4X3Vut3dWUc29rhA6qRggrnP6H9K9M0VCk7gjtXjXwvnjh8XW7ScAxso+pFe3QMFuHK9DXNWVpHpYXWmWLdtl6P96n/EmDzdBgnXrHKOfQEY/wAKq78XDH8a3PEsP2zwjdDqRF5gx/s8/wBKxaujeojyE8AdP8aif+LjAp46hccA9KjkIU/NyorA5TPufunPr3rLfJLAnPpWpePn1FZMp4b1xQBvfDcBr2+JAyAv8zXoXG3GK89+Gf8Ax96gf9lf5mvQcjFdENjnluMdQQ3Has6FMzMH5X09D2rSb7rYPOKzcfvQORnvUzHAthcYIA/OliUAFmUc84prb+ScKi98VPhREMZIPSszUoPtDcZ4796Ub2BJA69KbP8A64A8qT1NLHuDEsPl7n+lAH0J8Lcf8IRp2M9H/wDQ2rrK5T4XEHwRp5GcHf1/32rq62Wxi9wooopiCiiigDwf46XksPiq1ihhlZmswd6rlR87V5B438U3Q8M3OjNK/wA+wspXjbnPUfnXuHxjgWbxNahgTm1A6/7TV55rfgfzvAGuaw80uYkfYvYBQOP50k9TCdm9TwXSVL38fQ7TmukMfzvleCcVgaKCt+ARzXTxpnHHXmqY2e6eE4/K8M6auP8Algp/Pn+ta6nnpVbR4RFpVmhH3YUH6CrajJpFj1OSKfupAMYpSD6igWgpPPJpT0pMZoPANNCaPOtXWOe4uBMiurOc5GR1ri9X8L28lxDdaaBBcI6ttXgNg/oa6ee6/fPzgkk896jgffdwbcHLjP50XMjqUJjYbRnBzWxFrRJKtDhgAevH51jwOC3zdKt3REdnGcHBfJA9Ke40y8+tKo+aI49mqL/hIbZVJlVkGcDPOaxnlR1+RsiqNwiuyAc45rGvP2cbo68LSVapyy2Ott9btZxldwH0q6l4jLuXBH1rmtMtNqbiK2Y4CIDgdq5Y4iZ6MsFSWxFqWuW4tJowrvIylQqjPOPavJfE0CtcW99NbMtvbuPNQHllJHftXdyQGPURu4BBFcT8RTGmnTD7S8bqQVj6Buen9a6qM3UhdnnYmiqNTljsd3r+ufDK88JmKz0yYX7QnbHEWDRsB1LE4P615EbmXWreNtQk+z2sYwxU/wCsx0Ue2P1rnNPuxFLK8jNwhAAOCSSP/r1q6Zcwx3TwTwTyNGfkiBAUDqOvXrXoYOCvzHFiG1HRl9Xi86OC2i8lGPylhgAepA7ZxyajkW5Z8xzQgewH8zTg9ndzyieOWO4kYk5TKk9huB6AVkvaxRgKmCAO1enFX2ON6atF9bG/LyL9q2o77yFYA5xj+laOjWl5p2qwS+c0iNlG5yQD0P54rKsEglEkUwIcITGynHORwfbGfyq5aTy2syMrsVUg8nI61M4KUXEak4tM6/V7gtZlcc7uc+lc7eMsGlHbn945b8AMf41q6zKNiBOjDNYOtyCOzgiPULk/ic152DX7z0OrEv3DGhZTvLNtAXj3/wAjNIJeM1VEhbcP4c9aUn5gAelerc4nE1LUh5FDfnWxLcx29tzgcZzWNpse91B+prF8QXs99qSaXpqtLNIwjCp1JPAArCvU5EXSpc8jpfD0fnwx6jt/4+5rjafVU8oD+ZrnNZsxb+a0XEaORgDp3r1HxDoy+GdN8OaaMFraxmaQj+Jy0ZY/nmvM5n+1NMZ8pbO2Nw6jJ5/TNceHu5SkdNT3WkYttdKrj5sY56dDS7geSefWoY1Cs+EyGGOvTnr+lTpE55A3D25reLb3KaS2HC5khUeWw5PIP4UkuotIrK6qOMZqZYVngBCgkZBwvIOTx+VV7ey+3XqWUIwPvzSf3FHWoqS5FcIpSdjrfDy/8U/5smQJAzEn06D9AK2/hPpzXFjqdyEKx+dtVscnjkCuen1qyfT5ba1WWNUjKqSuAAOOtdv8LYJX8IxtJK6oXkKgHBI3Hk/rXNh227jqLQdqaPC5Vnxg5G4CqP2yGR0j3SbgPmaIDGc9/wAqtavbJ5xLMSATyTWLapAJpDDcMCpOVZCMjjp+Rr1YttannySubjFVG7nuaxJr94H8tx8g7sODnn+tX9xZSF6BevtWP4gsbpdOe6WRWWONpML0AFKtUUY3YUYOTsileanI0L/KHjUk7XbIU+o/z2ri9XYyfZ5G6sGP4ZH/ANetgWol0Lz5QTK5LDHYViaw2dQaNfuRAIo9K8d1OeTZ6sIKKsRRDirqMEhUd2JP+f1qlHnOO1WJGBYAYAAwK1QD1YAc1YvEIdcHnYuPcYFUxwO9NjO51ibPJ+XHUewpuVtQSvobXhuR4NRgmGVVn8rPox5H6ivd9Kuxcwxvnkjnnv3rzLwtYRK9tAUDHduy3Jzg811+lytZ3zQMcKSSK46kuaVz1sPDkhynWFsPn1rrtMC3ejNC3IZSh+h4rilfdzmuq8Ky7rd0pGlTY8enHlyNG2Q6nBFQuu/PbNa/ia2Nt4g1BMDHnMw9gef61kP1PbHesXucb0M+7wvU/SsmfhW96155DHISoBJBBBGetY978q8UkI6L4aYM+osoxwn9a7xuCM1wXwyb97qHodn9a79hnj0rojsYPcbwVYjqRzVAcyqB2A71oEYjb6Vmxklzgc54pTKgW4m2qFI38ZOT1/CpUfdHt43K35U2KCVyhbAyefWmzCWCUkgEMayLIJAksh38HHFHklc4+ZSPWpY9pjZVGG689qbnZCvqOfrQM+gPhdu/4QjT93XD/wDobV1dcp8Lh/xRGn8Y+/8A+htXV1stjF7hRRRTEFFFFAHkfxVXd4rswf8An3X/ANCap/EMawfA3XsrjNvcH82NM+KC58V2X/XBf/Qmp3jeYr8CtUdyAWt2B+hlxRFGE+p8a2D41SIDucV10LqHJPKjjFcFKSJCysQwPBBrd8F6bPrWsJC80/kIN8m1jyPSmyrXR9F6b4hhuLSJhbyINowCRxVpNbtmlKBZNw9qwhHDFbARuqbRjDVW0KWK9mnkiO5UbaT746frUXJ5mdmt/E3Td+VNutUtbS2kuLmTy4Y13MxHQVRYCKLc1cT8Tr9rfwwyD71xIqAe2c/0q1uS5M9Bs9asL22E9rcLJCxKhhnBI60651K2WJwZkDbTgE1yHhu3Fn4Y02NuGEas31bn+tN1YnzAc9qB3OUu5vLkKuDyamS4Sx0xrsLvlLiNC3Rc55qjq5+dyDWporQz6HuuNpTLgqe5HFIZvaDdPdafFO+NxBJ9OtTyXMAl2peNmVs7XOVXjGB9awNIyLB7WzfdEjnd82SuT939avrpW8oE2Mv8ZZsY69PemtAS1LNzbzQ/MoyjddvNVnv7Swi8y8nSJBwCx5NVdU1ltAsVlIaZWbYNp4zg9QenSvKdcvLnVNSlaVmYK5UAHgDNXHCfWWk3ZI1p4v6tdpXZ6tc/EXS7ZdlskkxHf7o/WmTfEe6S0t5rS0iMU4JDEltpz0PTmvL7WwkdQFRVJHcgVoWMDpp11YuyZSVZFO77oP8Ak13wy7D0+hzVMxrzvZnTTeMNRuZQ7eVnOdoQVg/EHURqUdtcRKybmKtGfUfzFSW2nRsP3s4H/AsV2fgGSyfW4dLurWG53b9kkiB/4c459xx9TTxOHpqn+7SXoY0q9SU71G2eLKSJY1KnLOBWzeS3Pnt5MZLHAL9MgdP0r6avNB0p7WZTp1oAUYZEKgjjqOK+fNaiFpI0Sq+BwD6Cs8FqmmaYiVmmZVnOwcr85Y5JLd8c4FPZ974PB71WcqTgsAcHHvxSq4zx2r0YpROaTctWWXB3bkbaVGapXd3MELEshHQg5qeNizDAJBGDVfV1Fs8STlgjuqnHXB64/CoqzUU2FNXaR2c16j2dtI/O1QrfXArF1+bzJ+OABio2vBqDTx6LY3t0n8WRnaOx4qXUtI1SSVimn3LA+kZrhwUXdyaOnEtaIxB9wYHX0pUBMtXhoWrbFH9nXQ4/55mpo9C1QZ/0C5/74NeijlbRPbyi00e/u+8cRK/XoK6j9n3wiZGk8UX+GLF47ZGXPORmTP5j865660LVLrQp7KK1mWSUqMupAwCD/SvWPA99JpuhWGmfYUiFvCseXuEXcR95ufUkn8a8/FpuV7aHThpJRfcz/i44SWJ/7lpKfzZa8FursyqEZRxnnvXtvxj06+vNNbVorq2htrWApNCJ1ZpNzjGMV4FIxzz1rOi7Jmso3Yd8bCakjh5BUlWHdTjFRRtJk/vGA9M8VZiPPFawsxMn8+5s08xf3hmOwDHLHtxXU+G9Hk0zTZpbsEXdwN7gj7voKw47S8llsHs4GlMT+ZwM8jpXTSaV4x1PBtrGcqwwfkAzXLir83KtkXSV436nIhtulOFKZ9ep61634ZmGn+GLG3yQwhUk+55P864lfhn4rjikln0aRIQu53BXhc5J6+grpppCkKoAQBxWuEjfUzxD5VYj1O5MshDnjJ+tZttgRbiSSTjBXGKXf5khZumDTI33Pz9a9JHnt3Oj0WJWYs33dprF1Td/Y1+oGcwODgcdP0rRFzJaaJe3EQ3SLEQg9SeB/Ouc0++1mW2kSXSZ5vMO0+WvYivNx0m5JI7sLDS6HWFsINOtEfA4AJPoBzXnN9IJ9SuZR0aRiPpmvVbXwzrWsQmQwmy8vKLFcZUnI4OPSsdPhLrQ/wCXmz/76P8AhWFLD1GuZI3deC0bODjAZhmnsRuwK75PhXrKsCbi0/76P+FOPwr1kk/6RZ/99H/CulYep2I9vT7nBjpir2l2mLlZ5OSPuj0rsF+FusgjNxaY/wB4/wCFR3HhW+0+9W0kAkO0MXjBKgVnXpzjG7RvhqtOU7Jm94JhFxqXmD7sSc/U/wCTWzr8flTR3CDlTyPan+F7BtNs3VYn3OcklecVNqsbyRMPLb8q4nsetF63LdhciVEYdCK63wlNi5ZOOa860Pz13xbH2rz06Cuw8M3GzUI8nhqlM0nZxdjH+I0Hk+InYDAljV+PUcf0rk5QVJ3dQcGvQfipBieyuAvUMhP5EfzNed3BODjkVE1ZnDLcz7rlgemOgFZV6dxIx0FatzlOSR61j3hHPJ6dKlCOl+GJGb/1yg/Q13/rXn/wxGft7ZxgqMfnXfDPNdEdjne4Pgo2emDVGHAbAAA7HPSrsn+rP0qlGgyC3AOMZqZlQNq2ZBEq98Z5603Cbic8se4qOMqqKwxx2PemSqdjuMbv4QD096lFWKwRAw2HO3JxUcjZiUIcnoTTg6ouDyxHNMK5LdOR6UmM+gfhZn/hB9O3dcP/AOhtXWVyXws/5EbTs+j/APobV1tarYye4UUUUxBRRRQB5X8SxnxZY/8AXBf/AEJqq/Eo7fgHekfxwp+soNW/iTz4qs/aBT/481ZvxXbZ8A1XcB5kNuMn3ZTTiYT6nxnKcsa9d+EWg3EekzakkwX7Qdqrjsp715Y1hIXyJYv++q9k8Jz3mm+GLZPNC7U6ADFTUlZFLYk8e6i1nYO0gdZMYBTkE1t+Do003w1YrezKLl08yTJydzc8/nXl/i/xLdXcqiPbm3kDsGxtbBz0rm5vE+rvIZWvHBc5+UAURjdXIemh9IOouFV0mEiegrzr4oTTyaxpdjb/AMeQcY6N8v8AjXCw+JdYUKU1G4Bx/C+Krz6tey3kV3LcyPcRY2SMclcVsoGTqeR7xJNCIPskILNGApIHHTpVDUVkABIJIHHHSvH4PFGrW8vmLdsxb727nNdJpusa5cRrM95Cu4blRwW49T6VEly6suL5ti/eRGRpMg9DXOxX4W1kQybRFuOD2OM1pT61dGJjdC2RyeSuSDXLX0dlZ2FwwzPPICdzNgbiOwrPmRrGLS1MKPV7uK7e5guZYpmOSyMRWrD4012NgV1Ft2Mbiqk/yrljyelOUVqPlR01nqOo61flby8eUKN5Vjx1646VpRTWsMZEQUSE7iWPryO3vXH2lxJbs3lsVzjOO4z0rubee0lYRTyra5GGZgSuex45HavQwnw6HJiVZopQ3/mThZrgbACMRR5YYHvTHjspJRIWu5PdgB/WrkEdqL12SYSKv93JV/UgkD61UlA81gK7FFNnO5WL1p9jBBUSA+61padqMel65p17HMP3Uyk4ODjOCMe4zWTC8QgRvKYuHKsd3GMD/GqmpToIGf7P++zgNI4KKPUep6UTtysmKbkj6pvW2WU7HkLGx/SvmTxZNcfbGXeAgPTFe9Wl7PcfD61u5ZCZ5bCN3ZupJUZ/PmvAPFkgN431rhwitc6q+rSMPzFB5JZsVYibcelU4yMHIq1bN8wrvizKSsbFo1rDY3cs0gDJGSAwIzx0Haucijn1VnvbpyGI2wR4JLYwP8mul1CzkvPDZit1zJLMqnHYcn+lRK1j4ctlN0wmuwOEBzj/AArzsZL3uU3wsfd5up2Xwm0eTTftUs7DfOg+TuAD/wDXrrvFF3eWOlPc2BhDRkFzIpbjIGAB35rh/hFrE+r6nqrznCoibVHRck132uaadWsjbG6mt42+/wCWqncMg/xA+nauyhd0Ekc9bSq2yG9vLyHxDp1uphFlcbwRtJclVznPQCsk+ILq2t7fU7tojYTzSxeSseHRV37TuzyTs547+1ak+izz3dpcvqt15ltnZiOLBJGDn5e4oh0CCO5Vmmlkt45Hljtnx5aM+dx6ZP3m4J4zWjVRvQzTglqVvCOqXesW63cs8DwOgLRrHtMbnBABycjBPXBzUXjRpA9gI5PLDMwZtu7HTtkVp6RpA0wqsd3cyQRp5cULkbUXj0AyRjGTk4qt4k1hdInsWktnnjnk8pipA2ZKgGs6yaoO/wDWxpSadVOJwXjDzrawura5vIX/AHKS7RGQWy+MdfbNecX6+YBcIDsbjJ7n2r034swlNSnWMDb9jjJ/77evLkbzLN4iW3I29QTxjv8A0rz6OkWjtlvcZEp2sR078VPFgMMgn3AqtEX2nDHHtVu3Ylhnk10QJkb+neJYtIPlrA0jEBs524rdt/iTsUfu7mM/7MlcBcjzr6Tpwqj9KjIFebiajVWSPUwuEU6Skz1K18cXmq3CWcb3Kxy/KS0pORg5zU178qkHk1x/gNPP1uTH/LKEkfUkCus1Asm4nmu7BawuzysfFQm4roUE+WNy3AJ4ogALkfhmlmmZ0RQMJ1I24pinZjH1rvex5xrXWrW2kW0CSud0pLAAZ4FS2vxKSzIWOeSIdj5Y/wAK878R3putQYZOIlCD29f1zWddeS9o7ySfvkwFT1zXjVpudR2Z7UaPs6cb9T6D8L+IW8TW09805m2v5W4jHQZx+tNvvOj8V6WRczeTLHMDDuwnyqOcdzk9TXGfBu+t7DwhPJdSFA96yKApZmO0cBQCSeD0Hau2itdJ1mcX6BpZYmK7t8iFGGMgrkYPTjFetRbdOKT1PLqq1SV9jnx4ia48QPNDd/uvslyIbXPUoV2sw/vH5se341X1XUr3R9LhuLK4uLmS605ppC7s+x8p+8UYOPvnjGOBXeSW8Ulyk7oGlRWRWPZWxkfjtH5VUttG062EwgtIlEy+W4IyCn93B6LyeBxVOnLuL2kexB4bidLVpJHulZ8ZgnlaQpjIyCwDc9eeOOKdc+LofD2pPBIsBZ1D/vBk+n9Kn0mzsLeFpNORNkuMurFt2OAMnPA5rz7x88cXi0PK+1TbqCR16mssXpRNsKuesenW/wAW40AxFZH6xirafFuH+K2sD/wAV4lDqFvEP3bvIT606W8MyHC/pXjcx7HsPM9vHxbsRy1jp35AVfvPF8d5pgkfQrVIpgAkyLgqW+6Qfrivmm9tp52hlVMxpIN/sDXvDfu/CFkAm2MtD0HGdwovoS48s0rk/wAR087w+kwGfLlVvwII/mRXlMnrnANeya/D9s8K3KYyTDu/Fef6V41OpLEADb3rOe5tMzr2MmIOCME4rFuyMscc1r3g44yRnpWNen5G4P4VBHQ6z4Y4EN97suP1rus+lcL8LiTbX2TwHXH613Q61vHYwe4Pnyzjriq8h2jlue1Tucxtzg4qHbh1zg445qag4kyzFkVv4l6gd6ilxh2+6h9804MQDtAweg64oRAyZ2c5/OszUjRiq5UdODzT+c5wKinJ8tgq7Tnpin5yRg88Z96Yj374W4/4QjTsdMP/AOhtXWVynwu/5EnT8DHD8f8AA2rq61Wxk9wooopiCiiigDy34lD/AIqS3PpbZ/VqxfjePL+A9rGOCy2y/oDW38TeNdQ+lmT+rVzv7RBMXwW05On7y3U/98GnExnuz5RtrZZbyOIMpZ2VQPcmvXtakWw0QKOAqf0ry3wVbfavFNkoXcFYvgewrtPifqAgsRBGSHYYweKxqaySKsebXky3F1JIGyxO41BMflUeopkIyhY9+lJP9xfauhKyM5fEbCYEa/SkYjvUCZ2LhjjFKSw71tc5+XUltPKN5D5gBTdyDzXXi5SOEgsAijIXKhfyHJ/OuFbeWBBFJLNKItm87T2zWVSNzelK2g/U9Ulnu5CMlM8GqU1w0o5cn2oSIbwC20HvUbROkxV+uM/WoUUje9xAVxSoyjqaXbgdM0mMfw1QArL5gz0zzXV6s6pckKCOOuea5a3Be5jQL95gPzNdLrssf29xEhJDYJrvwbsmcmJWsSSyu40BVl524B9BT0be2ayLVGJLuT6YHpz/AICtewDOwVRk13RdzknFIfdIywMySFAGyQOc5A/wrnrndcTJBHgvIwVQAMkngdh610WqsLWNhNGWGMgg8Z9DWH4euhH4isriPZ+5lEoLrkbhyBiuXE1VCLudGHg5NNH1ZrVmkXhW5tLcBI4bbag7BVHA/IV8z+InL3rEnIr0XTPH2tazBfWzLCSSY1CRffQjB79q821sZlBFYYN3TNK8WpK5nxY2n1qzbn5xVaEfeqeAc8V6ETCTNjVtSmsfD8YtW2PJJgt3AwelcJcTPK5aQlmPJJOa6PxFJnSrdScYc/yFcsSPWvMxf8VnVhvgPRfhOqyWHiFJLpbRXhjXzjnC5bHOMcHp1713bXh0VrmKG1tbW6eKM+bbSl4QpkVS7IcYI3E89cdeK5X4Dor3OsI6hlMaAgjIIya9PvW0nQtOmmmgt7a1IO9Y4R8/H91Rzxn8K66Eb01LY5q0kqjjuZr3l0NRt9OXV0Ku0pa5Eab12qpEZ425+YnOOg/GstNd1WfTr+7W5WM2lityqrEu2Vt0oyc87WCA8evFdDqM+jWMMdpc20JhCmbyUtd6ooP3yApCj3NTpdaZNdvZqsTPIgjb918rALuCE4wflbOPQ1tyvbm/r/gGV+tjn/tt4mvXNut/JGlzfCLcyofKUQBwFyMZJ45z3781S1S21HxEuhmMCf7NqEgklXCh40kwGx07du9djDDp+owG4W2gmjnAyzxA+YB0zkcj0/SrtsiQzxpEipGsZCqowAMrwBUVoNU5Xf8AV0VTmnNKx5d8Wp/L1+aEj79lGP8Ax568tjGIpnx0GPzBFek/Fhg/iyUH/n1jH6tXnDxhRKpOMjINcFJOzO2W5Bbn5CMfjViJtp4qvAp2NyD9DU6rjnHFbwvZEy3IlmAu5Se5I/TFMM4PFQwn5w55JOakC8E44FeTUtKbZ7dGUoU0l0O9+FcX73Up35IVEH45P9K378gzgZOOc8cVT+Glts8PXM/G6Sb9AB/iatzgtLIVYDHqa9jBxtBHz+Nleo7lKRSzjjkcfhVLVLkWlrJKf4Ace57VpNGcHqTiuU8ZzFEit8/e+c1viJ+zptmGGp+0qKJzSuXZmY5JNLqaBJgV4ylQxE55HHWl1ImSWLGThAW9q8FXue9WaaVj1b4dW8f/AAigBhvJBFfFlmszmSFvLA3Ac5ByQRg9eldGY76doG1K3urvTI7h8h4MSyKYxtZ41Azhsjp6HFUPgf8A8itc/wDX03/oK122uX39maReXoRZDBG0gVjgEjtntXuUoL2alfoeJUm1UcV3OTvbGd47of2femWS2iXTycuYGGcgtn5SDgkk9PpirFtpc6SwTvbyG4OqyGR8HPkncP8Avg5HtzV86/Mtqsg/s6d3kZB9nuSyLtjZzuO3g4Xge9W7HXra8v0t0aNN0at87gMXYZ2Ad8DqffHrWijBvczbklsclYaY8Fj5Nzpd0yratFCiRH5J97ZbjoSCmH6cda5T4mXsmn+INPjv085xZRiUg8lu5/OvcK8G+On/ACNlv/17L/M1hiqahRfyNsNUvVT9TQ0S507UYc2TRtIBzG3DD8K2ILUuwHlpj2rxWCaSCZZYHaORTlWU4INeqeAfE8WpyLZ3+EvR91hwJf8A69eQezCpfRnXDSAmnXUyqBiJtyk8Nx2r0W6KxeAbdn+6phY/TIrkNYzD4fuyp4KhR+JArrdViM/w8SFT8z+UoP1xVLZhP+JE1rcB9JCtjbjDZ9O9eJ6hA9pdSwSDDRsyfka9q0yOS604RwYLjgg9+xriPiV4dfT2hv1+dZPkmKjo3Yn6j+VZTV0bTVzzO8656ViX3AODxW3eDk+oNYd5xu596zMTsPhcP9Evv99f5Gu5FcP8Lh/od6f+mi/yruQK3jsYPca+ChU96hlQMuGfBzU8pwjetVrjkrgdMGlMcSfP7sshHPaiPPzYOSOnNMcMqFgfoB2qRW3qGXAB5NZGownLE8HjP1pFUM28rzTGdckZGC3Pqaaj/PtB578U+gj6D+GH/Ik6d9H/APQ2rqq5X4YY/wCEJ0/GOj/+htXVVsjFhRRRQAd6KKKAPL/igP8Aiase4sW/9nrnf2mIyfhfpcCkDNxF19o2rpPif/yE37ZsSPzLCuU/auyPAWkRj/n6B/JD/jTjsYy6/I8L+GGm+Vql1dOys6RbVA7ZP/1qzviP5t3cLI7qsQBxn16Vo/CB8ahqURYbmg3KD7H/AOvWV43Qy6esjsA6yE7fY1j/AMvLlvU5BHGwBFJA70jFm4K4FSRgCFe/FJkV0mN9S4oGwfSlxxk05cFF57UHpjIrUwbIWJGcCqkrgv8A41dfKqTnNUGYjORWcjSmD4PQiowxLYJPAwM0wbd/zZA9qkdY0l/dPuUjPIwR7VB0LQccnoaawf1oJ96axOOtMZPpoY6laDjBlX+YrY1fC3bjnr61iacduoWxJ6SL/OtPUpQZ2zwAa7sI7Rkc1de+hYgCuWcA56evFbWi8uSOuawIX+XaPf8AlW3pDhQAOue9d0XdHLVQnjFsWhwfmJGMVT8Pabd3lrFGsSxRRsX80j5uR61p6hNaxTCS+BeJeQq927CsPVvEc95G8UamC2UfLHHwD9TXm413qHXg17huaj4gt9Gt3ttM/eTYw0q9B/jVTU8SQrIP4lDfmK5C5nMkMaldrKCM+ozXYxru0W1Y87ol/lRhJO7QYhJJMyosEk+39amgIBqqDiTHYVNHng16MWYSRX1991lCPRjWAK2Ndb9zCvqc1jivNxX8VnVQVoHrPwE/4/NX/wBxP5mvS/Folk8PX9vb201xNPC8SLEAcFlIBOSMCvM/gGR9r1fJ/gj/AJmvY8j1rvwy5qKRxV3y1mzl7kXn2m4uotOuZVu7IWyoQoZHUt97J4U7uvtSN4cKmwgWSfBQfaWDDYMRrGxHGdzABeuAMnrXVZHrSZHrWvsk9zL2jWxgeE7a9tkkW8SZFEUSkSNnMgDbyvPCn5cdq3QcXS/7jfzFK7hI2cnhQSeazdGmmvbg7m3ybPkXAUY781liGoUnFmlFOVTmPM/ieC3im6dSMrbx8f8AfVcC5V2ILKCfXivQ/Gyef4ovHwShijAbbwflriBZq8cuVLFOpHUemRXDh5bo7KncoRwuI5CQdoPXginlD5DkE4AP8qhtUIkZUfaSOoyP0qyvmqjq6hlII3L1H4V0r4SHuZUS7iFUcmrZiOAqgben1qsoLNghhVmM+WwIyD2Oa8J6M+gjZo9E8BXhTTbi28syeUd+wHBwf/1Grs95aFZX+y3cZB6gCQDj2rjfCWryW3iKDc/+uHlZP5j9ePxru5ZbQ3ZMkMqyN99VXIP+ea9fA1G4WPCzKmo1G11KMN/bSMFDshJ43xHFcN4rWT+15vNYMQeD6DpivSIpYA/lgSB89Hhwf54rlviHo620tvfBGW3uS2Q3GH4z+fWt8cm6TMMBJKscJgKeMHNWb4QxWcO3/XOvznPb0pIbhYiD5CMp7OM1X1NvOnWURrGpXAVRivGR7E2nE9o+BvPhW6/6+2/9BWu/voXntJYoXWORlwrMgcA+4PUV5d8Hte0rTPDdxDqN/b20puWYJI4BxtXmu6/4TDw8ems2P/f0V71CUfZJN9Dwq0Ze0bSBNElle/nvTZy3FwiIiiD90mzdtYgkknLH+VNXw6Irq3aCYLCvlGTcuXZo3Z92c9yxzUi+LdAY/Lq9mfpIKcPFWhZ/5Ctp/wB91oowIbmbVeDfHP8A5G23/wCvZf5mvT9e8ZaHb6ZcsmpW8kgXiNHyzfQV8++IdXn1zVJLu4PB4RM/dXsK5cdUjycnU3wlOXPzNaGbUlvNJBMksLskiEMrL1BHeo62vCOi/wBuasLZm2RojSyHvtXsPzAryT0j2vQ9YGu+AJ55l8qYxAMp9Qw5HscV6DrrPF8Og8RIdTCQR25FeQ2pFvaGCD5ImVV2gdh0Fe06vEH+HN0GGQsSH8qUHdM0m/eiU/CniixstIE2oTiMBgoHck+1YHjjx+NVsp7CytwLdzhpJByQD2HauAvLYXKhJRkAgj2IqLcNoHXIz161lzm7m2UbsnJwaxbzgNitW6J3NkcVj3ff0pIzZ3Hwu/48Lz/rov8AKu4Brh/hb/yDbw/9NB/Ku3HSt47GD3ElwUbHUiqsjhmHoPSrMp+Q81UZWj3PkFSBz/SpmVEnMvmRFThfp1NML7ZCgOFwMgimZVipB6ccCpHGQeBkdzWdjUQorbvl+YHmoQzB1yPqfWrCxlxvx8xGM+tII2IAyM0yT334VHPgXTT7P/6G1ddXJ/C4Y8E6eMY+/wD+htXWVojJhRRRTAKKKKAPMfidxqY97ZR+bkVyf7Vsoj8MaIh5BuHOPoo/xrrviXzrEKn+JIV/ObFcF+15KV0zw4g7yzE/klO11YycnGTa8j518LXAsPE9q7SMkMreWzA4wDx/PFdVr+kKzywuv96MtnOO2fwyprz55CDheCOVNdJceMWvLS4M0W24/d7cdCQu1yfrWTTvc1qa6x2OXkBiHlt95eDUWTT2OVBJOabW5y2NKPb5a5A6UFVI6ClUjy0+lDcVsc5VuflIVfxqu59QRUrnc5JNQyH5azZvAmtYo5YpM43ZGD6VHc26wMCGPPY9qsadj7OARyzdabqYAZR6VmnqbopHHrTSKcF5ruPBXw11zxQVlSH7JYdWuZxtGPYd6oZw1ujG6i2KWbeMADk81o3423DA9jXv1lp/g/4bWpmjWO+1NRg3E2Dg/wCyO34Vnaf4S0DVbGC+lsg73CCUncRndz/Wu3CR5lJHLiJqLTPErckDA45GfyNatg5UHB716db6F4RdL547RhHZkGViHA6ZyPX8KI9K8LCKZ2sZ4XhKBopEcSEv9zC98npXdFKPU5pty6Hk/iVytshByfMH8jXPrcORzzXvE+i+FZ7VWmsJnfzvJFvtbzfMAzt2/TnPTFT2Xgbwrd2yTw6aQrZ4curAg4IIPTkVzVsM60+aLRtSrKlC0kfP95IXjUkCvSNGsVuPB9nIvJCd/wAa4XxdbxWmtXtvbrshjmZEX0ANdx4KuRP4YhhQ5aPcpBPuT/WubD+7UcWa19aakjlpbdknYHrUqJt/KrmoREXbAjBzSKmSB616sIo5XLQ5zXQQ8Q9iayhmuk12ymnu7VII2keQEAKMk8//AF63tJ8F2em2ov8AxZcrFH1W0jPzt9T2ryMUv3rO6jL3Ecx4Y0vWtUujDoaXG4/feNiqgf7RruHsP7EjSzudde7v5CTIqOSsXoAc1k674+cWh07w/AlhYjjbEMFvqa5jSJnnvXMrEkqSxPWlQm1NCrR5ou51un3moWl6VM8kkZ6q8h/StFLp5JSyTzIwPzIWOKyYZWWSNLgBgOjjr+NXGciTdjg969mJ5k9zqPDK6jfTTRWV6kTKoZhKnmbhnHetqO78UNI6fbLdgjlNxj9Disf4cSj/AISEr/ftnP5MtdpCQRIQf+WrH9TXl4xXqndhnamed+JPF+r6ZqU1lObaVo9uWCAZyM+nvXIXF5Le6qL5HWK5JVsJxux+h6U/4oOW8W3i54+Qn/vkVhWONrBh06fpWNB+/Y2qL3blySQpfEXEaxSk8sB8pz7dqmOFYHt7HioruT9+fnDcjn370EgHivUi7OxzPudta/EY2wEMukWMhQbSxhXmpJfiJazDDaDYA9/3S15bqAK3k5POTmoFcY5rxZ/EzujeyPQ7rxRp8rhjpVurg5BVFGDW1PeJLDb3W0srAMCMZGf515BIeVx3rvtBufP0SFCTlF2/pXThJNSsc+KV4nZBhuU5bYw5Vhmte5msI/Ds82oWEeoW9qPMMMnOMdSPoDXNWUu60QuxyPU/59DW/o5W4jntZv8AVToY2B9CMf1r1Kkeem0ebCXJNM59fFfgdkBk8LW4Hbk1HP4l8AyKA/huEY5HzkV5rPbNCrxSD542KsPcHFZVycMR+FeDc9ux6dNrHgF87dCRQfSVhXN+JbjwzPYEaLY/ZrncCG8wtx3GDXHGnldkwU9cD+VNPULGjYJ+8464rQQfMQPWs+0bDqavRuN/XnNdkLWMZHV+E4/Bj28//CW2873O/wDdvHMUGzHTH1/nXSJp/wAI36x3q/S7NeP6yeY8+p/pWaK5q3xs0gnY92Gi/CRhnfqA+l1/9atrw5p/wz064mm02fUPMeMxtmYPhTjPb2FfONegfCVgs2tORwtpyf8AgVZlnqmqQeD2s5BpWoXIu2H7oSkEFvyrvtQLD4b3e/73krn8q+bVv5NV163WHItYZQf97nqa+lNaOPh7ef8AXJamOzaG90jxWVztbBP4+tVFGVZsYDHI5z+VWnBOd/T+dV5uhHGMetYG5mXp+fr+FY95364rVu2+bHcVi3rcE8ZpoTO9+Fx/4ld3/wBdR/IV21cR8Lv+QVckn/lr/QV2ua3jsYPcSYjy2z0xVTO9MjIjYcg/zFT3ODC4bIBHJFVLLZCoSQ5IOAx7jtUz3HEmtPu43DaD1NXI1Vid+0k46DFVGVWdn3AJ12jqahguElVQqPndwMYIqbFmo4BUYyoA6VESFGSe9Vy8hGfTOAeoqGSbaCF+Zh60gPov4YNu8FaefUP/AOhtXVVyPwp/5EXTc8HD/wDobV11aozYUUUUAFFFFAHm3xFXdr9kPVrYf+TArzH9sOQhfDkee0zf+gV6l48Ut4o0pQOstt/6Oz/SvJ/2vkkm1Dw9HGrMRFKcAZPLD/CqWyMZbv1R81MTg88iq8xYHK4wa7fR/hz4k1OLzksfs8JGQ9wdmR9Ov6Vg3mgXlrdSQSxl0RtvmAEKfpkCl1NIySVmbfhzRLSbS4bu9dX8wcKTgDmrep/2HZWzBoYixGAFHP51d0Kxtxbx6dbia+lUZVVG0EkZP4A1t6R8KBfXLz65PIATkRxt0HoTiuf2c5Tbk9Do9pTjBKK1PN7G1nv547eyhkmlbhURck13Om/C3V7mDzL64hsQRkBhvI+uOB+deteHPC+maDCRp8KxZGGZjuYj61Yv7oqHIXCITnHIOOc11OfRHCqavc+dvFvg698OMrTOk9s5ws8Y4z6H0NcrNHhflNfSviC0XUtIngmiX97GzZPIBHIrxu30GbVbgW1hZG4mbgKg6fX0px1Qpe7I4izmkSZFc/u88+1dXoPhPWPFl8ItGtmmj6NMRiNPq1er+HPhDpWlRpe+MJULD5haRMfyJ71ra347ttOtxpXhq0CKowsNuuMfUjpUu0dWbK8naKKvhz4d+G/BkS3fiGWPVNSX5gnSND9P8apeJfiNPqUrWGgxhlUYwnyog9/WubvbHVfECM+p3bQBj/qk6D6nvU2geGIdOgkC3G+Z2yze3YVm6l9EbfV5pc0loYtxo0l+zy6vPJcSt6EqqfQV6p4ciWHQbCJDlEhVQfYDFchcaI0jKrXBCHritZ9Rm0uDT7MS29tB9nz9puEZkLA428EAHHPJruy+XK5NnFjIqSikSQT38Ooazcx6TcsZlQwh3jAYquMH5uMmq4sbya1+0vaXL6glzDcymYovmhT9xMMQAATgH8+TWquuCNIUlge4uDCJpfsX71EUnAbJIJBwcYBPB4pf+EgtfP2eVceSZjbi42jyzIM5UHOc5BGcYyOtejaPVnFeXRHO6l4fvL6/GqvDcRk3Rc2yPHvEflhN3OV3ZUcZ6H1rsrB5ZLSJp4TBJjmMsGIHbJHGcY6ViS+K4P7MkuobO6z9jN7CkiqvmoMcj5uMbhnP4ZqyniK33gSW10qCRIZJSq7I5GxhSQc/xLyAQM9acHCLdmKXPJao+evHQx4l1H/r4f8Amak8D3flai9q5/d3C4H+8OR/hSeOEZ/E+oBFLHz36DPepPC3hfVNQmW7jQW1rCwY3E3yqMfzryJS5arfmekkpU7eRuXyFpThB5g6qOD9cUiI2VYCtjXbWJtsikMOqsKzEbMYz16dc17VN3VzzJdidb+XTrV5rZFMuQoY87Qe/wDKuD1XUbvUbl3upXds4wTXoOkQRXuoQ2dxnyrhlRsdeSK9a0XwboejEPZ6dCZhk+bINzfmelebjo2nfudmGn7tj5YlgliAMsToD0LKRmtPw+dn2h9u5sADP419N6kbS6Rob2CKeFgcrIoIxzg814Jf6RFpOsXsMWfs7kPF7A9vwORWOGV6iNasrwY+zkw6bxmtaQq6nA4yeTWPbj94pBAHvWkz4hIBPWvZiebPc6H4df8AI1HB4FrIf/HoxXcW7ARsfV2P6muD+Hb/APFTTD0syfzkX/CuytZM2/4k/rXl4l3qs7qP8NHjnxDUzeKtR24O1kyO/wB0c1hb9rkZHJ/pWz45YN4o1DqG3jDD/dHFc+FY7cBj36Vz0n+8udEvhsWGYkj3qfcTIPX0qBIpSy5RwM9QKlf92zNj7q5/IV6EW7NnO10Io5BMLpdu4bywz25rPnAVmCjgHirWlsqRyNI2Ae3rULxlySOhOea8lu7udiXQrTdQR2rpvC0jyWzxrknAOB16mudmTaB9K0/Dbr5qq+cEkf1rowz99GNdXgz0OyLG1ZSuCOcYOfxrZsZTFPG3Qdsmuf0mYruRnuShHaMnHWtCGe3UptmYMD/y0jNezE8iW5xfiiMR69qYA4+0O35nP9a464OZf1rsvG0wTW7/AJGWYEY7/KK4yXPmGvAqK02e3B3ihlOzumzTAM8U9P8AWfSlHcov2p5z6CplfmoLc4DH2xThkV1rYyZX1RsyIPQGqYqS8bdcH24qKuWbvI0joh9a2hXN5H9otLFiPtiiOQL1ZQc4rJFdl8M0V9VvGKglLRypI6HKipYzqNC09NOgSPAaRmUs/ryK948QHHw+vP8AcX+leKwH95GAP4lyfxr2jxKcfD+6x12r/Spp/CypfEjxxlBBAOapXCjG0E5q02eSOtVZzz17ViamRdYBJP4ViXqgA1rXbE5yeCayL3kcdqaBnf8Aww/5A9x/11/oK7MGuK+GH/IGn/66/wDsorsq3Wxg9xtz/qHA9Ky2d5JyCxwowRitG7Zlt3MYBYDgHuazbAiXc7DDljuU9jSluOI+4h8yNg0jEEY44xVe1Yq8FnE7Q3AJG/buDAA1ovHvxnAA9BUKNGmo2yDG87sfgKSV2OTsrhc2N9KgH9ohHB4KxDp6cmkhtL2J2LyQSD1ORn/CtCV+pHWqc07YxmtHTdzJVND6N+FBJ8CabuABw/Tp99q66uP+EjbvAOmH2f8A9DauwqSwooooAKKKKAOC8YLu8W6MPWaH9GY1R8caNDqfjqyu7pFdNPsTIqMMguzkD8sE/hWp4nXd4y0P/rsh/ISGpPFarFe3dwSQxt4Yxj/ekP8AWn9kxl19TkLtw77O/p0xWNrGlWWo2vk3sCPHkN0xzmrN3fxkJIiEuevbBHWoY75RKqyMm4njjP69qlDSPILlYNM8eJBpiGOOOZY+B3OA38zXtMQCRAcA4x04rxXXEuLfxpLNNGSHujJG3Zhu616i9y0mwx7VZumf4h/k1pJ6IIou6ldiCIiJss3YD+lZMJlZSso7g8dTV+w0i8vlJlPlW/VpZDgfQUuoa7onhe3IgYXFwP8AlrIcgH2FSl1ZdyePQmlty+pzLBaFSCW4Jz6CsPUfFeg+D7M2uhwxxPj74GXeue1nV9e1+CS7+a1sgDiSThiP9lf8a83miQ3EjPI8jZPzMeTQn/KJq2rNrVvE2qeI79IjLJDDIwUgH5iPrXS2Vva2MAjtowgHVscn3J71yPh2EHVImxwgLV1rSbEzjvWFbex6uXRXK5NFrerH71IIwzZVnz6gURKsihlxzVlBgYFYHqNcysyDy8sNxJP4Vox2d3LBBLaXxgXy9jRSRCRDyTnGRg/jVRwAetbmnf8AHjDz2r1srXNKSfZHg52lCEOVW1f5GLa+GzYqg06/ltyYvKlby1YuNzNkdlOWbtjnpxUg8PDeIzdubNbhrpYSgyJCSfvem4k4x+NV7+FpdbUafPdPdxyrLM/mnyoYwP8AV7ehLemM85J6VlW4u5LDTHsbuZr/AFK0nMpeZiN+zIODwuG44xjNen7u1jwkpb3Nt/DcT2dvbG4fbFp72GQvJDbPm+vydPehfDr5ZJL0tbyzpczRiIDdIu3oc8AlQSOfqKyReX0VxHbxxOsK3bYSWbofLZ1jLDdwApJHPLKPWuvsbgXljb3KqVE0ayBT1GQDj9aqKhPoRJyitzmbrULOzuGtNNsEnv5GZmSCPLs2erN1Fcx4l8OeM9XsWlMUSRL9y0ikAOM+nT3616VpscFlHIYYlVpWLOwXljnv+tbVu4cAkkfUV41X42elDSKseC6lBd6dY29lqCeXdQoqSLkN0HqKxlkwjdeD611XxTmH/CUXaKegTP12iuLU8Nz+H517FF+4mefKPvM2fD02Nd0/189P/QhXv9/L5NuT1NfO3hs416xwCcTocD/er2jVdTWUYBwR1X1NceOd3E6KC0ZTvbr59hJzwBj1zz/n3rzTxQMXqE8kg9+vSuzS8R5pFLfMCvGeev8A9euI8XzKNRRFxkLn8/61hhV+8RdX4bGIiPNJGq55rTkyIVBJ/GmadHtj8xx24/Knuctg9RXsRRwTd3Y6D4f/AC+Jrwg/dtFH5v8A/Wrq7WTNsprH8BeHdTN3daiIFNtcRIsRDjJwTnjPFdPbeHdWjtlVrR9w9GB/rXkV5XqM9CkvcR4R41DP4k1A7vl808e4ArEQDcFy3513virwF4lfWL28TTJWhZ2YMGX7v55rhmUPlkdMd88YrOlG7bNpPRE6RbdpMsoPsTikuJ2W2mDlmO3ALLz+dWtPdMbJnjzjAIbINWG0DVdVtwdH065uoQ2HeNMjd6frXVK0YOSZjHWVmYenxeaXJYgKM0jhwq/McV0tj4L8TJDL/wASPUAWHH7k1BceEfESsN2h6jgD/ng3+FeadVzn2RtpJYnFX/DxX7RFubZ8xBbGcE9Ksv4c1tEO/R79eO8Df4VLpOl3UU1tHNZ3Mb7izboyBnPfP0rfDr30Z1vgZ2VjbXsbb4p5nU4IdPmH8q0E+0iPfO0bRrzuZcGs7T2bTZS4uzHOcful6D6gVbeTU7giWSeCSLPKtHivZR5EjgvGLyHxDc5xjapGR2KiuelySc4/Ku18d28s17bTrASWj2ny04wDx/OuRmt5gCTFIP8AgJrxq8eWo0etRd4JlWIZcD3oXJc1PBC4ZyUYYHpUUQO4jBzWcdWaPYtRZCHJ/DFTRDJwBk00qERQxYHvmprZ1RsnkEED8jXQ3ZXI3KniG3FrrN1EowobIHsRn+tZ9dF46TZ4km944z/46KwK5TQAOld18L48zatIeAtsF/Nh/hXDqM4ru/hmwH9rRk/egU/k3/16AOrtwfOi5z+8XP517N4p48A3P0QfqK8atV23kA/217e4r2PxeceALkdfu/zFTT+FlT+JHjr5A+YDPfPeqVzjDdetWWbgZJGPWqtwB29axNTGvsFulYt4flrZ1Bh5hHNYl4RtPpVITPQfhmT/AGLLj/nr/wCyiuxDH8K434acaJLj/nqf5CuvzWy2MXuMuSfK9++KoM4SQSDjnDfSrt0f3TVSJVbd2k5ABLfSlIqJcjlXIPHNUpY1/t21mIG5UcAjpyKhJ8q0WRSCmAfwqrPKx1KCcFljEbZDEDLH/wDVUxauDV0bksmXI9qz7qX5sGkafcdw6EVmajLMkZeGJpmyBtBwa6HJbnMovY+qfg4c/DzSj7Sf+jGrta4b4KFj8N9JLqVJEnynt+8au5rLc3CiiigAooooA4jxHk+PNAUZx5mT+Ec1M+IUnlwPgEOy9foP/wBdWdZAPj7RQTzhiB/wCT/Gs/4lyqoRRjOwfzNKfwmT6nkdxLcgEo7qd3WktnLu6yCWOR8gnHQYAz+PFaa25uXjhgUyEnJwM1rTwWGlqs2qzgMgysKnk/Wpgm0NM5uz8PzahfbYYR5VuwRC4+4AM8E9q3rifSdBj8y+lS6u0BwB91a5nWvHN1qMpsNBtycnG2PgD/easyPw3LIyXWszm8fOTAn3FPp7/WrbS2KSZLrnjTUtdYxaapWDOA5+WNf8ar6Hp9nG5ub/AH3d7jIeTlV/3V6CtO/s7ffDEqFYwAGAGNuO1JY2yCW5G75EjOKhtlKxN4kulHhS8lz8qgEEfXmvDzrVqSwMg/GvaNXsmm8HXqqcM8Tnbnp/nFfPU+hzrciJCC5GT7VUWRJI9A8HzwzGeZJAcAL+f/6q6VplCcSL0rhfCGlTxaPLJ/elPPqBxWvdW1xGi8HJHSuSrP32fSYKhFUI67nQwTPsHluPTg1Z+0eTDkkljwPUmuP0lrgBt+8gE5GaRr2ee/V8uqL0HbFZ8/kdXsOzOsmndmxu+tdfpPOm25/2a4rRtD1K+i+13cgsrEcmafjI9h3qe58XpZstlpEf22OIbfOkGxfzyc162XVoUXKVTQ+dzalKvy06XvNM6k6NpxvGuvskX2hn8wyY5Lev14qW202ytbiSe3tYYppPvOqAE85P61wt98QLq1ZFNlAxYZ++aZH8RbllB+ww8jpvNe1TlCcVKGzPnatOpTk4T3R30un2k1uYJLeNoi5kKkcFiSSfryfzp1zcRWUSbgQn3QFHQAVwkHj+4lfabOEf8DNb1tdyatawz3EaqMMQi9D82M/kM496VWrGirsKcJVHZGnHf/ZbcSFSc5IBHTnP9arrrEs0DfNgt3HYZ4rO8SXZgt9rYPynPPTpzVPRcz2MbA5DSHBxxj/DrXhSleVz1opKNjiPiBN5niacs5LbEzk5IO2sCPlCcitnx6SfFFyrDHloi5Pf5RWTbgNAw6e+K9mh8COCpo2avguETeI7XcNypmRh9BXoGqBgE56Pj35rh/BUwt724nAHERQEnGMkd/wro59UvZIy2nxKUBx57jCqT6etcOMf7yx0UF7tyZbaHTpZ7vUp1hifbtjz87Ee1cHPYyS3jXFzKAjncfmyfpW/YRLdavcpeyNcyqE+dxnG4HOB27VlSxJbI0Jbf5RKhvXmrwVrszxN1awx51YsFUqowqgdAP8AIoT5vmQg8nNRwE+WPmDDlvpUkDASYX8a9JanE1Y1PCQmv7nU0ku7lI7dlWMRvtxwc/yrfgguGgU/2lfgkc4l/wDrVg/D47odXm/vTnH4A/410ls3+jp9K8WrZzZ6kLqKR5trHiLWYtUu7ZNQuDHHIyKWfqAa5cicPudOvUbau6+WbV77njzn/Dk1SiiuCMpIwUd88UqcfItkiwxuhLQuhY/KQDWtpnirVvD8K29rcMEyWHUf56VliY+V5c0r5zlSD0NZtyzGY7mLehJqqtrChe56RZfE/wASCIst4wA46mph8XfEgODcE49TXnkEgSMhh+VRyyAsdvrXMrmqPSH+L3iNhzPUaeN9U1vZFqEn+jSn5gF5xXnWfl9K2NAAW6tCQCSSQN2M9e/at6CvNXMqz93Q9N0uKFLZ2tDbSfNnfLLtJwPQ896Ta2DLd3MKqpGRGwbPtxWKbWCS040uZJQ331iE2f8Ax4e1NskuYJtwhlhjH3j9nVAB64LGvXUrM8pwutzRf4kXOhXUlvpqRvbnBIeMZB75zTj8Zb4Ab7S2b6wof6Vwfi6ZpdVO8JlVxuXHzD14rAl6CvHrtuoz1aKtTWh6rL8XrhwWfT7Ij3t1rhfFOvSeJNWW78iG3CxiMCNAoOCTnA+tYDE+V7Zq1b7kXekgXtz0NTBNstihiCDIgPuK7PwFqFvo63+oXWnQX9siKhEyBwmT1A9a5BX8xuETPfaa7nwdZrcaBqMBXHn5Tn128fzq6suWDaCnHmlZna6x440OweFtb8K6azyr8rtbq27Hv+NVE+IngJ+JPCel8+lsBWZ480n+0vCkkiLma0/fL64/iH5c/hXja9qxuOx74vjj4cOMN4U07/v1itHS/GXw5W422vhm3SWUbMRFlLAnpXzup5BqeKZoZEkQ4ZCGB9xRcLH0nLr/AINmuY4INHltruXiI7zwexxmut8ZHHgKcE9Sn8xXz/4Ss5ZtWsr67kJeRw6g+9e+eOCP+EGm9Cy/zFKLumU1aSPHm+6QSMAdMVVu87AE/wD1VMSG+Xuvy8VHLGduADxXObIwbzAJyRWLdnAOenpWxfxsHYDnHWsO9yo+bGKtCkejfDY/8SJz/wBNT/IV1bPXFfD262aNKm3JEuevsK6GSVpW3Dj8a1Wxi9ye/uRBayyvnagycdazYNdsZkdQZMhclSvJ9qg1yUtYyoQzKRg4rz6/iVxkYAGfu8E/jUz3KidDN4hS3hgtluI0iLZyR0TsBRN4m0xRzMrn/ZTNcBq8pmuA3AAAAA6CoIE3EVKjpcbetkd43i+zQbUjncdsAAVC3jMAYjs2/wCBNXMR2+4dKfFa56+tVzC5T7u+AN42ofCnRLmRFRnEmVXoP3jCvQ682/Z2TZ8ItCUdMS/+jXr0mqJCiiigAooooA4zWZEj+IWjmRlVBDIxZuMfK3+NYPjq4s7y7eSe4WO1XA3E8vj0H41m/GjxVD4f1W3TYv2l7cFWPJ+8RwPXivJp4te8RMZ7mX7JATwrt+9P4dhRJxtqRY6LWPHFvY/6DoMJEjZAEYy7f4Vzn9m6hq1wj6zcNGsjY8iNst/wM+n0rQ0nRY7GMCGHDn7zkgsSfersYfLAo8UrNjzBziobbKVlsSC0jsJDbWEIhReQ6rwP85oeebapi2IznjP8Q9vwNRRpdQRDzZmmYkB3Ccscdcc4GakuLd3gJmDb8cOo5GQeOnTpTsBnSXk0cOxiNwGA7f3qzLDWX/tm4tZAQDblv5f/AF6sSxvLBuZJAnbcDkYPUVhGGceKbSRYJtrwPGW2HkjnmpZR3qXUc2hSqUIBjZVJHseK8GXU4luJpGK+Y3yjgivdNPjkfT1EqgJg8Ff1r521+3NrrdzbLniYqB+NNaC5FJo9N0eWGLSLSHIHAY/N3PNaE88TPvJIVV9KwtL0u81GaO10+3eVwAOBwPqe1dgmiaN4eiE/iG5F3dAZFrE3yA/7R71yKMpu59HUlRw0FFvW2xQ8M6VPqemlrdAFfJaV/lVefU1bM3h/w3I+1V1PUgOCBmNPoKxPEfi661aCOCzC21l0jiiGBisdF52DsOT3JqnKEH7urOejh69ZLnfLH8WXNe1291qfN9MTEPuwocKKzkIDKBgAdAOlRSDEhFKrfvBWcpyk7s76WHp0VaCM/wAQ8CE9yDWdC5EaevP9K0fEhxDbt3yRWXF/ql/H+lfS4CV6ET4/NI2xM/66Iv2MmJMmvVPDv/IKtsjB2H2z82R9a8ktGw6j1r1nwy2/SbIgdYQ2MZJ4qce9Ejmwq95szvH0fmaJfBzgrbsTg9xitLwpbvb6JZLJgvFbrkkdGIB5/Gna3pUmrxzWke7ayhWboo55zU13qltY/wCiWUbajek8RR/cX/eNeYdp5V44ljl8VXuwPsVgpwOcgDNZp2CPy4Q4z13GrOsT3Uur3sxigWZ5m3AAnBzziqrO0FvtKIsh5OOa9uk7RR589WdJ4KtIrqW6Mqbo4lXAPTJJ5P5V2t2v/EvcKAPlBxjH+e3T1rJ+H/hvUEs5rgou24VChLjOOe3brXbHwzfSWTiNkExHQjgn0z+leViK0JVdzvp4eryfCeUwXMlvquoyRqWO5AhPQ/IKyLy4BZweSev1rR8V/b7TUJbZt9tKufMiYAfke9YCpKWVZY5Bn/ZzXo0YRgvdd79Thqc0neWhfQhvuZAIA96swrtOcd+tVbYrnhs5OeauQxyyq6xLucg7V9T2rqWiuczV3ZGj8OgR4euWPVpnJ/75FdHENtuo9qq+CNB1C28Pm2uLdopmZjhvfpXZaZ4Xd41Nw2VUc56V8/OvCLue3DDVJdLHzzqolXUbyURtsad+SODyaprH9q4WZt3/ADzbj8q978X+DdNnTfYf6PdD7zDlX+oryDW9AltLvFwn2U54k52Nz69q0o1oTXKnr2Cth6lP3mtO6MkW5iZQY+O/rWO5BmJ7ZrprqG7WIhsSIAcEc5A+lc0RiUjrWuJSjZIwpO9ydWjKdWzTcx5zuOfpTre3lnYRwIzueiqMmug0jwJr2psNlm0SZ+/JwK5HJR3OiMZS2RzhIJCqSc8AYrufB3h+6u7rLxlIoh1CE4b0/nXdeE/hXBZMk16xnnHPsPp6V34tbPSLXZEI0IGAAOBWaxfs3eCubrBOorTdjz+PS57hlFpdJGirt/dEK24nByp6HFY83hVGZ5HaSXnBZnLc1194lvPdGZRslPV0O0/mKWKxUJsjeQsTlQDjJrtp5tSkv3iOWpk9WP8ADen3HhviKJIdZvIkKqqPtA6VkSdQAQeK9F1j4d+JtU1y5njtEEUr5WR5QAR0z610Hh74KSSyK2s34I7xWy/zY/4VyTrwbbTNqeGqWs0eR2Gm3WoHbawSyBBucohbaPfFW5tMuoI8owcAZbAzivqrSdD0zw1p4t7GCOIAdB3PqT3NcT4p8N6Zq0jyiLyLon/WxDBz7+tRHFxi/eRv9RlJXi9T59VPMOCQH9CBzXo/gcC20+MMcs5LE/5+lZ2ueDL+13M1uZ4gciaAZI56laveHUaGCFGfcwHXGO9XXqRlTvFmVKlKE7TR2iFXs5o35V0ZSPYivnuRdk0if3WIr3gORFLg/wAJrwy/G2/uB/00b+dVF3SMZKzZGDUgOahFPHamI9X8CsJLfS8sSQQAMehr2bx7IF8FSDdt+dOSMjqK8V+HxIi0rPUvge4yf8K9n+IR2eCGz0Mij9aUdmU90eQ5HmM3m849BVeSRlkP78bCOmOc/WpAm5SDxwcMevtVWbJJBzx1BrA2M3UJQxcROhkH8IAzWLdqzj5ypI9q2Jl2TOWHXnNZl5jDVaIZ1fgMf8SuX/fH8q6UnANc14G40qT/AHx/IV0LNWq2MnuU9VIXT7lvRCa4C5+eJ1bGcdq7vVW/4l9z6eWf5VwUoXZ61MtyoGDc5DYcdO9TWKZxS3qgjHWrNguFGaTeg+pfgh4AxVq1t1Z8MPrUAuYkADNg06LU4lJ2AscdhmszRH218BlCfC3RlAxgSf8Aoxq9Brzr9n2UzfCbRJGBUlZMg/8AXV69FrZbGL3CiiimIKKKSgD5k/aXsb+TxxY3lhcQw+XYKpMnb53OeleFy+JdatLwpJqIcjujB1P4ivbv2ooPM8XWEkgd0+yKuwShQfmkz/SvEtQ0R4lSSCNmQ4BAYHHA7/XP5Vj7SPNys71ga3sfbJppK9r6pPqOh8aayhQm7c46/L0q6vj3WlTm4DENg5FNi0iBbdbtoLkbSCQQGz07fnU9yrzWrzQSlP3v2kp5AXDgew478dMVi68fM2nlGNS/dKMtOb4le3krXFHxA1eH5iUbaxDcfyq3H8RdY+z7isHcH5OlU1MF7ZNJdzNLEZ/tEoKqC78bsnrjnpUMlhZTWdzPbSlRkv5QAATOPfpzinHERvYUcpxnLeajtf4lt91+5fj+J+qDbutLduO2alj+K2oZANumf96ufTwylxC0tvOzMQdowBlscjrW74f+G09xbR3niC5Gm2ucBXX94y+oH+NbRqxk2l0MsRgK2GipVErNXWq1On0TxdqXiGCeFIcHG0bPmY/TFO1TwBp0WvSaz4hvVitgVeO0jP7xyAOvoMirdnq2maHZPY+ELQRrnbJdv8zufrXM+MIru31m3ea5eaNoix3f3s1U2oq5y0acqk1FaXZu6h4vaK3a00SFLC16fIMMR7nvXEa3eSSIzOzO7d2OSab5pZ8k1GoWfUIlfBRfmI+lcUqjl6H0uHwdOj728u7NK1hFtaq0gPm7Qq/1qW0GXx2xSSThm5FSWRDSgdKhLU6KjtHQqzx4uHHvULghxjrWjeJ/pkg96qyJ+9AxTMou6MfxF/x724OM7jWdACyAKBu571q+JhtghyD96smCPzYcAZOCRzz2r6PLv4CPkM4f+0y+X5Fm0hlmnWKFN0rZAX3r0/SrxNNsLaC4+aRIwnlx85PtXmek3EkV9Ash37jtVx95frXpvh2BFhilKgyyRbmY+v8An+lZ46V5pGGGj7jfS5al+36o6xS7rO0/55Jw7D3NaFrZ21lAUtoFjDfeHdgPXPsajt51/tSSIfwQqTzk/Mf/ALE1PfmZ7SY20ZefYQirzzjjH4n8q4r9zoSbdl1PFLm4jfULifcyGSVmUY7E55xWdqhEYbMilj6NW7qnh6709915a3SPnJIUnP8ASsOSzMkSnLjC9GQg13/W1y2VvvKll8o1VBPzOr8Ea3rF5YXH2eYD7LtUL035B/XArqY/EviGLJeC4dOh2Nn29a5n4aQmHTtSLK3zTIB6HAJ/z9a7G0YkSLnv/n/P1rzJ0Iyd9jf61Up+69bHGeJ9auNau7e2vLQpcOcRtJ8rH8fSqN3HPo0MBeZAJjs2/eXvj+v51o+MYzHd6XfKP9RdKrnpgMf/AK1J4xtHvILQQYZopQ7j0HPP8qunF0l7smY1Kvtn78UUhOrqDNaKSFCh1OOO3erVlPBdzG1s45YrvGUYZKqfU/pU0ujT3Ogv5LBC+F3HtxV3w1AujaWkM6rLcgndKo5IJyOtdMcXV2k016GEsPR3imn6nR6br2sabaBbmOKcoOXGDn161pyeMr2a2CNbleeoUCuanvxJA6CKTLDAqFr3CqPImOMdAK4XQh0Z3LFz6pGfP8SrQ3jRSxTDDFS2OK6S2v8ATtassq0UqEcqcGvHbnw3qT3ErrCSGYn9alsPDevq3+jB4ifRiKynhYv4Wb08fJfGrnofiHRdDstInvDAsToMqQ5HPbvXjE7CS7ldRgMxI+lehr4B8Y6rbCJpYpYc52vcAUD4OeLQwItrUg+lwtbUoSivedznxFaFR+4rHDafcGzmEo5K13Vp8Sbq3VQpJAIOCtV7z4VeLbdSW05WBOPkmU/1rIuPBHiC1/12myZHowNOdKM9WRTryp6ROxT4rXG07i4X0XisbVfiBdXjfupPLB7sCTXKzeH9XU/NYTcegqBtF1MdbG4/74NR9WgbfXKnQ6zSvGcizFbqRZBn7w4Na7+MUcYgkO7qOa89i0jUAQfsc45/uGr+k6BqUl0xFlcfdbB8s9al4WF7jWOqJHoOl/E6WABJ38xAABzyMV0EHxcVYyZpQo/3Rz+VeOnwzrS8jSb09siEmoZPD2sL9/S70f8AbFv8KfsF0Y1jH1SPU774q2ssoyJSD3xgVtaJ4mstVQbHAY9ia8Nl0fUVbDWN0OO8Tf4VLawatacwwXcZHPEbf4VM8MmtGXTx0k/eWh9FwzqhLAjAFeamUS6pO6cK8jMMe5rD0rUtbazcSm6DZ2nKHkGtWwglDITG4+qmsI03B6m1SvGolynQqpMEpAPCH+VeKayuzVrkf7ZP517btcW8nyt9w/yrxrxJE663cfKcfKen+yK74fCjzJ/EzNApwpAD6GnxgFlBOMnrVEHrHgmExtpS56bCB/P+dev/ABFx/wAIUN2cGVen1ryfwuo/tXT1XaNrgHHbj/61eqfE7jwSBznzFxj61MfhZT+JHj6thSP4hg9Krztvb5VDdRkmnE4Y5cgkYAPoTUTMWcZyA3I+vesTYp3C72y3HHbvWRej5W+la8vLsayr0cNVIhnUeCCf7JfP9/8AoK33PFYPg3jSW/3/AOgrZc1qtjJ7lHV2xp1x/uGuAdmxzXc6y3/Euuf9w1w3UdKUhxKc4yDnioEibK/Ow/Grky/Kc1TJabaoBHbNQ77I1hy6uRM1m0iqwY9OMnNTQJdRHCPtHtitOODbaxeyiq3n4BJiGB3zTt0J59bn27+zuXPwj0MyNubEuT/21evSa81/Z1cSfCLQmAwCJf8A0a9elVojNhRRRQAUhpaKAPlX9qy6ntvF2meXBbyxm0UfvUDYO9uleU6rqbQadDFPY2LOcDHlsOmffHfFek/taXktv4809EZdh04HDDPJkf8AXivCp7iaacSyuWJO6uedOUppvZansUcXh6OHlFXc5JJ9l5+Z2seoW39hRm6sI0jJ/wCWbSLzzjvjtVe58Q6eNOe2sLe7DMpGTJuGcn1z2xWPa65umRdQiWS2JIdYwFYjB6HHB5rU8JeFbnxDNCNNWVd0jebLJF+7hUYwd2eT1rGnRd37RdbnRj87o0uWOFX2VFtp3/N/kNtSIdDZp4y0eSXQZGRleOmK2dH8H6h4i/fWirZ6dsUG5m+ReAM49a61LLw/4Wtt+rvBqeoDnaBiJD/WuP8AEPj681ibyLaQQ2/QKvAA9hV0qDjJzlv2DMM2hWoww1DVJJOTVndduttTrY9R8P8AgSwWOxP22/XI+0ygHk9do7Vx/iHXrrWLae+muGYFMqFblecfhXKapqb3MUkUlvGDgfPg57c1Wtb4xWM1uzBlbGBngd6qSqSXuq2pjSq4WlN+2l7T3XZ66O2iszufCd5bweHGuJVKqsrMzHk4G3mruv6nY6vHDLaz+YiggsQR/OubtiU8B3LAYyW/U1U8OnfpLbztT1NazXus4cO/30WjT8hDykgNFhZStLNJ/wABFZ7qFdTHKDz61r2OoRWlo3mFmYvwB3rk5T3fa2e4rxSBDxzmrOlBlnDSDaPU8VWlv559hijCLnnHJNdNoHhW+1OH7TNGlta9TPOcDHt61UaTbOStmEIqy1M2/khN5J867zgAA9TW7YeGjHbC/wBZmXT7XGQZeHYf7K/41LcaloXhfc2kwfb9T73UwB2/7o6CvNPE3iO+1e633k7uTn5c9K1jRinqcU8wqNWirGh461PSry7gi0aCb7NCpUu/3pW7kn8q50vPFEkmfLAJwoGaYc7F4yDnipFkaGHcRE4GeH6jp0r38NZUo2Pn68nKo29Sxp95LcX9vGsSQys/LFQQw7/jXr2jQeVDbkIRiH+HnoK8a026ll1WzERiUeZyCnbH869gsPEF9bxRxvp5dcZUjGCMV5uPqNVLrU9DBUlOm03bU0NP0a7fW7ufZtgeOJIyT127iePq1dZFZR2EO58NIBxmuXtPGkj3MkMFj+9Q4KgEkd/5Ul/rl/dLkwLGPVj7ZrzZTnPoejCnSpa3X3lrUpTMxBUH3rOjgiD4ZFx9Krfar+NTJLAJIVBZmiOcDPpTItYsp8FJ0J64zzXNOEovVHdSqwmvdZm+UlrrWowRjajqkqhR35B+lWLEkTuqgknoOpPPpUFxg6jNeNKqwtEI8n0zk1kX3idY4pIdJVWYcNIe/wCNehSly01zHjYiHtKz5TS1W3t1gaPUCrocHygc5x0zXPazeSmO1a1CLDNKsZHfBzWQ73Vyskl3KzFu2eKs6e32iDTIGbLpdgYz25xxVRqKbsiJ0XTSbO28Y2rWHw9nlhZldSuCKxfB1rFeeG7Se6QyTPv3OzHJ+dh/IV2PxWjEHw1uD33oP1Fcv4I48Kaf/uMf/H2rSxkWL3T7ZLWRljIYDjDn/GoG0+3CghXB9pG/xrRvubWT6f1qCQ4QY9KYHjz63qKSMBdzYBOOaT/hItVH3byUfjVGQ5c/WmOue9IZqxeJ9ZU/Jfyj8asr4x15BgahP+dYEEMs8myFC74JwPahdwHJoA6L/hN/EA/5f5Sfeg+ONeH3rtj9RXO7zmkOWbrQB0f/AAnGsjrOD9Vp48eayD/rEP4VzBXnmkPWgDtF8b6uIo38xCW9qI/iLrURwjque4FcjCHTaSPlIJAzQjA4UqM/SkwVz0yLxxrxhybntuxzVR/iHrYPzSbvqTWO1zHCwTaGyuOKzr5SoaQKNtAkzov+FjakGJZVYj3qzB8UdRQY8tT+Arz1iB1X9aTenTaQaCj1bTfipqM0hjW3hyF3fMororD4i6q5BW1s8+6CvFNCJ/tNAO6sD+VdzomS+0+tY1JOL0N6dOMlqemDx/qwQu9jp7BRn7grAv8A40RWt08F3olm0igE/uFPUA/yNVX4tZf9w/yryDxT/wAh2f8A3U/9AFa05OUbsyqR5ZWR7F/wufRn4l8OWR/7d1qWH4seF5yFfwvpzZOObVK8Ez7/AJ1PYgtewDCkFwDz71dyLH0Zp/jTQNau47Sx0G3trmQ4SWOMLt/Kuh+J4H/CGRhscSqfyry3wTHGvia0MQ2rngAV6j8Uv+RRiGf+Wo/GpTvFjatJI8bHDEP024HtUcgb1wVz2pxJwFZflPy89OvH86R+mPmOOntWBuVJSxYlsfd7Vk3h+Q/StSQDc3QnHJrKvfuN64qkSzqfCPGln3f+grYkPFY3hT/kF/8AAv6CtZyK1WxizN1k/wDEuuP9w1xK9K7XWD/xL7j/AHDXFRDNKRURJASDVODLS8jjJxV+UjB+lZ1qxLx59TUGi6nV+X/oqcfw1gY3yFf4Qea6dBm0T/drnIwPNYdPmNXIyPt/9nYY+EWhjpxL/wCjXr0mvOf2fAF+E2iAekv/AKNevRqa2EFFFFMAooooA+b/ANo/SNOv/F9lLe2t5K62SqGhDEAb344BFeVWXhDR76ZIIINUEjcAYx/NK+jvi1f2thqsEl5Msa+QMDqx+Y9BXnBv9S1cbdPQ2NmeDM/32HtTIu7nLDwL4X0KUT6pNPcyDn7KWDc9s4AqxP4gS5h+yxSrpWnBcJHCgB/Liuy0rS7Owy6qZZz1lk5Y/wCFaRaJuqA/UUxniN94e0q9m3z69MxYdHjUj8PmqtH4M01ZQYNdTOMYaED+TV7qYrdusMZ+qimfZLM/etoT/wBsxSsF2eE3vgRJHLrrVrjH8asP8agh+H0zZ2avpxU9z5n/AMTXvbafYN96zt2+sa/4VGdJ0xh81ha/9+h/hTsF2eH69pLaN4Te1knhnIPLRE4POe4BqpodmLrRZSiDA7Zr3iTQdHlGJNNtGHoYxRF4c0fBSLTbdQeoVMVlUp82x1YbE+xvdXPnHUbiGwRkVCHx69av+FfDmueKNosYNlsG+aaX5UX6mvatS0TwjYuon0y2nuv4YY13Nn0q4lre6hEkc23TtPUYS2gAU49/SphRUVqa4jMJ1norI5S3tfD3g+2D3si6lqS9j/qlPsO/41hap4uu9euDG8jJbgcIvAxXoVx4M0K4kLy2Zdz3Mrf41GngbQI23R2rqfaVv8a0cX0OLmXU8svgPOkVQAMD+VcVfDbf47ZNfRUvgzR5HLGOXJ9JTWPe/D7wy0oZ0uDL2CS8n9Knl5dWUm5aJHikokDIRHvXHTp+tOW4gClZWkib0IVgc11XiTwe1nOzS215DBn5DnzFx9RiuaOhR+SWjeKQ7uedpA9817VGX7tKLuedVjaT5018ijYTqmpRM+Qd+M7eg9a9h0W6E1nAykOyKuCe9eWabohbUrSN9ioZUD/MPuk4P869rsfBkOnxPFaX0yxnorKG2/T0rhxKfPqdNJp09O54n4k1G5sfGl5c208iOsg+dCVJGBW6vizWpUUC4WYtjDNGC3THUV1WrfDKyu55bl9UnMhA3MUUKMDHJz7VNo3h60sAINLja5mXhriToD7elcsot7HRCUV8SuYU8GsawqDVLyS3s+phj+Ut+A/rVa61XS/D8BhtYw0gGNq8k/7zV2Op+Eb29UquqLCh6qsJP67q524+FsknP9px/wDfo/41Ki0DmjgdV1+81OULLLti7RqcL/8AXrU0VFEWWOfoK6D/AIVVOhBGoxEj/YIrQtfBF5argXFs499w/pWdWm5LQ2oVow3OelwUIFUPD8JPjXTVGdpY/wAjXZzeFL8n5Xtf++m/wpmi+Fbyz8Q2N5cNAUSTGEYk88elRSpyjK7RpWrQnGyZ1/xq+T4cuPWVB+orlPB4A8Maf6+X/U13PxY06XV/CMFlbFfMkmDfMcDjmuR0m0aw0q2tZMb4k2Ng55rs6nEiS+/49W98fzFVZmxGM5HXpUuqyrFZMzYCgryf94VBZu0s+XUeUFyPfmpYWPGJYXWRsq3X0qMqe4Ne8MkDZJgjP1UUwwWp620J/wCACnYVzwlA6525U+1KkUkjBY0JNe4/ZrQ5/wBEg/74FNNjYNgNZwf98Ciwzw4IQehpdp4wOa9v/s7Th/y5W+P+uYqN9L0wjmwt/wDv2KVgPEmUhsUxgea9tOlaXj/jwt/++BUTaPpR66fb/wDfAoGeOrJmNQcAqppsH+vTPqK9gbRNHPXT4P8Avmm/2HpGd39nxA+uKEgPNbiQx7nU4bJxmqovXkQq8g57GvVm0PSJF+ayjI/GmjwzojdbFPwJ/wAaLCPJ2WM4+b9aYqRdQfzNetP4V0Mj/jyA/wCBH/GqU3hbRR0tiPo5oGcV4ZhWfVlCAHYrMT+GP6121vCYZFIpllpNlppkks4irP8AKSSTxU6PzzXLV1Z10loa8x3aZI4HIU/yrxjXpDLrNyzcHdj8gB/SvWjqCr/o6Au7DG0f1rz6+8Panqep3s1nZyPGJNoPTOBjjP0qqUrKzJrQbehzBA9ansk3XUIHUuB6d6sXOkX1qxE9nOhHqhpbGCRbuBnicKHGcqfWt7ow5JLdHqfgVSniO1APAPIz0616Z8Vif+EShwM/vhxXmPgV/wDiprVGIBCng9a9K+KzY8J2/wApYeevSlH4GD+NHkW5imN//AW+vr37VHIw2NsB3DseQKQhSpDO2wH5fbmmOzAZ+Y44B45rE1K5ZizGQKCBjCnisy+Pyv8AStOT5tx59Cp7Gsu9B2v9KpCZ0/hc40z/AIEf5CtQsKyfDXGnf8C/oK0XNarYxZS1g/8AEvuPTYa42IgjIrsdZx/Zlxj+4a46EZBqWVEJgMfNnjmq1uim6jBX5ccVdZNxK/3uKzdPUm4UkkkHFT1NOjR2qD/RV/3a56AAztnJwTXSRr/oq/7tc9BjzmHPWrkYo+3PgB/ySnRPpL/6NevRK88+AQx8KtE/3ZP/AEY1eh00AUUUUwCiiigD58+Pd+tj40snbTGvXFmhVt4AX537HvXCReNbouA2jThenEq1137Rut2Wm+MrKK7k2M1krDg/33ryQeL9KY485h2yVrNykmUopo7eXxn5Kbjpl23shQn+dQr4/hz8+k6mvvsQj/0KuWh8Q6ZIcfa4l78nFTDXdMH/AC9QN3+9RzyHyI6hfiDY/wAVjqKn3iH/AMVTx8QtM/ittQX6wf8A165Q63pR63UPPYGnrqemO6qJ4WY8BQQaPaSDkR1DfEXRkx5i3q59bdv6Vcs/G+k3kscNubt5ZDhUFq5JP5VUsvDivALrU2WythyN/wB9h7CoLrxbpWk77XQ1ghk6NPIwLn/CrUnuyHFbI7e5u7bT4BNqEwiBGRH/ABn2x2rj9R8d29zcPbRXP9n2o4Z/LYs34gVy8uq211MXubxJZDySXBprXun4wZIc+m4VLqPoilT7nYabr/hmzUvDfRmQ/elcMWP4kVpr4r0VmCjUbfJ6AnFcEj2hAaNohgZPIzTkktXAO6IsenIpe0fYHTR6B/wkek5AOoWwJ7GQCpodasLhilte20kmMhRIDXnBNoCSzRAdzxmnQraON0EkaHpuU4NDqNrRFQpxTXNsei29tcXPN5qMMa/3YpBVvzNN01SyssknrnOfxrzFonQ4W9fHsQc0fvMYkuZH+lcTjUe56ca1CK938jrNX1yO4fa0kaj0JrCm0/T7p/Mkt4JCe+0Vmw6UlzKdsIdjyTk8f4Uy5ijtiEs5SZOh2n5B/j+FL2FRe9FjjjaT92UdDQvdIsfIj+xW0EUwkU7gMcAjvXTSayjuY41aaTtGvT6k1yEK3JUeY7BfXFJb6Xbz6gjSrKS3HyuRn0H5100HOK9/c4sVKnUkvZrQ65bSe7YNqUvyD7sKHCj61fTZEoWJVRB0AGBXnE+mL8yeZcx88gSsMfrUaaSFiJW+vlcEYPnsRj863VRHK4npRk461G0nvXm01hcuNq6pfKfUTNUP9naqgYJrV5jtl84o9ohcp6W0nHWoWkrzWK21xZHE2sz7No2srck/Q0gj1xdxbWrhhj5QAM5/Kl7RByHo7yUWx33tqvbzAa8ah8S628W4X8jEcEFQf6V1HgbxHL9te61q6kNvbgPgIOeox0HPIqlO7DlPWvGD7LKx/wB4n9K4aQ5LHP8AEf51S8beLBr8NvHYx3EUELZLFfvCuFub7UtiraFo2HUs2c1TdhI7vULeK8t1hmLbGYZ2nB45/pSQwBJjsdwoGM8c+3SvP47/AF+Mb3nWQDnaw4q9ba3rOwOYIj61PMgszuhEevnMP+Aj/ClER/57E/8AARXFN4i1UNgWiEfWhvE2qIObNcf73FVzILM7Xyef9acf7op4gHeTP4CuHPi2/QgtYjaewbNWE8XTjmWycD2OaOZdwszsDD8wAfjv8opDCM/f4/3a5dPFgY4MbKfdacPFUGBuYBu4KkUXQWZ0bQjPDD/vn/69MeLjhl/L/wCvWAfE0BUEMh/MU1vE1uvUj3xT0A3xCMDJGfpQYgO4xXN/8JVbbQSJOP8AZpj+LLYfdjmY+m2loGp04j/3akCAHjFcfJ4ygQnbbzE9sjFV18cHd89m4X1BougsdyyAjpxVK4Re1c2fGtsV/wBXKD/u0L41sFH/AB7SM3qxpN2WhSWuprXCEJjsKz0jnuJNlvGzMe4HT3qnL4qM8qmIQxqOcMcVqWfjiOMBZo4SAACVauOUZXvY7YODW5t6VoPkR/OCZH+93Jrae3SxhACqGxwo7VzUfxFs4oztSMN6gEmsXUPGxvJiY5Yk93zj+VS4Sl0OiFSnT6nUTuHfJAwasmKKfSrqIKNzRnHHfFcfpfiNbiRo7hFBH8SsCp+lbI1m2hgmbzBnacc9ay9nNPY3VanJblXwPHjxLaMTl8MDmvQ/ixz4TtwDyJQf0NeZeDdSt4vEtkJXUyO5XI9TXpXxWcL4XtCMEebzzjjBr0Y/AzxH8Z5Ed7qfLxjjnHH4/wCNRnPOVYMOMdjTlZGAwTkHG4jimO+/JUtgdwcD6ViakLliX3KF9qyr/wC4+PQ1pttAODnHU5rK1D/VufY1SJZ0vhs/8S4f739K02rK8OnGnD/eNaTsK1WxkyhrDf8AEuuAf7tclbnGa6rWj/xLbj/drk48Z64qZFRJ3zgmqthGNnmdy5X+VWTwMciqtmzbkjP3TIWB9akvodlF/wAein/ZrnrYE3BHbNdHEP8AQ1/3aw7aP97uxxk1ctjI+1vgICPhXooPpJ/6MavQq8++Av8AySzRc+kn/oxq9BqkAUUUUAFFFFAHx/8AtgJv+IGm/wDYOX/0Y9eEeXwa+hf2sIDL4904jtp6/wDox68RNoeCByRms3KzLS0McRnPTNL5ZJ6n6V1/h/wjqWvTFbKA+UPvTOdqJ9TXbWmj+GfCC+bdFNV1Fect/qkb2Hf8aauxN20OI8K+ANX11Bcui2Onjlrm4O0Ef7I6tXcrc+F/AkI/s1Fu9RA5up1DNn/ZHauf8S+NNS1RikbGOIcADgKPYVx0sTySM8pLMeck5o5kgs3uanibxpqesTPmZ0Rvfkj+lcqVZjnJPc1pG0wcAd+tBtTtzmlzFKJm4x0yKTBI56VpG1yDwexo8gjqMenvS5gsZoD9FJANLiUdWYH1zxWgbdsZweKPIIPI49afMFigPM7sxH1pQ8owVlkHb7xq+tm0rqseWcnAC8k133hz4XXM0S3viKddMsuu1v8AWuPZe340LUTdjz/T49Tv7qO3sPtU87HASMkk16Tovgu50uMXPinVJocDctlBNlj/AL56D8K2LzxPovhO1ey8M2iRPjDS/elf6t2rzPW9dvtXkczTMEPO0E/rT0QtWdV4j8aW1vG1rYgFV4Eafd/4E3c1xDeJtUMjMk4XccgBBx7CqTwHtknFMMGQDtORSuhqPY0k8V6upbFwOexUcfSrSeONZVFAnUFRjdtwcVhm3DE5HSm+RkDjOOKNAs0dFH411DLNMVkJ7Y4b61bi8bgMN8DjPYEH+dciYSRxn1prQnA60Ad3D4ysmXJeWNhzho85/Kra+KLZshLi1fjPzbk/mK82MRHbimGNhjrSsgPS18QwydVQk9Nkqn+eKd/a0UuYlhuDIeABjn8c15eQQeQaFeRD8jup68GnyoGzqbiC7eImxZIEyT5RGSPq1L515DGvk7lkGeRMgz6Dr61jWWojy5Eu98khACHdgD1zilkeFT9zkepyRSsCOhtrqdrUNeSyiUcMzyZB+hzTJLiPIH2pdw5/1grnftQJx29KrXkkT42KSw/i9KdgOo+14UhLgEHrytCXtwCQsy49wprkFXI4/WnBSOhpOI7nWm8uAMvOmP8AdFVJ9XmVTvkQjt8nNZlhpN1ekbVIjJ+83ArorPQI7bDP+8YdyOKTQ7mfaXOoTuCI4xEehcGtQpc7M4gJP+yf8avi3Ee3nikTaF+ZhwcUg0MqS2unO7y4APUM1Qta3Tc+TFn13GtnAI+V1PsaTey5H7vA96LC0Mf7DdH+BMf7/wD9aljsLpGOY0xn/np/9atYHJ4P45p7bWXiRc/WgdynHDKF+eFSPZ//AK1OkiIUFbc7u+GFWwuTgMM+tOJIAHBphoUtgz89s457FSB+tKYYcZa3kPPoP8attGT3FNQNyM9SCMU9RFR4YiQVtnH4A/1pnkQNkPbvkHsg/wAav4O7IAHtmnBT02mgNDLeG1PzfZ3H1jpogsz83ktz6xmtYqcH5TTQhxyKBWMl7a2xhID+MZqJrWzYfOmCD2Rv8K3cEDkcfSoWUFflViSc8ikBjpaWJ5Ix+BFXbey03AM0qgA981eWFjgYGKsR2JkOGUbad7DsdB4MHhqylEzz2vmKflMgJwfbIroPH2uaffeGfJhu4J5VmUqoGSoPWvO74w2bxqq7nzzj+H/69VQTIjBlznkkHv60c1lYFDqRhjGmNwbGOAcZFIM7AcDOOw5pNgV8JnjoP60jZ5V8n09KgsifOSax9SlSNCG6scAVrvgAjAGPSsXVkBiZicbOg9SelUtyWdPozbbFAO/NXHbnFVPDZWTSIifvDg1oMq7sjpWqMjO1j/kGT5/u1ycII4A+ldZr2TpVwF67f61zEJ+RW9eDSkND2DBPc1WspBJcoM9M1ff5VDfw4zWbpxVbjdjvUamq2Z3EQ/0Ncf3Kx7EESHI6mtuIf6Gn+5WNZnDZPPNaMxPtH4Ejb8L9GA6Yk/8ARjV39cD8CyG+GGjEdNsn/oxq76mgCiiigAooooA+a/2jNKudU8e2EVnA80hsVGFH/TR+p7Vw9v4d0fQUE2vzLcXQHFrC2QP9416X+0Lrl9YeIrW0ssRiS0VmkHBPzsMZrxF/MkfzJm3uT1PNZtpMtJs1tb8UXl5B9msgtpZjhIohtFctMpf5nYyH355rQKjPXnH/AOumiPlmIG0nI9qzcmykkjO+zqWJPUngUgtg2cLzkYPbFaLJkIFXOOtBUhwDkjofSkUZwtwFHyjB7+nFKbdRgnGM46d6vNHleAF5pyIoLA9BzzQFjNa2GRjpnn1xSfZVGep7c81pLENzZzkgE1r6L4cv9VJFnEBFn5pH4Rfxo3DY5Nrchs9eP1rpvD3gbUNVVbqVVsrAHLTT/Lkew6munS20Tw0oaUrqN+nRmHyKfYVia74nv9VJXzGWPoFXjFXZR+IhtvY3UvfDng6MDR4Vub8DBu5ly3/AR2ri/EHiPUdYlZpppAGPY81Vkj3l9+SPveuajMe52z65FDn2GoW3MyW3BcN6jrjJNMa2w3Q5IBrXWIEDjrx9BSPEDsUj3z/SouVYyfswONv4U37PkAAdec1qmPaykjk5wc+lNaLMgAOQFoQjK+z8HBBzzTfs3zFumDgitPygFLk9R2pGQllVe/U5pgZTW+4AjsOauQ+H9RuRugsZ3GByEIH51bsFiS4geYfuhIC3uBXW/D/VvIa/TXL7yxJMzwEvnahPAHp0piscnF4M1WTG+FIuOsjf4Zpz+BdTwMPan38wj+Yr22PXdCkYF9StCR2aQA1bW50a5OUuLRx7SA/1rTlM7s+fZvBWqKxwkDZ7LIDVV/B2rqMm14/31/xr6Paz02XhfJI9iDTW0TTmORAv4GizC581SeFNXUN/oMh2nqCCKrNoWpISPsc546Y6V9Kz+GrCQcRuPbeaqy+ELN1wss6L3w2KVpDufM8umXsbYktpUPuppn2d0O11IPoRiuq8SXF0dZksdNV1xgcHcx/Gtrwz4JCR+frEhlkJ3eUDwPqe9CdxvQ4nTdGu9Qk22sRYd2PCj8a7PS/CMNqFe6xNL1wfuiu2jtYoIgkKKiDgBRikaAn73A9qdibmGbVUG1VAx2ApjQgL8wwB1zVjWtWstKQiRw8vaNeSa891jXbrUQVL+XDn7i9x70Ow0jU1rW4IcpbHzJR3H3RXPHVrtmZg6jJzjaKpcbTyc1Htyc0tCrF5tYvP7yH/AIAKeNauuh8okD+5WftxlhkikYHHGM0aAaaa7c/3IfxWnf29ck5MUIHptrKABHPakP1xRZAaw16cAAxxn65/xp6+IJRx5EWPqaxSOc96MdM07IDpLLWpLmYRmFAMEghjXSWFv58KSvlSwzgVw+hpm/GP7pr07SoAdPtyRzsH8qVrsTdjOuIFhhkbLHaCcY9BXLf8JKuf+PZsem//AOtXe38OLScgZ/dsf0ryFQOpFFgi7nSr4kjH3reTn/bFPHiKDPzRSgexBrl8EtyOAKUd+o+tGhR1g8Q22PmjlB9gKcNftH+6sw7dBXJ7eO+KsxIApyOP50mx2OttNZtFyCsh567Rxz9au3OqgWji2D+aQcFscVytqoyp6gmtNlCENk7QTyO1TcaihxcuTgMQ+T83JBpHiRlEi7s7eccU1EDM2MbSAysOxpUYgkOp4yDSGAOGJHTGQOmM/wD6qQb1zuY7MZ69DSOAqnYoYHIxUa/6vlS3H+RQhMaeh9ayNTY+U64BBrWLDYeufSsi/wD9W9UtxM6bw1ldOA/2jWnI3GKzPDxxp4/3jV92ya1RiUdSBFjMT6cVzMakB16AYP8AOum1bP8AZ830/qK5rJMskYGXLLj9f8aTGiXP7gj0qjp4Imz1ye/1FXbjYAVjJKAYz61RtSxnj4+XAFR1NVszvYR/oKf7lUbLSrtwJFgLI3IxV+A/6Cn+5/SptF1y3ijSJ3dWUY4NaswPrH4HRND8M9HRwQwEnB/66NXeVxnwfnW5+HulyxsWVg+Cf99q7OgYUUUUAFFFFAGNrHhfRNauFn1bS7S7mVdgeaIMQvJxk9uTVEeAfCgGBoGnY/64L/hXT0UrIDl/+EA8KH/mX9N/78L/AIUf8K/8Jj/mX9N/78L/AIV1FFFkFzl/+Ff+E/8AoX9N/wC/C/4UH4f+EyOfD+m/9+F/wrqKKLIdzlv+FfeEv+he03/wHX/CgfD7wlz/AMU9pvP/AE7r/hXU0UWQXOX/AOFf+E85/wCEf03P/Xuv+FX/APhF9E+zLbjS7TyF4CeUMD8K2aKdhHLv4A8KOcvoGmsfUwL/AIUf8K/8J/8AQv6b/wCA6/4V1FFKyA5X/hXvhLBH/CPaZg8Y+zr/AIUf8K98InH/ABT2mfL0/wBHXj9K6qiiyC5yv/CvPCP/AELumf8AgOv+FA+HnhEHI8O6Z/4Dr/hXVUUWQXOUPw88Ik5Ph3TMj/p3X/Ck/wCFdeD/APoXdM/8B1/wrrKKLILnJ/8ACuvB+AP+Ec0zA5H+jr/hR/wrrwf/ANC7pn/gOv8AhXWUU7Acl/wrjwd/0Lml+n/Huv8AhSH4b+Dj18N6X/4Dr/hXXUUrILnGn4YeCWJJ8MaST/17J/hTx8NfBgGB4a0rH/Xsv+FdfRTC5yH/AArXwbnI8N6WD/17r/hVqLwL4Yi/1eiWK/SEV0tFAGJH4V0OP7ml2g+kYqX/AIR3RyCDp1tg9vLFa1FAHKL8PPCKzvMvh3TBK/3n+zrk/pVtfBvhxRhdGsQPaFa6CigDA/4Q7w7n/kD2P/flaQ+DfDp66NY/9+VroKKAOOk+GXgqR2aTwxpLMTkk2y8/pTB8LfA3/QraR/4Cp/hXaUUAcX/wqzwN/wBCrpH/AICp/hR/wqzwN/0Kukf+Aqf4V2lFAHF/8Ks8Df8AQq6P/wCAqf4Uf8Ks8Df9Cro//gKn+FdpRQBxf/CrPA3/AEKuj/8AgKn+FJ/wqvwL/wBCro//AICp/hXa0UAcV/wqzwL/ANCro/8A4Cp/hR/wqvwL/wBCro//AICp/hXa0UAcbF8MPBETbovC+kq3qLZP8KvJ4G8MIgVND08KBgAQLXSUUAc2fA3hgqynQ9PKsMEeSvIrO/4VZ4G/6FXR/wDwFT/Cu1ooA4sfCzwMOnhXR/8AwFT/AAo/4Vb4G/6FbSP/AAFT/Cu0ooA4v/hVvgb/AKFbSP8AwFT/AAp3/CsPBPbwxpP/AIDL/hXZUUWA49fhn4LUEL4Z0oA+lsv+FSD4c+DwMDw7pmP+vdf8K6yiiw7nID4a+DB08NaX/wCAy/4Up+G/g49fDeln/t3X/CuuoosFzkR8N/BoOR4b0vP/AF7r/hR/wrbwbz/xTel/+A6/4V11FKyFc5E/DXwYevhvSz/27r/hUbfC/wAEN97wvpB/7dl/wrsqKdgucnF8OfB8KbYvDmlqvXAt1/wp/wDwr3wj/wBC9pn/AIDr/hXU0UAcnJ8OvB8iFX8O6WynqDbr/hUP/CsPBO4t/wAIvpOT3+zL/hXZUUAcafhf4IIwfC+kY/69k/wpB8LvA4PHhbSB/wBuqf4V2dFFgucqPh74SC7R4e03bjGPs6/4VCvw08FqSR4a0oE9/sy/4V2FFAFPStNs9IsY7LTLaK1tI87IolCquTk4A9yauUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH/2Q==</file>

    <drag>
      <no>1</no>
      <text>96€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>99€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>133€</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>144</xleft>
      <ytop>244</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>238</xleft>
      <ytop>186</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>381</xleft>
      <ytop>186</ytop>
    </drop>
  </question>

<!-- question: 211690  -->
  <question type="ddimageortext">
    <name>
      <text>Prezzo scontato 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Quanto costano i pantaloni tenuto conto dello sconto? Posiziona le etichette con il prezzo scontato.<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>85€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>2</no>
      <text>72€</text>

      <draggroup>1</draggroup>
    </drag>
    <drag>
      <no>3</no>
      <text>48€</text>

      <draggroup>1</draggroup>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>144</xleft>
      <ytop>244</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>238</xleft>
      <ytop>186</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>3</choice>
      <xleft>381</xleft>
      <ytop>186</ytop>
    </drop>
  </question>

<!-- question: 348946  -->
  <question type="multichoice">
    <name>
      <text>Dal prezzo scontato al prezzo originale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/2/23/Hektar_IKEA_Family_discount%2C_IKEA_Delft_%282020%29_02.jpg/1024px-Hektar_IKEA_Family_discount%2C_IKEA_Delft_%282020%29_02.jpg" alt="sconto 15%" class="img-responsive atto_image_button_text-bottom" width="300" height="169"></p><p>Lo sconto applicato è del 15%, ho pagato 85€ quale era il prezzo non scontato?<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€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>115€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>97,50€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348947  -->
  <question type="multichoice">
    <name>
      <text>Dal prezzo scontato al prezzo originale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/2/23/Hektar_IKEA_Family_discount%2C_IKEA_Delft_%282020%29_02.jpg/1024px-Hektar_IKEA_Family_discount%2C_IKEA_Delft_%282020%29_02.jpg" alt="sconto 15%" class="img-responsive atto_image_button_text-bottom" width="300" height="169"></p><p>Lo sconto applicato è del 15%, ho pagato 170€ quale era il prezzo non scontato?<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>200€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>185€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>215€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348948  -->
  <question type="multichoice">
    <name>
      <text>Dal prezzo scontato al prezzo originale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/2/23/Hektar_IKEA_Family_discount%2C_IKEA_Delft_%282020%29_02.jpg/1024px-Hektar_IKEA_Family_discount%2C_IKEA_Delft_%282020%29_02.jpg" alt="sconto 15%" class="img-responsive atto_image_button_text-bottom" width="300" height="169"></p><p>Lo sconto applicato è del 15%, ho pagato 42,50€ quale era il prezzo non scontato?<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>57,50€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>15€<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Percentuali/Dalla percentuale alla quantità</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211691  -->
  <question type="numerical">
    <name>
      <text>Calcola percentuale 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcola il 2% di 200<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>4</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211692  -->
  <question type="numerical">
    <name>
      <text>Calcola percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcola il 3% di 1000<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>30</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211693  -->
  <question type="numerical">
    <name>
      <text>Calcola percentuale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcola il 6% di 150<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>9</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211694  -->
  <question type="numerical">
    <name>
      <text>Calcola percentuale 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcola il 10% di 50<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>5</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211695  -->
  <question type="numerical">
    <name>
      <text>Calcola percentuale 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Calcola il 60% di 20<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>12</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211709  -->
  <question type="numerical">
    <name>
      <text>Dalla percentuale alla quantità 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Nella scuola ci sono 540 studenti, il 33% di loro porta gli occhiali. Quanti sono?<br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>180</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>10</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211710  -->
  <question type="numerical">
    <name>
      <text>Dalla percentuale alla quantità 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Abbiamo vinto 1500€ alla lotteria, a me ne spetta il 40%. Quanti Euro sono?<br>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>600</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>5</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Percentuali/Dai dati alle percentuali.</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211696  -->
  <question type="numerical">
    <name>
      <text>Dai dati alla percentuale</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/2/24/02019_0895_%282%29_Equality_March_2019_in_Krakow.jpg/1024px-02019_0895_%282%29_Equality_March_2019_in_Krakow.jpg" alt="persone con occhiali" class="img-responsive atto_image_button_text-bottom" width="400" height="257"><br></p><p>24.500.000 di italiani portano gli occhiali, la popolazione italiana è di 60.000.000. <br></p><p>Quale percentuale rappresentano le persone con gli occhiali. <br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>41</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211697  -->
  <question type="numerical">
    <name>
      <text>Dai dati alla percentuale 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/b/bf/No-xing.png/1024px-No-xing.png" alt="xing" class="img-responsive atto_image_button_text-bottom" width="400" height="158"><br></p><p>Delle 3388 persone di cognome Xing, 881 sono donne. Quale percentuale rappresentano le donne?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>26</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211698  -->
  <question type="numerical">
    <name>
      <text>Dai dati alla percentuale 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><img src="https://upload.wikimedia.org/wikipedia/commons/thumb/5/53/Couple_walking_dog_at_Buckingham_Fountain.jpg/1024px-Couple_walking_dog_at_Buckingham_Fountain.jpg" alt="walking" class="img-responsive atto_image_button_text-bottom" width="400" height="300"><br></p><p>5,9 milioni di famiglie italiane posseggono un cane. Sapendo chele famiglie italiane sono circa 22 milioni. Quale percentuale rappresentano le famiglie con un cane?.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>27</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>1</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
      <text>$system$/top/Default per Sistema/Percentuali/Dalle percentuali ai dati</text>
    </category>
    <info format="html">
      <text></text>
    </info>
  </question>

<!-- question: 211711  -->
  <question type="multichoice">
    <name>
      <text>Dalla percentuale ai dati 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il 45% dei residenti in Germania la sera guarda la televisione. I residenti sono circa 80 milioni. Quante persone guardano la tv?<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>36 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>45 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>40 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348928  -->
  <question type="multichoice">
    <name>
      <text>Dalla percentuale ai dati 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Il 10% dei residenti negli stati uniti soffrono di forme di diabete. I residenti sono circa 330 milioni. Quante hanno il diabete negli stati uniti?<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>33 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>330 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>66 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 348929  -->
  <question type="multichoice">
    <name>
      <text>Dalla percentuale ai dati 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Circa il 95% dei 60 milioni di italiani si è vaccinata contro il Covid. Quante persone 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>57 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>5 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>95 milioni<br></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

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

<!-- question: 211712  -->
  <question type="numerical">
    <name>
      <text>Percentuali e decimali</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A che percentuale corrisponde 0,12?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>12</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211713  -->
  <question type="numerical">
    <name>
      <text>Percentuali e decimali 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A che percentuale corrisponde 0,05?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>5</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 211714  -->
  <question type="numerical">
    <name>
      <text>Percentuali e decimali 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>A che numero decimale corrisponde una percentuale del 55%?<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <answer fraction="100" format="moodle_auto_format">
      <text>0.55</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0.01</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

</quiz>