$system$/top/Default per Sistema La categoria default per le domande condivise nel contesto 'Sistema'. $system$/top/Default per Sistema/Problemi/Problemi formule Problema scegli la formula dei dati 1 Giacomo e Marco hanno in tutto 75€, Marco ha il doppio dei soldi di Giacomo. Indicati con M e G i soldi che hanno rispettivamente Marco e Giacomo. Scegli le formule corrette per la rappresentazione del problema.

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. G+M=75 e M=2G

]]> G=75 e G=2M

]]> 2M = 75+G e G=2M

]]> Problema scegli la formula dei dati 2 Giacomo e Marco hanno in tutto 40€, Marco ha il triplo dei soldi di Giacomo. Indicati con M e G i soldi che hanno rispettivamente Marco e Giacomo. Scegli le formule corrette per la rappresentazione del problema.

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. G+M=40 e M=3G

]]> G=40 e G=3M

]]> 2M = 40+G e M=2G

]]> Problema scegli la formula dei dati 4 rettangolo

 Un rettangolo ha la base (b) lunga il doppio dell'altezza (h), il perimetro misura 60 cm. Scegli la formula corretta per la rappresentazione di dati.

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. b = 2h  e 2b+2h=60

]]> b = h+2  e b+h=60

]]> b=60 - h e 2b=h

]]> Problema segli la formula dei dati Luca e Marco hanno in tutto 47€, Luca ha 7€ in più di Marco. Indicati con M e L i soldi che hanno rispettivamente Marco e Luca. Scegli le formule corrette per la rappresentazione del problema.

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. L+M=47 e L=M+7

]]> L+M=7 e L=M-7

]]> L= 47+M e M=L+7

]]> $system$/top/Default per Sistema/Problemi/Problemi calcolo Problema scegli il calcolo 1 Alda e Marta hanno in tutto 38€, Marta ha 10€ in più di Alda. I soldi posseduti da Alda sono

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. $$ \frac{38-10}{2}$$

]]> $$\frac{38}{2}-10 \cdot 3$$

]]> $$\frac{38}{2}+10$$

]]> Problema scegli il calcolo 2 Luca e Ugo hanno in tutto 48€, Luca ha il triplo dei soldi di Ugo. I soldi posseduti da Ugo sono

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. $$ \frac{48}{4}$$

]]> $$\frac{48}{2} \cdot 3$$

]]> $$48 -  \frac{48}{3}$$

]]> Problema scegli il calcolo 3 Alda e Marta hanno in tutto 45€, Marta ha il doppio dei soldi di Alda. I soldi posseduti da Alda sono

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. $$ \frac{45}{3}$$

]]> $$\frac{45}{3} \cdot 2$$

]]> $$\frac{45}{2}\cdot 3$$

]]> Problema scegli il calcolo 4 Giovanni (G) e Antonio (A) vanno a cena insieme, la cena di Giovanni è costata 35€ quella di Antonio 29€ ma i due amici vogliono dividere lo stesso il conto a metà. Quale calcolo fanno?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. $$ \frac{35+29}{2}$$

]]> $$\frac{35-29}{2} \cdot 2$$

]]> $$35 - \frac{29}{2}$$

]]> $system$/top/Default per Sistema/Problemi/Problemi disegno Problema ripartizione scegli disegno 1 ]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. P2F

]]> P3F

]]> PF8

]]> Problema ripartizione scegli disegno 2 ]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. P2F

]]> P3F

]]> PF8

]]> Problema ripartizione scegli disegno 3 ]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. P2F

]]> P3F

]]> PF8

]]> Scegli problema dal disegno 1 segmento 36 P=2F

Scegli il problema che può essere risolto da questa immagine

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. Pietro e Fabio posseggono 36 € e Pietro (P) ha il doppio dei soldi di Fabio (F). Quanti soldi hanno ciascuno?

]]> Pietro e Fabio posseggono 36 € e Pietro (P) ha il triplo dei soldi di Fabio (F).Quanti soldi hanno ciascuno?

]]> Fabio (F) ha il doppio dei soldi di Pietro (P), insieme posseggono 36€. quanti soldi hanno ciascuno?

]]> Scegli problema dal disegno 2 segmento 36 P=3F

Scegli il problema che può essere risolto da questa immagine

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 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. Pietro e Fabio posseggono 36 € e Pietro (P) ha il doppio dei soldi di Fabio (F). Quanti soldi hanno ciascuno?

]]> Pietro e Fabio posseggono 36 € e Pietro (P) ha il triplo dei soldi di Fabio (F).Quanti soldi hanno ciascuno?

]]> Fabio (F) e Pietro (P) insieme posseggono 36€ e Pietro ha 8€ in più di Fabio. Quanti soldi hanno ciascuno?

]]> Scegli problema dal disegno 3 segmento 36 P=F+8

Scegli il problema che può essere risolto da questa immagine

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iVBORw0KGgoAAAANSUhEUgAAA7AAAAEHCAYAAACX7aomAAAABHNCSVQICAgIfAhkiAAAABl0RVh0U29mdHdhcmUAZ25vbWUtc2NyZWVuc2hvdO8Dvz4AACAASURBVHic7d1/lBvlfe/xj8wCMV5JUEjCWo6TNNiWTBIMjpUfENbXuyFACaBbuKH2Yfc2OSRxEQ1NoKfam5M09NwVKaf5VTmkOJCuTiGHcImclBoD2pM1KSkVWZNfRLYxBcfRUlOSrGa93hQH6/7hM0JaabWj1WhHI71f5/jASo+/8zz+7oz0nXnmGc/Y2FhBQJvxer2amppyuhsAsCCnn366Jicnne4GACyI3+9XPp93uhtoVwULJicnrTSrq20zYo6Njdke0+mxWx2T0/0kR/bGJEf2xiRH9rVrVkxyZF+7ZsUkR/a1a1ZMcmRfu2bFJEf2tWtWTHJkX7tmxVzidAENAAAAAIAVFLAAAAAAAFeggAUAAAAAuAIFLAAAAADAFShgAQAAAACuQAELAAAAAHAFClgAAAAAgCtQwAIAAAAAXIECFgAAAADgCl35fH7eRtPT05YDWm3bjJiSZGU89cR0euyStTE53c9Wy5HH41GhULA1Zi3kyL5tkyNryJF922/FHFU7hjk9dokc2bltcmQNObJv+4uZo0aOYU6PXeqMHDUS0+mxd/n9fksNrbarpy0xiUlMYhKTmMQkJjGJSUxiEpOYVtsxhRgAAAAA4AoUsAAAAAAAV6CABQAAAAC4QpfTHQAAAO61e/duW+L09vbaEgcA0N64AgsAAAAAcAWuwAIAgIaZV1Dz+bzllSTz+bx+/OMfN7NbAIA2wxVYAAAAAIArUMACAAAAAFyhK5/Pz9toenrackCrbZsRUzoxHcnOmE6PXbI2Jqf72Wo58ng8KhQKtsashRzZt21yZA05sm/7rZijascwp8cu1R6T+d5C+1krdivmqNFtsx9ZQ47s2/5i5qiRY5jTY5c6I0eNxHR67F1W71Ox2q6etsQkJjGJSUxiErM9Ypa+V09Mq3+nlcdOTGISk5jEXLyYTCEGAAAAALgCBSwAALBVIpGQx+Mp/vF6vTr//PP19a9/Xa+++qrT3QMAuBiP0QEAAE1x5513asWKFcrn8/rWt76lrVu36oUXXtDtt9/udNcAAC7FFVgAANAUGzdu1BVXXKEtW7boe9/7nt7xjndo27ZtXIUFACwYBSwAAGi6JUuW6D3veY+OHDmiX//61053BwDgUhSwAABgUTz//PPq6uqSz+dzuisAAJfiHlgAANAUR48e1ZEjR2QYhv7pn/5J6XRaV199tV73utc53TUAgEtRwAIAgKZYv3598f89Ho8+/OEPK5FIONgjAIDbUcACAICmuPfee7Vy5Up5vV699a1vZeowAKBhXfl8ft5G09PTlgNabduMmJJkZTz1xHR67JK1MTndz1bLkcfjUaFQsDVmLeTIvm2TI2vIkX3bb8UcVTuGOT12qfaYzPemp6c1MzMjSVq1apVWr14tSSoUChV/v3T7tWK3Yo4a3Tb7kTXkyL7tL2aOGjmGOT12qTNy1EhMp8fe5ff7LTW02q6etsQkJjGJSUxiErM9Ypa+t3TpUkmS1+u1rR+tPHZiEpOYxCTm4sVkFWIAAAAAgCtQwAIAAAAAXIECFosikUjI4/Fo48aN8ng8ZX927drldPcAADaKRqMqFAoKBoNOdwUA0GZYhRiL6qabbtLFF19c9tr555/vUG8AAAAAuAkFLBbVhg0bdM011zjdDQAAAAAuxBRiAAAAAIArcAUWi+ro0aOanJws/tzV1aXu7m4HewQAAADALbgCi0X1iU98QmeccUbxT39/v9NdAgAAAOASXfl8ft5G09PTlgNabduMmJJkZTz1xHR67JK1MTndz/nazszMSJJisZguvPDC4uter3fO8TXST4/Ho0KhYGvMWtohR6XYj+zbPjmyjhy9ptoxzOmxS7XHZL630H7Wit2KOWp02+xH1pAj+7a/mDlq5Bjm9NilzshRIzGdHnuX3++31NBqu3raErNzYi5dulSSFAqF9Ed/9Ee2xFxIO2ISk5jEJGZzYpa+V09Mq3+nlcdOTGISk5jEXLyYTCEGAAAAALgCBSwAAAAAwBVYhRgAADRs9+7dTncBANABuAILAAAAAHAFrsBiUUSjUUWjUc7QA0Cb6e3tLfs5n89bXoijnrYAAEhcgQUAAAAAuAQFLAAAAADAFShgAQAAAACuQAELAAAAAHAFz9jYWMHpTgB283q9mpqacrobALAgp59+uiYnJ53uBgAsiN/vVz6fd7obaFcFCyYnJ600q6ttM2KOjY3ZHtPpsVsdk9P9JEf2xiRH9sYkR/a1a1ZMcmRfu2bFrCdH+Xy+kE6nC9/5zncKv/rVrxrePjmyhv3IvnbNikmO7GvXrJjkyL52zYrJY3QAAIBt7rrrLj3wwAMyDKP4WjweVyQScbBXAIB2QQELAABsEYvF9OCDD2rJkiUVr3u9XvX39zvUMwBAu2ARJwAA0LBYLKZUKjXn+0NDQ2VXZQEAWAiuwAJoK7lcTrlcTpKUyWQkSQcOHNDPfvazef/uzMyMli5damk7Vts2I6bV8dQTsxn9XLlypc4+++ziz16vV6FQyNI24C7Dw8M1i1dJMgxDyWRS0Wh0kXoFAGhHFLAAXM8wDI2OjiqRSBSL11JWC67jx49XTH1stG0zYtZTbDrZT6vtQqGQjh49qrvvvluSFA6H5fP51NfXp0AgYKlPcE4qlVIymbTUNplMamBgQD6fr8m9AgC0KwpYAK6RzWb11FNPKZfL6ac//aleeumlqgUr3CWbzWpmZkYHDx6U9NqV8+HhYYXDYcViMa7ctqhMJqNYLFb1vVgspkQiUfZIM67CAgAaRQFbRekUxGeffVa//e1vK143rxBs2LCBL1ZAE+VyOSWTSaVSqbL75+q5Ygj3ymQyikQiGhwcVF9fn3p6euT3+53uFnTixMNchWg0GtXg4KCmpqaUSCTK3qOABZrHMAzt3btXkjQ1NaVsNlt8r5Nvaakn5lxjCofDCgaDzCBpAR1VwBqGoR07diiTyehnP/uZDh8+PO/fmetLsnmFQJJ8Pp/C4bDe+9736kMf+hC/2IANRkdHNTIyUravoXONjIxoZGRkzmNyKBSS1+uV9NoJxhUrVmjTpk2L3dWOkM1mNTg4WHVRpiuuuKJYoEYikYoC1jAMpVIpHqsD2CiVSs15G42JW1qsxZxvTKFQSH19fVq7dq3WrFnDrS4O6Mrn8/M2mp6ethzQattmxJSkucbz0EMP6Ytf/GJxKlM9v/DzmZyc1KOPPqpdu3bp85//vDZu3Kje3l5dccUVVdvXMx5p7jEtNGar5mihMau183g8KhQKtsashRzZ025iYkLf+c539Oijj+rFF1+s2bbWvtnT06Ply5dr1apV8nq9yuVylj5gXnnlFZ1yyimW+mq1bTNiWh1PPTGb0c9nnnlG//3f/138eWJiomZerRxv52rzzDPPFP//ySefLLb1+/1av369Vq1apTVr1qi7u1vd3d1as2ZNsX0r7kfVjmFOH0OkE2Pat2+ftm7dWjY12LR69WrdcsstxbF3d3fr8ssv10MPPVTW7u6779amTZs69ljXrJgSn0d2btvpHE1MTGj37t2amprSnj175PV6tWrVqoq2v/nNb/Tggw/OG9PKMbaZbe1u16yY87V/5pln9Mwzz5TVEuvXr1dPT49Wr16tCy64oOwzRmI/sjtml9WpWPVM2WqlmLlcTrFYrHgVp7RotXompp5pikuWLNHjjz+uxx9/XF/5ylfU19engYGBimnGbv33JCYxmxFzdHRUqVRK6XS6+IFgZb8z25ir2wYCAYXDYfX19ZXNhNi9e7d6e3vnjZfP5y2Px2rbZsS0Op56Yjo59lwup3/+53/WBRdcIOnEDJdUKjXnlYR6jsnT09PFY/JcSr+EBAKB4skB83dq9q0irbofLUbMffv2KRqNanp6uiIPwWBQyWRShUKhLOZ1112nnTt3lrU9cOCA9u3bpzVr1rhm7MQk5mLFTKVS+va3v62nn3664r1qx7J6ri7W+52WmNbaPf3003r66aeLx7pAIKD+/n5dffXVxc+Pdvn9bIWYbT2FuNYUp8VgTpNKpVIKhUIaGBhQX1+fI31pFT/4wQ+KK42yMEtny+Vyxf2jnoWY+vr6FAqFtHbtWnV3dyscDjexl1gMgUBAoVComMtwOKxoNKqRkZGKRYCardpjmMw+RiIR9fX1deQ9uLlcTnfddZfGx8ervu/1ehWPx+Xz+SrO9Jv3jZn35ZlSqZT+6q/+qml9Btwim81qYmJC6XRao6OjMgyDdR5cLpfLFW99CQQCuvTSS7V582amG9ukbQvYRorX0jPwp556qs4777yK1zOZjLLZrDKZjKUvV9lsVrFYTD6fTxdddJFuuOGGjiveUqmUtm/fXryvYHBwUOl0mnuGO0w2my0uymRVIBBQNBotu7JazxVDuNPg4KAikYhSqZT27t2rXC6n3/zmNzpw4MCi9yWXyymRSOirX/2qzj333OIjfmaffCm9F9ftzFW/U6lUcaXoaveFBYNBbdu2reYXs8HBwYrVilOplD7wgQ9wnzLamrmokrmg0oEDB/TAAw/IMIyyE2Z2CwQCCgaDZd81m7WI0znnnGNrzFZYxGn2mAzDUCaTqTgRZ0Uul9P27dt19913q7+/v3gyFAvXlgXsfMXrwMCA+vv7LV25metLcunfzWazSqVSeuSRR+ZdGMowDD300EPauXOnQqFQ8Ze43c/I5HI5xePxstfMZ3eykEdnMK+21rMoU19fnwYHB7nK2sF8Pp8GBweLP891TM5ms5qamip+Wcxms/q3f/s3HT161PY+ZbPZspU9q5mZmdEFF1ygYDBYnNpuTnVvZaOjo2VXgeZjThue70SkuZjT7C/rt956qz7zmc/wOYC2YZ74MS90zP6dr6eQWqi+vr7ijIhS3NJiLWatMeVyOaXTae3du1cvvPBC1WnetaTTaaXT6eKsHp6LvTBtV8AahqGhoaGqH7yBQEDxeFzhcNjyzcxWhEIhhUIh3Xjjjdq3b1/xXr75rsyaX4KGh4eLxWy7PpYnFos5NpV7ocwvxHv37q3Zd6tLyDfzjKL5BbkVT4SkUil9+ctftrTqt3RiAaZrr71WkUikJceD1lR63Ozv75d04gvLxMREcaaMefKk9DETzTRXoWvO5jGv1jq9kqW5Qv/IyEhdV4PC4bASiYTlL1/RaLTiKuzU1JRisZiSyWTHnNBF+xkfH9e///u/K51O235F1Sx0wuHwnMeumZkZveENbyjet88+1DyBQKB4UtUsis28ZDKZ4p/5mLN6ksmkBgYGKGTr1HYFbDwen/MLQyqVavovRzgcVjgcViwWKz4GxMoXpdIvOuZjecLhsI4ePWr5zFarqnXVrRUPsslkUnfffbflgstqsbkYy8L7fL6WORBmMpni/mhlPH19fcWTOEwNhl3ME4y1lJ6ZL/2CWM+XkXqY0wbNuKX7h1nUVvsS2uhJsNLpzeaJuZ/+9Kc1F7iqxrzf1TxRYJU5Hbzav+fsE7rmfbOtemIO7cm8eprL5ZTNZnXs2DGdeeaZCgaDksr3IXM6aSaT0eTkpK33q3q9Xr3//e+vertZtf2OW2qcVfq9XXpthqE5m6UWwzCKhWwsFuOWCovaqoAdHx+vel+d1+ut6yyxHXw+nyKRiCKRSPGePytXZaUTv8zmFIOZmRl9+ctfLu4YoVBIGzZscLw4scowjIqpw6Wc/mKSy+U0OjpaMdXHrYsnlB4Io9GoBgYGFr0Ps1f+rsXr9RbvczR/F+ycHQHUy/wiIr12q4g5ZSyZTOrQoUNN3X6tqclOPxvxrLPO0p//+Z8rEoks+DMokUgoEonUvEo1+8q1z+fTunXrdNFFF3GFFrYyDENPPfWU0um0MplMxe+luX+k0+mm9sO8vcA8cdPf309R6mKlNYD5+XHPPffUvDBiGIZisZjOP/98/cM//INrvuc7pW0KWMMwdO+991a87vV6lUwmHZ2WGwqFFI/Hi1dl51oavZbZVwHC4XBxee5W/iWfazq3yYkvIuaZsWQyOe99bG5lGIaGh4eLq7gu1u9/MplUIpGYd7p4MBgsFq5AqzOnjA0ODhZPdpn3284+/ppfgp1YaKoZ+vr6ip83Bw4caHhGkM/nUyqVKp5os8IwDI2Njenxxx8vu0JrXgmbfbX62Wef1W9/+9t5486+/aPWvfZHjhxRd3d38Wc33M+M166oli6YdOzYMZ188snz3h5kp2AwKJ/Pp2AwqJdeekm9vb0KBAL8HnUA8/Pj6quvLt5mWGsRy/HxcfX392t4eLjuWS6dpG0K2EQioZdffrliytTQ0FDLHBzMMzKbNm3SkSNHlE6ni6tr1sssaIeHh4s3gbfamTrzXuBWYRiG7rrrruLqf50gl8spEokoHo83dVqK1auu5uNRWJQJbrVmzRpLv787d+7UWWedpUwmU5yW3MwVR+1kTuef/eXJrqLc5/NpaGhI/f39+tKXvlT3Cd35FtGyelW5ninZjV7RrjYl3Cykqimdqlrv6qlOr8lgZ0yr45kd05yiX21/W4wZVubzyEsfD2aqZ9EjtBdzNqX5mLhUKlV1ZqZhGIpGoxocHNSNN97Y0heqnNIWBWwmk6l6Jtf8EG5FpWf0zekFZlFa7zMPU6mUHnzwQf3xH/+xBgYGWqJgz2azNacOm3K5XNOvwhqGoWQyqWQyWfd9Kl6vV/39/TX7aHUJ+WZ+YSi9KlRNLBbT5Zdfrr/+67+2/UBo5arr+vXr9Rd/8RcUrugYy5YtK7snqpS5r5pfsBeykqXdvF6vIpGIBgcHF21mTDgc1te//vWGT+i6QbWTF7UKqdKTgfUUXK20JoMdbZtxkqEZuru79cEPfrBYuFJwoJZAIKChoaHiwnZz3Sc7MjJSvFjVCt/tW0mXlfvNpqenLQe02tbOmLfddpuOHz8uScX/dnd3KxqNznk/nRP9nKtdd3e3rr76al199dWSpH379ml8fFx79uzRnj17LBW0x48f14MPPqgHH3xQPT09WrNmjVatWiWv16vVq1eXta31gXDkyBHt27dPkvTKK6/olFNOqdruxRdf1JEjR7Rq1aqytsuXL9f+/fv10EMPzdlvM0eS9Hd/93f63Oc+V7VdIznyeDwqFAr61re+pe3btxf7UrrtufT09Oitb32r3v3ud+uKK66Y94Poxz/+sdatW2epn8uWLZu3XT1tzXbXX3+9DMPQl770JT300ENV237ve9/T/v379dnPflZr1qypGdfKcWF8fFx33HGHnnvuuTnb9PT06FOf+pQ2bNigZcuWWYrbjH1TsjamVj/WlbJ6r3ArHevm0yk5Wr58uSQV90NzPzYMQ88++6wkaf/+/RXH0FrH5Nmqtd2/f39xKqz5uXDKKafove99b9kxoVYempGj0s9AwzC0Z88e7d+/X3v27NH4+Lgka8duUzPa2t2uWTGttne6n62co97eXq1evVrr16/XzMyMJicnNTExIem1fUiSVq1apZ6eHq1fv14rVqwofmYXCoV595NOONaZ38MWEtPpsUuLl6Ph4WGNj4/rlltu0ZEjRyp+P5955hldddVVuuGGG/Sxj31swdtvt+8MXVanndYzPXUxYyYSCR04cKB41s387yc/+cl5z1a06thLz9rv3r1b55xzTtlqmHNNQTPHfvjwYR0+fHjOlSXtPJtqbqNa29k/e71evfTSS2Wv79y5U3/4h3+oaDRaNf5C/z1LV8Cd3ZfZ/QoGg4pEImVTfepdPKEVfpf8fr+++MUv6tOf/rRuvPHGqlcyDhw4UJy6Umv/qLXtTCajRCKhTCZT83dkYGBA0WhUPp/Plf+exCTmYsf0+/1605veJElVp/w7/WxEs592tpvdtvTfwJTNZjU2NqZHHnnE8hVaq1fi6rliR8z2jBkMBhUKhYr3e5eetHbrfkRMd8XctGmTxsbGFIvF9Nhjj1X9Pb777rv1wx/+UIlEomyWjNvHvtB2rp5CnMvlqk4dNheIaRfmM8DM6dC5XE6pVEojIyN1Tzd2SjAYVDwerzql2yyG7Fgp2lz1uNYN8tJr0+XMwrWdBAIB7dixQ8PDw1X3D8MwNDg4OG8RO5v5zLL5/m1Ln7cMAI0KhUJavny5tm7dWvEIIkkVt0+ceuqpOu+88+aNW3r7x3zPBp59v6pb7meGiveimvchm7MQeF4qWonP59O2bdt055136p577qn6/T6bzSoSiSgWi7XsLZKLxdUFbCwWq3rfnZV7L90sEAgUH5GSTCaVSqWa/miHRgSDQW3btk2BQECXXnqpdu3aVdEmk8koHA4rEokoGo3W/aFinsxIpVI178Xs7u7WRz7ykZZ4TmqzmQuYDQ8PVxwI6y1iU6mU4vH4vItflV51BQC7mUVHrRNkVq+G1bOYTqNX4qqtUTB7ZeNSpQV6vYs4Ob0mg50xrY6nWkzzkTSzP494PA1a2ebNm7Vx40bFYrGqJ9XMx+3kcjldf/31DvSwNbi2gJ3rYeitsojRYvD5fIpGo4pGo7r33nv1yCOPWHr25mIy+2eKRCJaunTpnFfxzOXFA4GA3va2t+md73znvNt44oknLC2AEolE9Gd/9mcV09PaWSQSUTAYVDQarTjJYbWIHRkZmfekUDgcViwW65h9DwDqUe3YWKuQKi3Q6ym4rBblTk9Hd/IkA9DqQqGQduzYoUQioUQiUbVNIpHQGWecoS1btixy71qDKwtYc5robGedddac91K2uyuuuKL4Szz7OYWzz+DUWrpfeu2Ds9YZUvOsprkds202my17GHe1K3Fm7mpNRc3lcjp06NCc9/GWmu9e3WAwqKGhIYXDYcs3sbeTUCikVCqlzZs3VzwGwyxi5zrxMd9q0j09Pbr55ps7fioLAACAnaLRqPr6+hSNRqvesvD5z39eq1at6shbtlxZwM71yI4bbriBqYvSnI9uMNl5NnWhix7F43H19fUpFos17T5er9dbfI5Wp/P5fLrzzjt10003VZzQMAxDqVSqahE61wkhcxr7pk2bOOMNAADQBOZFiLnWd4lGo0qn0x1X/zjzwKwGzLVwk3mTPtyjv79fo6OjikajxQe228EsXEdHRyleS/h8PiWTSQWDwYr3qp0QSqfTVc/4RSKROQteAAAA2Mfn8825EKphGBoaGnKgV85yXQFbbS641+tt+4Wb2pV5H+9TTz3V8Mq15lVBsyjutLNRVpgHwdJFsgKBQNVCv9qZvnA4rHg8zr8tAADAIprre3I6nVY6nXagR85x1RRic6rjbIODg3yhbgOljwrKZDIaHx/Xq6++Ou/fO+mkk3TllVeyHL5F5nQU87FFAwMDFW1yuZxGR0crXo/FYovRRQAAAMySSCTU19dXcfududZLp9RDXVYWtZmenrYc0GrbhcS87777dPz48bL3uru7ddVVVxUX57G6SE8z+2lnTMnamJzuZz1trYxnzZo1WrFihZYtW2Zp28uWLSuL6/F4VCgUFtzPTsjRjTfeKEkqFAoV/f/e975Xsa+tXr1ay5cvL2vLfmRfu3rbcqyzb/utmKNqxzCnxy6RIzu3TY6sIUf2bX8xc9TIMczpsUutnaPPfOYzuvXWW8u+p01OTuree+/V5s2bq/6ddtuPuqwuwFLPQi3Nivnqq69WrDb7kY98pOyxKK3QT2IS0+0xq+1r1157bdW/325jJyYxiUlMYhKTmMRs1ZhXXXWVHn30UT322GNl39VeffXVOf9uu4zd5Kp7YCORSNliP4FAoOr0RwCNqbavsWgTAACA8+LxuFavXl38udO+p7nqHthAIKDR0VGlUilNTU0pEol0zFxvYDGV7mvSiRWj2dcAAACc5/P5dMcdd2h0dFRer7fjaiJXFbDSiYTxaBSg+djXAAAAWtPy5csVjUad7oYjXDWFGAAAAADQuShgAQAAAACuQAELAAAAAHAFClgAAAAAgCtQwAIAAAAAXIECFgAAAADgCl35fH7eRtPT05YDWm3bjJiSZGU89cR0euyStTE53c9Wy5HH41GhULA1Zi3kyL5tkyNryJF922/FHFU7hjk9dokc2bltcmQNObJv+4uZo0aOYU6PXeqMHDUS0+mxd/n9fksNrbarpy0xiUlMYhKTmMQkJjGJSUxiEpOYVtsxhRgAAAAA4AoUsAAAAAAAV6CABQAAAAC4QpfTHbDDxMSE7r//fv3Lvzyp++7boYsvfpe2bNnidLcAVzH3o0cffVL3379DF17IfgTUi/0IaBzf64DGtfN+5PorsPff/1295z1XKpE4pHz+Oj3xxJt1++0/0TvfeaGOHTvmdPcAV3jgge/q4ouv1P33H1J393V67rk36xvf+IkuuID9CLCK/QhoHN/rgMa1+37k6iuw99//Xf2f/zOidet+VPHeyy9/X+ee26/9+3c70DPAPR544Lv6v/93RJs3V+5HL7zwfZ1/fr9+/nP2I6AW9iOgcXyvAxrXCfuRa6/ATkxM6NZb/0Zr136n6vtnnfU/dOqp/0t/8ifRRe4Z4B4TExOKxf5GV15ZfT96y1v+h970pv+lgQH2I2Au7EdA4/heBzSuU/Yj116Bvf/++3XyyRfXbPPWt96ob3/7FF155YUV783MzGjp0qXzbsdqu2bFzGazmpiYsDWmk2O3Op56Yjo9djfnaOfOnTrrrNr70YYNN2p4+BRddhn70ULash+1f47YjxYek/2IHJl27tzJ97oFxmQ/Ikcmq/vRAw+com99K2FpO63IMzY2VnC6EwvxN3/zNeXz16mnJ1Kz3cMPd2vFitdr+fLli9QztIKuri79/ve/d7obLe9XvzL07nffpmCw9n50++3dCgTYj4BqmrEfnXzyyW1xnxJg1fPPGwoEbuN7XZvge5gzrO5Hu3b59fGPD+iaa65ZpJ7Zq6u3t3feRvl8Xn6/31JAq20bjXnffTv0xBMH5/27Hk+XVqxYoTPOOKPs9WPHjunkk0+e9+9bbdesmL/+9a91LvzzQQAAHJtJREFU5pln2hrTybFbHU89MZ0eu5tz9NJLeeXz8+9HS5awHy20LftR++eI/WjhMdmPyJHpxRfzmpnhe91CYrIfkSOT1f3opJNO1uDgoN71rneVvb5YdVyjMV07hbi3d4N++MMf12zzyit5vf3t79UPfvBwxXtuSdDu3bvl1pMM1VgdTz0xnR67m3N03333afv22vvR736X17p17EcLbct+1P45Yj9aeEz2I3Jkuu+++xSP871uITHZj8iRyep+FAptqChe3cS1izht3rxZx46NanJyz5xtfvKTP9Ett9ywiL0C3GXz5s166aVRvfji3PvRjh1/optvZj8C5sJ+BDSO73VA4zplP3JtAStJ4+OP6/nn/1SHD/9L2eu///20nn76Gn3609dp8+b/6VDvAHfIZB5XOv2nevbZ8v3olVem9Z3vXKNo9Dpddx37EVAL+xHQOL7XAY3rhP3ItVOIJWnZsmU6dOgnuuqqP9XDD1+rN7/5Mv3mNz/XG9/4en3+81v1kY9scbqLQMtbtmyZnn/+J7rmmj/VF75wrdauvUwvvnhiP7rllq363/+b/QiYD/sR0Di+1wGN64T9yNUFrOm73/2mZma+pu3bt+vSS+N629veppNOOsnpbgGu8v/+H/sR0Cj2I6BxfK8DGtfO+1FbFLCStHTpUp133nlavXq1010BXIv9CGgc+xHQOPYjoHHtuh9ZugfW4/FYDmi1bTNinn766bbHdHrsVsfkdD/Jkb0xyZG9McmRfe2aFZMc2deuWTHJkX3tmhWTHNnXrlkxyZF97ZoVkxzZ165ZMS0VsIVCwXJAq22bEXNyctL2mE6P3eqYnO4nObI3JjmyNyY5sq9ds2KSI/vaNSsmObKvXbNikiP72jUrJjmyr12zYpIj+9o1K6arVyEGAAAAAHSOrnw+P2+j6elpywGttm1GTOnEQ33tjOn02CVrY3K6n62WI4/HU/VMDjmyhv3Ivu2TI+vI0WuqHcOcHrtEjuzcNjmyhhzZt/3FzFEjxzCnxy51Ro4aien02Lv8fr+lhlbb1dOWmMQkJjGJSUxiEpOYxCSmu2ImEgnddNNNVd97+OGHdemllza0/VYeOzGdj9k2qxCjtSz0wAYAAAB3uOmmm3TxxReXvXb++ec71Bt0CgpYNNVXvvIVLV++vPjzL37xCw5sAAAAbWDDhg265pprnO4GOgwFLJrqkksuUTAYLP68e/duvfGNb3SwRwAAAADcigIWAAAAQN2OHj1a9piWrq4udXd3O9gjdAIeo4Ommpqa0uTkZPHPzMyM010C2kIikZDH46n6Z9euXU53D2hJpfvNxo0b2W+ABn3iE5/QGWecUfzT39/vdJfQAbgCi6YKh8NlP69du5YFnAAbzb7PXGIBDWA+X/nKVzQ5Oam1a9cWX2O/AeoXi8V0ySWXFH/2+XwO9gadggIWTTUyMqKVK1cWf3722Wcd7A3QfmbfZw5gfpdccokOHz6s3t5ep7sCuFooFNLGjRud7gY6DAUsmiocDpd9ufZ4PA72BgAAAICbdeXz+XkbTU9PWw5otW0zYkqSlfHUE9PpsUvWxuR0P2e3Ne91nZqaquj/YuTI4/GoUCjYGrMWN+aoFvYj+7bfrByZ+9iLL76o0047rfj6SSedVLaABjmyr129bRvZj6odw5weu+T+HJXuN0ePHtUvf/lLSZX7jdP9XGhMyf05mo3PI/u2b2fM0jVNqo2nkWOY02OX2iNHpdptP+ry+/2WGlptV09bYrZvzKVLl0qSvF5vRYxW6icxienWmOY+tmnTprLX3/3ud+vJJ59cUEy3jJ2YxFxo23r2m4Vuv1XHTkxi2hnT3JfsjLmQdsTszJiunEJsGIaSyaQkaWBggBvGAXSs2feZczwE5jcyMqLf/va3Ou+88ySx3wCAm7iygB0cHFQ2m5UkJZNJpdNpPnwAdKTZ95kDmF84HGYRJ6AB0WhU0WhUu3fvdror6ECuew5sKpUqFq/Siauxg4ODMgzDwV5htmg0qkKhwBdrAAAAALZxXQFbTTabVSKRcLobAAAAANAypqenlUwmlUwmlcvlnO6OLVxXwEYiEQUCgYrXd+zYUfcKYwAAAADQjgzD0Kc//WkNDw9reHhYkUikLYpY1xWwkpRIJOT1esteMwxDP/jBDxzqEQAAAAC0jtHRUR09erT4s2EYSqVSDvbIHq4sYEOhkCKRSMXrpc+kAoB2xn3mQP3YbwB0knQ6XfHa7IuAbuTKAlY6sYLgbAcPHnSgJwAAAADQOgzD0OjoaMXr1Woot3FtAVvtsTmll8gBAAAAoBPF4/GK1wKBgEKhkAO9sVdXPp+ft1E9iyNZbdtozCNHjuj48eMVr1sZTz3bd3rskrUxOd3PetouRo48Ho8KhYKtMWshR/ZtmxxZQ47s234r5qjaMczpsUvkyM5tkyNryJF921/MHDVyDHN67JL7c7Rv3z49+OCDxZ/NmunSSy+tOTa35KjL7/dbami1XT1tG4nZ09OjJUvKLyC//PLLLddPYhKTmMQkJjGJSUxiEpOYxFysmIlEoqxOWrJkibxerz7+8Y9XncXqVD8X2s61U4irXf5++eWX22JpaAAAAACoVzqdViaTqXg9Go3OW7y6hWsLWElVVxGsljAAAAAAaHfJZLLitUAgoMHBQQd60xyuLmD7+/srXqu2XDQAAAAAtLNMJlP1Yl61BZ3czNUFbF9fX8Vro6OjTCMGAAAA0FFGRkYqXgsGg23x6JxSri5gQ6GQAoFAxeupVMqB3gAAAADA4pvrua8f/OAHHehNc7m6gJWkgYGBitcoYAEAAAB0imrFayAQ0Pr16x3oTXO5voCtdh9sLpfjXlgAAAAAHaHa4k3VbrdsB64vYAOBQNXkcBUWAAAAQLvLZDLKZrMVr7fTysOluvL5/LyNpqenLQe02tbOmJdccokee+wxSdLx48clSY899piy2ayWL1/eMv1cSExJaocclbIynnpiVmvn8XhUKBRsjVkLObJv2+TIGnJk3/ZbMUfVjmFOj10iR3ZumxxZQ47s2/5i5qiRY5jTY5fclaN9+/bptttuK9ZAptWrV6u7u1tS++1HXX6/31JDq+3qaWtXzKuuukpf/epXdeDAAS1Z8tpF5dHRUUWj0ZbpJzGJSUxiEpOYxCQmMYlJTGLaEXNiYkLRaFSGYZTVQJL00Y9+tBjL6X7aHdP1U4hNkUik4rVkMinDMBzoDQAAAAA0x1133aVIJFK11gmHw1Vro3bRNgVstdWIDcPQ0NCQA70BAAAAAHtlMhlFIhFt37696vter1eJRGKRe7W42qaA9fl8Vc80pNPpqg/1BQAAAAA3yOVyisViGhgYqLpgk3SieE0mk/L5fIvcu8XVNgWsdGIxJ6/XW/H6tm3b5kw0AAAAALSibDarWCymSCRS8ykr4XBYO3bsUCgUWsTeOaPL6Q7YadmyZYrH4xULNxmGocHBQY2MjHREUgEAAAC4i2EY2rdvn/bu3atsNlv873yi0WjNhWvbTVsVsJLU39+vgYGBiof5UsQCAAAAaBWGYWjHjh3KZDLKZDKanJysWE24lmAwqHg83nG1TdsVsNKJsxCZTEZ79+4te90sYoeHh7VhwwaHegcAAACgUxmGoW3bti14nR6v16ubb75ZW7Zssbln7tCWBazP51MymdTAwEDVIjYajeqjH/2obr31Vod6CAAAAKBdZbNZPfXUUzIMQzMzM1q6dKkkaWpqSqlUakGP+vR6vRocHNTAwIAKhYLdXXaNtixgpdeK2EgkolwuV/H+9u3b9cMf/lCxWEzhcNiBHgIAAABoF4ZhaHR0VIlEoqz+OH78eF1Tg2cLBoMaHBxUX19fcYXhfD7fcH/dyjM2NtbW5fvBgwe1fft2/fKXv5yzzUUXXaRIJKLXv/71i9gzNJPX69XU1JTT3QCABTn99NM1OTnpdDcAYEH8fn9HFVgHDx7Unj179Mgjj+jo0aMNxVq5cqVWrlyp17/+9QoGg1q5cqWWLVtmU0/bg6dg4fpzPp+X3++3FNBq22bE3L17t3p7eyteNwxDsVhMo6OjxdeqnQnp7+9XJBJRX19fU/tZT8y5xtRIzFbMUSMxnR47OSJHix2THJEjJ2LamSPDMLR3714dOXJE3d3d88bcs2ePfv/731vqZ+lUvVoOHDigc845x9aYVts1K6bVMTndT3JEjuxo16yYVsf0X//1X3r++eeVy+WqzvYsVesKrDktuK+vT8uXL+fzyIK2nUJcyufzadu2bUokEkokEnO2S6fTSqfTkk48SykQCOgP/uAPtHTpUvl8PgWDQUkqLhBl/myqtnMEAgEFAoGy1+b6wK7WFgCAehiGofHxcf3iF7+Yt22tL3VTU1Nlj284fPiw7r777jlj7d27V4Zh1DVVzmrbZsSs5wutk/2sJ6bVMTndT3JEjuxo16yYzcjRXCKRiGKxGNOC69QRBawpGo0qHA5reHh43g/2TCYjqfYvp1nsmhZzJ5pd7B47dkwnn3xy1Riz2zp9pu5nP/uZrTFb4UydlTE53U9yRI5qWblypc4++2xJJ84Gd9qS/G6WzWY1NTVVfAxDJpNp2ufRwYMHG+0uAHSMcDiscDhc8Vns9XrV39/PhasF6qgCVjrxi7Rjxw7deeeduueee1x7n+Ts6QpOn63iTB1nU+1o16yY5Ghh/QyFQgqHwxoYGOBDtkXkcjmNjo4qk8kol8tZesA9AGBxRSIRRaPR4mdnPdNjMb+OK2BNmzdv1pYtW5RMJpVKpeaduw4AnSabzSqbzWpkZEShUKi4PkBpAW3ebkGB2zzZbFY7duzQrl27dPjwYae7AwCooq+vT+FwmCuri6BjC1jpxL2x0WhU0WhUmUxGqVSqeFYbAPAas5iVql+tNdcJCIVC8nq9ksoLXZ/Ppw0bNjA12aJqj2Kw436rVmFOU691+0upt7zlLXrDG95gKTaLz7BAkB3tmhWTHLVXjszFkXgk5+Lq6AK2lDlHXXptdcRsNquXXnpJx44d0969e8vaVlNt56i2MtlcH9hWVjEDgFZkGEbx/kvTXIVuX19fxdlp875esxDu1C8DhmEomUwqmUwu6CH3pp6eHr3vfe+r+Hc2DENTU1PF12t9qZt9L/SePXt0wQUXzLnNYDAon8/n+OqUnbwyJ6t5k6PFjkmOmBbsBArYKnw+X7GgbdWdaHaxW+tRBLPbcqaOs6m1kKPOzNF//Md/6OWXX5bU3JNphmEolUpVvD67n+Zx2JyS1QnTsdLptIaGhuouXM1CMxAIKBgMqr+/X93d3bZ/Hs3MzHTsiQUAQOuggHWp2fecOV1oc6aOs6l2tGtWTHJUfz/NKawjIyNlM1AWi2EYZY82CwQCCoVCevOb36ze3t62WinZMAzdfvvtVQv7aoLBoCKRSHGRrWp4FAMAoF11WfmQm56ethzQattmxJSsf2g72c96YkrWxuR0P1stRx6PR4VCwdaYtZAj+7ZNjqxZjBxt2rRJmzZt0sTEhMbGxnTkyBFJ0iuvvKJTTjlFU1NTevbZZzU+Pl415vHjxy1t20r7Q4cO6dChQzp+/Li2b99e9t769eslSatXr1Z3d7eWL1+unp4enXTSSVq3bt2823UyR4Zh6GMf+5iee+65mu3Wr1+v/v5+XXLJJcXnBdbaBvuRNRzr7Ns+ObKuE3JU7XsYObKvXb1t220/6rJ6ZaCeOd7EJCYxiUnM9onp9/vLrnZWu6prTjsuvQe2dFpwNpvV6Ohoze1bXaBodrunn3667L+m0ntwzcWlzP/OXj3ZiRxls1lFo1EdOnRozrGXPoqh3vutWvF3iZjEJCYxiUnMRtsxhRgA0DCzGCyd0lqt4Jq90JPJvK83m80qk8nY/oxucwXl2dv2+Xx629vepgsvvFChUEgbNmwou8LZLNlsVoODg3Pe79rX16d4PL4ofQEAwE0oYAEAi6Z0xfdSs+/rzWQySqfTymQyTb0H1zAMjY+Pl129NQtx875br9dr67NuaxWvXq9XQ0NDikQitmwLAIB2QwELAGg5swvdTCajbDar5557Ti+88EJTV0rO5XJzLqh0zjnn6MILLyyujlyvVCqleDw+Z/GaTCbbZnEqAACagQIWANDy5nq0mfncbum16cHZbFZTU1M6ePCgDh8+bGs/9u/frwMHDmhkZEThcFjRaNRyIZvJZBSLxaq+FwwGFY/HKV4BAJgHBSwAwLXM58VKqigkzWLXLHLN/1ZbcGohMpmMBgYG1N/fr1gsVnOKsblgUzWrV69WMpnkflcAACyggAUAtLXSIre/v7/svWw2qz179ujnP/+5stnsgu63Ne/VHRkZqXoF1TCMOe95DQaD+vu//3uKVwAALKKABQB0rFAopOXLl2vLli3F10pXSp49LXkuZpEai8UqFmAaGhqas3hNJpNVn1kNAACqo4AFAKDEXCslG4ah73//+/rmN79Z9UqtYRiKxWLK5XJ6xzveIenE1dl0Ol3R1ixefT6f5QfMAwAAydpT4wEA6HA+n08bN27Ujh07FI/H57znNZFIKJVKyTAMDQ0NVbxvrjbMtGEAAOrXZeXM7/T0tOWAVts2I6Yky2eynexnPTEla2Nyup+tliOPx1N1Wh45sob9yL7tkyPr3JSjTZs26V3vepe2bt2q/fv3V7RLpVI6fPiwJicnK977zGc+o0KhUByv1WOY02OX3JUjK9iP7Ns+ObKuE3LUyDHM6bFLnZGjRmI6Pfau0scR1GK1XT1tiUlMYhKTmMR0a0y/36+HHnpIsVis6nNjn376aS1ZUj7Rqa+vT1ddddWi9pOYxCQmMYlJzHaKyRRiAAAaEI/HKxZuqsbr9Soejy9CjwAAaF8UsAAANMhKEbtt2zbuewUAoEEUsAAA2CAej895hTUajVZd2RgAANSHx+gAAGCTSCQir9erb37zm8XFnYaGhixNMQYAAPOjgAUAwEb9/f06+eST1dvb63RXAABoO0whBgAAAAC4AgUsAAAAAMAVKGABAAAAAK7Qlc/n5200PT1tOaDVts2IKUlWxlNPTKfHLlkbk9P9bLUceTweFQoFW2PWQo7s2zY5soYc2bf9VsxRtWOY02OXyJGd2yZH1pAj+7a/mDlq5Bjm9NilzshRIzGdHnuX3++31NBqu3raEpOYxCQmMYlJTGISk5jEJCYxiWm1HVOIAQAAAACuQAELAAAAAHAFClgAAAAAgCtQwAIAAAAAXIECFgAAAADgChSwAAAAAABXoIAFAAAAALgCBSwAAAAAwBUoYAEAAAAArtCVz+fnbTQ9PW05oNW2zYgpSVbGU09Mp8cuWRuT0/1stRx5PB4VCgVbY9ZCjuzbNjmyhhzZt/1WzFG1Y5jTY5fIkZ3bJkfWkCP7tr+YOWrkGOb02KXOyFEjMZ0ee5ff77fU0Gq7etoSk5jEJCYxiUlMYhKTmMQkJjGJabUdU4gBAAAAAK5AAQsAAAAAcAUKWAAAAACAK1DAAgAAAABcgQIWAAAAAOAKFLAAAAAAAFeggAUAAAAAuAIFLAAAAADAFTxjY2MFpzsB2M3r9WpqasrpbgDAgpx++umanJx0uhsAsCB+v1/5fN7pbqBdFSyYnJy00qyuts2IOTY2ZntMp8dudUxO95Mc2RuTHNkbkxzZ165ZMcmRfe2aFZMc2deuWTHJkX3tmhWTHNnXrlkxyZF97ZoVkynEAAAAAABXoIAFAAAAALgCBSwAAAAAwBUoYAEAWIAnnnhCV1xxhVasWKHXve516unp0ZVXXqmnnnqqavtsNqtrr71WZ511lk477TSde+65+trXvrbIvQYAwN26nO4AAABu9MILL2jp0qX65Cc/qTe84Q36z//8T91111266KKLlEgk1NvbW2z7ox/9SJs2bVIgENDNN9+sQCCg5557ThMTEw6OAAAA96GABQBgAbZs2aItW7aUvXbdddfpLW95ix599FHdcMMNkqTjx49rcHBQb3/725VOp3XaaaeV/R0eNQEAgHUUsAAA2OTss89WV1eXurpe+3gdGxvTL37xC+3cuVOnnXaajh8/riVLuIMHAICF4BMUAIAGzMzMaGpqSvv27dMNN9yg0047TZdffnnx/X/913+VdOJK7Lp169TV1aUzzzxTn/jEJzQ1NeVUtwEAcCUKWAAAGvCBD3xAPp9PwWBQjz32mHbt2qWVK1cW35+YmNBJJ52kzZs360Mf+pAeffRRfepTn9I//uM/6pprrnGw5wAAuE+XlXtvpqenLQe02rYZMSXr9xI52c96YkrWxuR0P1stRx6PR4VCwdaYtZAj+7ZNjqwhR/Ztv9GYf/u3f6vJyUn96le/0je+8Q1ddtll+sIXvqB169ZJkn73u9/p1Vdf1ZYtW3TLLbdIkjZs2KDp6WnF43E9+eSTes973lMWs9oxzOmxS+7N0VzYj+zbPjmyrhNy1MgxzOmxS52Ro0ZiOj32Lr/fb6mh1Xb1tCUmMYlJTGIS0+0x3/e+9xX///rrr9fq1au1fft2ffzjH5ck9fT0SJIuv/zysr/7oQ99SPF4XAcOHNAHP/jBpveTmMQkJjGJScx2iMkUYgAAbLJ06VKtXbtWuVyu+Nq5554rSRVXI8yfWdAJAADr+NQEAGABXn311YrXDh8+rB/96EcKBALF1y677DKdeuqpevjhh8va7ty5U5J0/vnnN7ejAAC0ER6jAwDAAlx22WVauXKl3vnOd8rv9+v555/XPffcoyNHjuj6668vtjvzzDMVi8V022236XWve50uvvhiZTIZ3XHHHfrwhz+sUCjk4CgAAHAXClgAABYgEono3nvv1Y4dO3TkyBGtWLFC73//+xWLxfTrX/+6rO1nP/tZ+f1+bdu2TYlEQmeffbb+8i//Up/73Oc0MzPj0AgAAHAfClgAABZg69at2rp1a9X3du/eXfazx+PRzTffrJtvvrmiLQUsAADWcQ8sAAAAAMAVKGABAAAAAK5AAQsAAAAAcIWufD4/b6Pp6WnLAa22bUZMSbIynnpiOj12ydqYnO5nq+XI4/FUPHOx0Zi1kCP7tk2OrCFH9m2/FXNU7Rjm9NglcmTntsmRNeTIvu0vZo4aOYY5PXapM3LUSEynx97l9/stNbTarp62xCQmMYlJTGISk5jEJCYxiUlMYlptxxRiAAAAAIArUMACAAAAAFyBAhYAAAAA4AoUsAAAAAAAV6CABQAAAAC4AgUsAAAAAMAVKGABAAAAAK5AAQsAAAAAcAUKWAAAAACAK3Tl8/l5G01PT1sOaLVtM2JKkpXx1BPT6bFL1sbkdD9bLUcej0eFQsHWmLWQI/u2TY6sIUf2bb8Vc1TtGOb02CVyZOe2yZE15Mi+7S9mjho5hjk9dqkzctRITKfH3uX3+y01tNqunrbEJCYxiUlMYhKTmMQkJjGJSUxiWm3HFGIAAAAAgCtQwAIAAAAAXIECFgAAAADgChSwAAAAAABXoIAFAAAAALgCBSwAAAAAwBUoYAEAAAAArkABCwAAAABwha58Pj9vo+npacsBrbZtRkxJsjKeemI6PXbJ2pic7mer5cjj8ahQKNgasxZyZN+2yZE15Mi+7bdijqodw5weu0SO7Nw2ObKGHNm3/cXMUSPHMKfHLnVGjhqJ6fTYu/x+v6WGVtvV05aYxCQmMYlJTGISk5jEJCYxiUlMq+2YQgwAAAAAcAUKWAAAAACAK1DAAgAAAABcgQIWAAAAAOAKFLAAAAAAAFeggAUAAAAAuAIFLAAAAADAFShgAQAAAACuQAELAAAAAHCF/w+WDYntQPIWgAAAAABJRU5ErkJggg== 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. Pietro e Fabio posseggono 36 € e Pietro (P) ha il doppio dei soldi di Fabio (F). Quanti soldi hanno ciascuno?

]]> Pietro e Fabio posseggono 36 € e Pietro (P) ha il triplo dei soldi di Fabio (F).Quanti soldi hanno ciascuno?

]]> Fabio (F) e Pietro (P) insieme posseggono 36€ e Pietro ha 8€ in più di Fabio. Quanti soldi hanno ciascuno?

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