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 <question type="cloze">
    <name>
      <text>Angoli centro e crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In una stessa circonferenza, l'angolo al centro è  {1:SHORTANSWER:%100%doppio#} dell'angolo alla circonferenza che insiste sullo stesso arco.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
  </question>
 
 <!-- resourceid-resourcedataid: 14920-12668 -->
 <question type="shortanswerwiris">
    <name>
      <text>Angoli crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div class="page" title="Page 5">
<div class="layoutArea">
<div class="column">
<p><span>Quanto misura l' angolo contrassegnato con il punto interrogativo? <img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.28.15.png" width="133" height="150" style="float: right;" /></span></p>
<p> </p>
</div>
</div>
</div>]]></text>
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name="Schermata 2014-03-04 alle 10.28.15.png" 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</file> 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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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    <answer fraction="100" format="moodle_auto_format">
      <text>124°</text>
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        <text></text>
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    </answer>
    <answer fraction="90" format="moodle_auto_format">
      <text>124</text>
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    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;124°&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;124&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14921-12669 -->
 <question type="shortanswerwiris">
    <name>
      <text>Angoli crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div class="page" title="Page 5">
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<p><span>Quanto misura l' angolo contrassegnato con il punto interrogativo? <img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.48.47.png" width="183" height="160" style="float: right;" /><br /><br /></span></p>
<p> </p>
</div>
</div>
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name="Schermata 2014-03-04 alle 10.31.22.png" 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</file> 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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>45°</text>
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        <text></text>
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    </answer>
    <answer fraction="90" format="moodle_auto_format">
      <text>45</text>
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    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;45°&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;45&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14922-12670 -->
 <question type="shortanswerwiris">
    <name>
      <text>Angoli crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div class="page" title="Page 5">
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<p><span>Quanto misura l' angolo contrassegnato con il punto interrogativo? <img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.23.45.png" width="157" height="148" /></span></p>
<p> </p>
</div>
</div>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>34°</text>
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        <text></text>
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    </answer>
    <answer fraction="90" format="moodle_auto_format">
      <text>34</text>
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    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;34°&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;34&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14923-12671 -->
 <question type="shortanswerwiris">
    <name>
      <text>Angoli crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<div class="page" title="Page 5">
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<p><span>Quanto misura l' angolo contrassegnato con il punto interrogativo? <img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.31.22.png" width="181" height="132" style="float: right;" /><br /></span></p>
<p> </p>
</div>
</div>
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name="Schermata 2014-03-04 alle 10.31.22.png" 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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>90°</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="90" format="moodle_auto_format">
      <text>90</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;90°&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;90&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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 <question type="matchwiris">
    <name>
      <text>Corde</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Di due corde «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»A«/mi»«mi»B«/mi»«mo»§#160;«/mo»«mi»e«/mi»«mo»§#160;«/mo»«mi»C«/mi»«mi»D«/mi»«/math» appartenenti ad una stessa circonferenza di centro «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«/math», si conoscono le lunghezze delle distanze da «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«/math». Ad ogni elemento della prima colonna associa l'elemento corrispondente.</p>]]></text>
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      <text></text>
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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
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      <text><![CDATA[<p>Risposta corretta.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Risposta parzialmente corretta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Risposta errata.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»d«/mi»«mo»(«/mo»«mi»A«/mi»«mi»B«/mi»«mo»,«/mo»«mi»O«/mi»«mo»)«/mo»«mo»=«/mo»«mi»d«/mi»«mo»(«/mo»«mi»C«/mi»«mi»D«/mi»«mo»,«/mo»«mi»O«/mi»«mo»)«/mo»«mo»=«/mo»«mn»6«/mn»«mi»c«/mi»«mi»m«/mi»«/math»</p>]]></text>
      <answer>
        <text>AB=CD</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»d«/mi»«mo»(«/mo»«mi»A«/mi»«mi»B«/mi»«mo»,«/mo»«mi»O«/mi»«mo»)«/mo»«mo»=«/mo»«mn»4«/mn»«mi»c«/mi»«mi»m«/mi»«mspace linebreak=¨newline¨/»«mi»d«/mi»«mo»(«/mo»«mi»C«/mi»«mi»D«/mi»«mo»,«/mo»«mi»O«/mi»«mo»)«/mo»«mo»=«/mo»«mn»6«/mn»«mi»c«/mi»«mi»m«/mi»«/math»</p>]]></text>
      <answer>
        <text><![CDATA[AB>CD]]></text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»d«/mi»«mo»(«/mo»«mi»A«/mi»«mi»B«/mi»«mo»,«/mo»«mi»O«/mi»«mo»)«/mo»«mo»=«/mo»«mn»6«/mn»«mi»c«/mi»«mi»m«/mi»«mspace linebreak=¨newline¨/»«mi»d«/mi»«mo»(«/mo»«mi»C«/mi»«mi»D«/mi»«mo»,«/mo»«mi»O«/mi»«mo»)«/mo»«mo»=«/mo»«mn»4«/mn»«mi»c«/mi»«mi»m«/mi»«/math»</p>]]></text>
      <answer>
        <text><![CDATA[CD>AB]]></text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>AO=CO</text>
      </answer>
    </subquestion>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14925-12673 -->
 <question type="truefalsewiris">
    <name>
      <text>Corde</text>
    </name>
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      <text><![CDATA[<p>Il centro di una circonferenza è equidistante dagli estremi di una qualsiasi sua corda.</p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>1.0000000</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>Vero</text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="moodle_auto_format">
      <text>Falso</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
    <wirisoverrideanswer>
<![CDATA[]]>
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 <!-- resourceid-resourcedataid: 14926-12674 -->
 <question type="matchwiris">
    <name>
      <text>Elementi cif e cerchio</text>
    </name>
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      <text><![CDATA[<p>Associa a ciascun ente geometrico la corrispondente rappresentazione grafica.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Risposta corretta.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Risposta parzialmente corretta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Risposta errata.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <subquestion format="html">
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</file>      <answer>
        <text>Circonferenza</text>
      </answer>
    </subquestion>
    <subquestion format="html">
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</file>      <answer>
        <text>Cerchio</text>
      </answer>
    </subquestion>
    <subquestion format="html">
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</file>      <answer>
        <text>Raggio</text>
      </answer>
    </subquestion>
    <subquestion format="html">
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</file>      <answer>
        <text>Corda</text>
      </answer>
    </subquestion>
    <subquestion format="html">
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</file>      <answer>
        <text>Arco</text>
      </answer>
    </subquestion>
    <subquestion format="html">
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</file>      <answer>
        <text>Settore</text>
      </answer>
    </subquestion>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 14927-12675 -->
 <question type="cloze">
    <name>
      <text>Elementi di crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Inserisci il termine corretto nelle seguenti affermazioni relative alla figura: <img src="@@PLUGINFILE@@/crf.png" width="170" height="192" style="float: right;" /></p>
<p>Il segmento di estremi A e C è: {1:MULTICHOICE:=Corda#OK~Arco#Wrong~Raggio#Wrong}</p>
<p>Il segmento di estremi A e B è: {1:MULTICHOICE:=Corda#OK~Arco#Wrong~Raggio#Wrong}</p>
<p>Il segmento di estremi B e C è: {1:MULTICHOICE:=Diametro#OK~Arco#Wrong~Corda#Wrong}</p>
<p>Il segmento di estremi O e B è: {1:MULTICHOICE:=Raggio#OK~Arco#Wrong~Diametro#Wrong}</p>]]></text>
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IrppZkyppCHv7+eMXAXOUMwBunbnfkChPkr/35qCwhqfV+UbL/bT8nFt6wCy/LFl0t+UeLgZnlDMAL+Q2h5811v557j+nuQ/ZBWWZi9TS7OcHwISwvt2WXAgITvkmkr1obQve6/uWY/TSDTag3Q5sgCESB7GEp7yvNBT/V0i19CEz4pHOhu1DNp8W7kIR8Dwl/CRoQgZ7lWauKT6rlFTwITPgiv4RkrbCEpCNzMMb3kkWqASFWzIzY4KlwuS01IglM+NO7vFFYQiJ1Y2NIJgq2bbQKCIvMcHviWTUXvHdoaE9LAhPYnb2ERKpbxZgOzWFr8uAgJx/OK1l43NfGp24CE3HvWR7LzYbNX+dzLi4hqUWZNZrMnIXTYXkpMqWtCEzEWX4JSSYOS0hqYZabBAVQNh5/Th3jYoBzBsZVV7AJtAzJtv0dA4GJOEukR+O0hKTGB/Pj1iSgZSYBwcWnvqBG7EokNoIlMBHfsDwbxyUktZDhWGto9iYXBVy6eG9aQ7FnI/Gfkr3/gsCM2Ka5QANheUgfS4WyjzFbQlJjT3OMSUBwLSyHWl72rhrJVFchMDsyRzlTiIVkasbaEPqMz01halTPWhs6dHCBIMph2RHZtVEEJuLXuxxwdReSsJg13xvmHrTE+0xEklyYUnXDXKhrkXhvSWAirvJLSDZd3oUkLE8+oy5Yo1zXaRFEsXc5br10Pxe5/yCBibjILyG5Za7nTV+WkNQYmpORWP8NlNIXZU8wFKsv1KuR/E8SmIiLRHrYWkJygQa5m3mfyfpMRIvZcieoE5uJbE1HAhNxkLx9ztoQepIGqax/Qp0J1oLLBtTUm0UUepezTuxPR2DC/Z7loR27kDzyIhNa9r4/2fvvDtMiaJsnnlW91sU4EO0ncwITjrN3ITl5J0mD7E16lc481CO+ZONWayh2NvLDHQQm3A7LiywhqY+8vwyGZiP92gix7l0G1Xy2ZO2TAzecM9YN5zhnEM7IbwjtzS4kYdD3qX5r1iwPHGhpWHZb65z6nfhPS6+yOLOwi7MIJ+zchWSDJSQNheasUw/5cJ8prB4Mxd5yZniDwISL7CUkUg8ZdTOvkYKh2VlaBK3oXQYFCradeoFOYMI1+ffuwS4kEzRIU3qZlyhogJYw65q2nZyiTWDCJbJkJJFeYQlJKA/9c5Et4Yl4MNOzg8oZK84VNSYw4ZJEerqwhESKFaBpZGQs2HBaSujRImi6kqEM976BCUy4wl5CkkyN0CDNJyNkwaslGTmjRdA0pvxdUGJq2skvgsCEC/JLSDbNJJ9ZlpCEw9SaXWVtJsJ4Gpt0vogxgYmo27kLyQbrhcNlL4+LfKUyuGFgXHVZay5HnP1CCExE3c5dSHppkJaEZjABaEOWzNEiaNYFteb07uUEJqJMasMWdyFhCUmL6J5lMpj5r+91V2gR1K1koo/bT7ynbh9mATgi+jB3UF+XS4UlJPJrtPI+d80amqWoPWpnvxSPzV5yxcDs4wwjMpKp64UlJFLzGK0OzEMyJOv0pEa0/SIaDJ665D1mLL4oAhNRs3MXklEapG33uxF6mai3d3kweOKSd5ix+cIITEQrLI+xC0mk7nnrsbvngactAhPO65rbb+1CspZ7x4523/cuxW5UDa3rXepjKlZfHIGJ6FyL40xCi9y9rzBvg14mqqJ7lFeDklHOFikgMBFlO3choZZphMgOJta68x5aBHs9Ya3FtigxgYl2yy9vWjPX4hJLSKKlZJMJSuahspJ1lx0EJtD03uVMcReS1AkaJJL3wR5rDscFWgSVepersV6LRGCineS6YxcSV0IzRS8TVfUuY7sOicBE+66946agOktIHFBSmJ1eJu4KzEzsK10QmGiH/C4ki4VdSFhC4lovc4bWQNmnqVjPDCMw0Q4y/Mq15xzZ8ovqP9jtSSre4/XF3SDY+w6tCkuWkDjKi3kdqI2936X0NGP9xSbSK0y4QMuwhMR5+p44ZI2+saE3F4S6GfQuY//FEphopc6FG+zB6nwv0658NkaLeEwq+Vibp/YRmEDTwpIlJDFh7Ze5JQFKi3jKKoO37sVaIwITrbnOWEIS347FEC3i51BDoQyevgiueHIjIzDRiutszoTlVm4LL8ShczFpOheLFDLwkFVkOH5F1glMtAtLSGJJ3yfPWktM2F3GwwsgFcstvAhMtC8sWUIS73tmhiUmHhoYVyespSTnCEygQbJkpLiEZIUlJPFjj8rp4xAt4s+JHzcnfsWr8XgCE+FdW5NsCB1vTz2tDlhLTC7TIh4wk302vJrsQ2AiTCwh8Ya+b06YwFyiNfzoXfZ6W7mCwESzdWSOWktI5llCEm92ZbT+CXWGFol/YM55U9mHwETYihtCb7EhdPzJKyyrviwTu+JMPxEdsXqXgwQm0FBYsoTEQ/L+Mqj8I+81aRE/TrR/e/IRmGiWzoUzhSUkUjMW3jCrDPwpKepxYC55t/aSwESzdc3t19dRxvQu19gQ2j9PPqPmTWDO0RoxpE9shxebRO8emEvmJjfKFYEGriOWkBCYhc2lvRyt8+AED5sTvCFLSzy90c1RhQUNYQkJVG5N5uFgWFYf/bRIzOiTuuz9zC4CE43IbwgdLCFZZAmJ36wVB7dojXiF5XEKBxOYaBBLSGCxh2UplRevwBxhGjSBiYbCkiUk2GFgXB0NhmUlPGmR+ARmyszouul1QxCYqC8sTxSWkEgvEyjeW295vfIgpk9Bwc4kvQQmgYkasIQEu9D31KFg9M7byZRx8uQz6iLj7AQm6r5mxq1ZsV00CErur0lrfsgFWsT9IYMpZnIRmKiDrLEsDsVeo0FQ4R67ZEbwxmkN90/mOvu3EZio+Vo5tGND6EdepGYoyvJ2f+G4MTUPg+HYs9wECUxUfa1MF5aQnLyTpEGwS2B2W8OyXCsOn8jghfQmL6QJTFR9nQxZ7y0v0SDYjcwNkXusCcxhWsTdwAwqUbCbAoGJapy63WFV87lFNR9UGZqzJjDnaQ0HSY9SpjqzBQ2BiSrJe8pEetlcI5vq9PNHaBRUGZgjLC9xWP+EOhOMqz/+nDpGiyiV27eQxeeofH2MFYZiE+keGgTVGhhXXcH9Vn5Oi7j3xDNoTuAaM7cKPcxgWyb2sENpWBaXkMjaS6AGUnI0GNFjRYKDpAyeGVOfpjUITOxChl5ZQoLGOykz3HPdPXlr5v3lEK1BYGLX3uUNc11ID5PlV6j3nnsp2HOYUT2HyDvLYDxd3mXSIgQmKobloLULySANgnrpzkmH9R6T7d8cOnF9rL8kMLGH/C4kwRKSeZaQoBHSq5TeJdt9OUafrEkzHEswEJgoR8KxuAvJhurIHKVR0ChrPSZL1xw6aUEx4Cu0BoGJMuwlJJ0LF2kQNINdV5bWcCMsDwW7gEuNQ1qEwMRd18FZawnJTRoETbz/9gfvMZ96WrF3qgNPON3sf0lgouI1YO9CssqG0GhyYB5nf0yHSPHfYGozrXHXzXK8MMEDvl4DU+xCgpBDc4NXYu4E5qQJTMq/lUqmRgqL0+EfeVdZ3IVkhAZBSIGZMffg67RG9E/WkjlZo7QGgQlDZsHu3IWE5VYI6x48wcQfd07WtjlZ/bQGgQkVLCGZYxcStIKswQzeY1LxJ9phWXjhLFUnaBECE0reW162diHhQRJhB+Z5a+IP78mjSodkb3Ci+ibVQVqEwCQsc0tItlhCglaRe6/VcemjRaLbwww2MV2lNQhM7+U3hF4y53xJdWR4iESr7sXrzJSN/lDANCXxCEwUepcT1qzYLhoELQzMGVYrRP8kBdOZJ2gNAtNr+SUkQTUfZoyjpawSeYu0RsSHAfTBNkUEpr+kek8ivW56lil2IUEb7sWXKCATYVK30CqJ10OLEJjeknWWwRKSzoVjNAja0MPstmrKHqBFIkY2ig5OkGwgTYuUvZEGywvWaIzYn2N2IUE778dHgvux3JtpkYiRQr/WkhKqmJTTudBXuJkifk7d7igsIUmmKEuGtjGbSVOEPcKBGRRdX6c1CEzv5JeQrBRGEFhCgjbT9+I15pRE9+QE9QsztAaB6eG5tTeEPk+DIAL35JTpYV6lNaJ3cmbMyZmmNQhMryTSPexCggjek6dMJ+YGrRExUqzABOYkrUFgemPnLiTz7EKCCAVmMOp3i9aI3slZZlsvAtM7ydRMYQlJIn2cBkGEOjFXKFUa3cDcMifnEq1BYHoSliMsIUFUWdt8bdMaEULRAgLTw3N5plD6jiUkiGYP0y5ecJgWiYiBcXU0ODH65120CIEZa7JkJJFeZgkJokzfj89STCbiJ0Y2kaZFCMxYK+5Csp3raQIRJCFJRyaaPcwuqwzTEVqkYmCeLwSmFOiGe5KpXmsXkmEaBFFlvyp74ll1jhaJCH0yeoMTIyWZaJGKN9uuQmDKcgS4Jb+EZN1aQsK1jkizyuMxKS1CgdnHVjIEpgcjBLPm/G1x/uBIYG6YHmYfrRGdkzJoApNtqwjMuJ674hIS2ZEEcOPevEI92eidlBFzUpZoDQLTUfJOuV8fY/qQalUT+pA1xUfUyTvJwi4kifQ0Q7Fw6N68ZO7NI7RGxAJTyuPRGgSmYw7pQ4pTb+kjW/Z48D3fUW//XDb3/pLJWnBIULKUwCQwCUw0Ss7BWjEcX/uKUuf0j3366NHH4Z3BeeDEF2gyuBiYUiaP1ohOYE4QmASmgz3L1XwY3quDclj/uKGPrHVs6+O6Po7ZwSnDtQzJwpV78yybYkSMnAy2kSEwHXO1GJbTJUFZemzqo9cOTeolw5XAvE5gRjQwOSkEpiPkPaR5Zzm8R1javc0zQWDK8im28QL3ZnBSQpMv2B0sTaCEYPv054PvNd+/exh2t2PZ9EhzoXmeZgT3ZnBSwpKvFJM1O1x00SBtM5YPvQ++Un1YBse5l0xgXqMZwb0ZnBQCM+4m86HXl609MPvsyT8A92ZwUghMH3qY5+sIzA++TA8T3JvBSSEwfWHeYT7wMu8wwb0ZnBQCE5UxSxbcm9Hek8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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>3.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Risposta corretta.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Risposta parzialmente corretta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Risposta errata.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»O«/mi»«mo»`«/mo»«mo»=«/mo»«mi»r«/mi»«mo»+«/mo»«mi»r«/mi»«mo»`«/mo»«/math»</p>]]></text>
      <answer>
        <text>Falso</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»O«/mi»«mo»`«/mo»«mo»=«/mo»«mi»r«/mi»«mo»-«/mo»«mi»r«/mi»«mo»`«/mo»«/math»</p>]]></text>
      <answer>
        <text>Falso</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»O«/mi»«mo»`«/mo»«mo»§lt;«/mo»«mi»r«/mi»«mo»+«/mo»«mi»r«/mi»«mo»`«/mo»«mo»-«/mo»«mi»r«/mi»«/math»</p>]]></text>
      <answer>
        <text>Falso</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»O«/mi»«mo»`«/mo»«mo»§lt;«/mo»«mi»r«/mi»«mo»-«/mo»«mi»r«/mi»«mo»`«/mo»«/math»</p>]]></text>
      <answer>
        <text>Falso</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»O«/mi»«mo»`«/mo»«mo»§#62;«/mo»«mi»r«/mi»«mo»-«/mo»«mi»r«/mi»«mo»`«/mo»«/math»</p>]]></text>
      <answer>
        <text>Vero</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»O«/mi»«mo»`«/mo»«mo»§lt;«/mo»«mi»r«/mi»«mo»+«/mo»«mi»r«/mi»«mo»`«/mo»«/math»</p>]]></text>
      <answer>
        <text>Vero</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>Vero</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>Falso</text>
      </answer>
    </subquestion>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 14930-12678 -->
 <question type="shortanswerwiris">
    <name>
      <text>Posizione retta crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Osserva la figura e completa:<img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.52.11.png" width="166" height="131" style="float: right;" /></p>
<p>La retta è </p>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>esterna</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>Esterna</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>ESTERNA</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;esterna&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;Esterna&lt;/correctAnswer&gt;&lt;correctAnswer id="2"&gt;ESTERNA&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 14931-12679 -->
 <question type="shortanswerwiris">
    <name>
      <text>Posizione retta crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Osserva la figura e completa:<img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.57.01.png" width="164" height="132" style="float: right;" /></p>
<p>La retta è </p>]]></text>
<file name="Schermata 2014-03-04 alle 10.52.11.png" 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name="Schermata 2014-03-04 alle 10.57.01.png" 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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>secante</text>
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        <text></text>
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    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>Secante</text>
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        <text></text>
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    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>SECANTE</text>
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    <wirisquestion>
&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;secante&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;Secante&lt;/correctAnswer&gt;&lt;correctAnswer id="2"&gt;SECANTE&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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 <question type="shortanswer">
    <name>
      <text>Posizione retta crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Osserva la figura. La retta è <img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.55.17.png" width="175" height="124" style="float: right;" /></p>]]></text>
<file name="Schermata 2014-03-04 alle 10.55.17.png" 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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>tangente</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 14933-12681 -->
 <question type="multianswerwiris">
    <name>
      <text>Posizione retta e crf</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Osserva la figura. La retta è <img src="@@PLUGINFILE@@/Schermata%202014-03-04%20alle%2010.58.26.png" width="180" height="135" style="float: right;" /> {#1} al raggio.</p>]]></text>
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            <![CDATA[{1:SHORTANSWER:%100%perpendicolare}]]>
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 <question type="truefalse">
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      <text><![CDATA[<p>Sia «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#947;«/mi»«/math» la circonferenza di centro «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«/math» e raggio «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»5«/mn»«mi»c«/mi»«mi»m«/mi»«/math», un punto P tale che «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»P«/mi»«mo»=«/mo»«mn»6«/mn»«mi»c«/mi»«mi»m«/mi»«/math» è interno alla circonferenza.</p>]]></text>
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      <text><![CDATA[<p>Sia «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#947;«/mi»«/math» la circonferenza di centro «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«/math» e raggio «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»5«/mn»«mi»c«/mi»«mi»m«/mi»«/math», un punto P tale che «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»P«/mi»«mo»=«/mo»«mn»4«/mn»«mi»c«/mi»«mi»m«/mi»«/math» appartiene alla  circonferenza «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#947;«/mi»«/math».</p>]]></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>false</text>
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 <!-- resourceid-resourcedataid: 14936-12684 -->
 <question type="truefalse">
    <name>
      <text>Punti interni esterni e crf</text>
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      <text><![CDATA[<p>Sia «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»§#947;«/mi»«/math» la circonferenza di centro «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«/math» e raggio «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»5«/mn»«mi»c«/mi»«mi»m«/mi»«/math», un punto P tale che «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»O«/mi»«mi»P«/mi»«mo»=«/mo»«mn»10«/mn»«mi»c«/mi»«mi»m«/mi»«/math» è esterno alla circonferenza.</p>]]></text>
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      <text><![CDATA[<p>In un triangolo, il circocentro è il punto di incontro dei tre:  </p>]]></text>
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      <text><![CDATA[<p>In un triangolo, il punto di incontro delle  <strong>incentro</strong> si chiama:  </p>]]></text>
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 <question type="shortanswerwiris">
    <name>
      <text>Punti notevoli baricentro</text>
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    <questiontext format="html">
      <text><![CDATA[<p>In un triangolo, il punto di incontro delle  <strong>mediane</strong> si chiama:  </p>]]></text>
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      <text></text>
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      <text>baricentro</text>
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      <text>Baricentro</text>
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&lt;question&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;baricentro&lt;/correctAnswer&gt;&lt;correctAnswer id="1"&gt;Baricentro&lt;/correctAnswer&gt;&lt;correctAnswer id="2"&gt;BARICENTRO&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;/question&gt;    </wirisquestion>
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      <text>Punti notevoli baricentro</text>
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      <text><![CDATA[<p>In un triangolo, il punto di incontro delle  <strong>altezze</strong> si chiama:  </p>]]></text>
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    <penalty>0.3333333</penalty>
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      <text>ortocentro</text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>Ortocentro</text>
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      <text>ORTOCENTRO</text>
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