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<quiz>
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 <question type="category"><category><text>/</text></category></question>
 
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 <question type="multianswerwiris">
    <name>
      <text>Angoli rette trasversale</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Gli angoli colorati sono {#1}</p>
<p><img src="@@PLUGINFILE@@/coniugati.png" width="140" height="144" /></p>]]></text>
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            <![CDATA[{1:MULTICHOICE:=coniugati interni#OK~coniugati esterni#Wrong~alterni interni#Wrong~alterni esterni#Wrong~corrispondenti#Wrong}]]>
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&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14814-12562 -->
 <question type="multianswerwiris">
    <name>
      <text>Angoli rette trasversale</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Gli angoli colorati sono {#1}</p>
<p><img src="@@PLUGINFILE@@/corrispondenti.png" width="227" height="239" /></p>
<p> </p>]]></text>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <wirissubquestions>
        <wirissubquestion>
            <![CDATA[{1:MULTICHOICE:=corrispondenti#OK~coniugati esterni#Wrong~alterni interni#Wrong~alterni esterni#Wrong~coniugati interni#Wrong}]]>
        </wirissubquestion>
    </wirissubquestions>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 14815-12563 -->
 <question type="cloze">
    <name>
      <text>Criterio parallele</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se due rette di un piano formano con una trasversale due angoli alterni interni o alterni esterni {1:MULTICHOICE:=congruenti#OK~supplementari#Wrong~coniugati#Wrong} sono parallele.</p>
<p>Se due rette di un piano formano con una trasversale due angoli corrispondenti  {1:MULTICHOICE:=congruenti#OK~supplementari#Wrong~coniugati#Wrong} sono parallele.</p>
<p> </p>
<p>Se due rette di un piano formano con una trasversale due angoli coniugati {1:MULTICHOICE:=supplementari#OK~opposti#Wrong~alterni#Wrong~congruenti#Wrong} sono parallele.</p>
<p> </p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
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 <!-- resourceid-resourcedataid: 14816-12564 -->
 <question type="shortanswer">
    <name>
      <text>Postulato di Euclide</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><em>"Per un punto esterno ad una retta passa una ed una sola retta ad essa parallela"</em>. Si tratta del quinto postulato di </p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
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    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>euclide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>
 
 <!-- resourceid-resourcedataid: 14817-12565 -->
 <question type="multichoicewiris">
    <name>
      <text>Proiezioni</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Trova la figura errata.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <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>
    <answer fraction="100" format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/Schermata%202014-03-24%20alle%2017.12.20.png" width="275" height="130" /></p>]]></text>
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</file> 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</file> 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</file>      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 14818-12566 -->
 <question type="multichoicewiris">
    <name>
      <text>Quadrilateri</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Nella figura, le rette <em>a</em>, <em>b</em>, e <em>c</em> sono parallele. Sono <em>corrispondenti</em> i seguenti segmenti:<img src="@@PLUGINFILE@@/Schermata%202014-03-24%20alle%2015.35.28.png" width="271" height="173" style="float: right;" /></p>]]></text>
<file name="Schermata 2014-03-24 alle 15.35.28.png" 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ijCdFUwEzZ3NjC2dLHKtx6l02S7X67A/ZpDumOmU6HnDNdUl3j3QLdnTyMtup6mmzz2B63I9/rCqXNu9un0/emX7H/7gDXQMUgUtBMcH9IY2hlWFF4dkRKJHWnJ1UvSihqOfpJzOXYtDjvXcbxigliuwUSefZwJDHvxe+dT36zrzvl6v781LgD29IsDhqlW2VQMvdlnT909/DokU/Zc0cXcuaOfcudzfuYP1Pw6fiPE8wntYrCi8tP9Z4ePzN99u25VyXPSgfK7p1vLm+60F3x8aJI1bZLxZef1bBfsbmaDlevxZvytb51RfWDjbhbqk07bh9oLm9pam2+c7HtaPuejrjO5LvZXafuld4/3X3kQUyP40O5XmzvSN+1/qyB4EH7R8aPjZ/YD3kPxzxNfXZwZM9z/xeGL3lfzow2vDo45vZa7g3xzbvx9olTb3e+05skTT6eKp3e+z7og+9M4MewT5GfI2cjv1C/xn6L/x43FzRvusC0cP2H8Y8Hix6LH5f6V0irI+vzLws6EEvkKeqHwWOysbLYPlwCXgE/TThPDKRToFuk72Y4Q4ojOzAqMzEyzTM/Y2llrWTLZd/DEcDpwKXDLc3DwbPCO8U3yN8sUC1YKlQkXCCStyFbNE0sVpwiYSwpLPlDqkf6jEyUrNlGETlUblp+WOGeYqPSReVClWRVLzUtdbx6n0a+ppsWj9azTae0fTcr6+B1RrfU6mbrBeobGUgYMhsBo2/GkyZDprfMCsz9LMQtxiwLrWytCdbtNvttze247d7bNzvkOgY6aTuTnUddLrsmulm4c7i/8qjYGgH3/8Vtt7cn7zD0InoNUIq9Q3w2+5J8R/wu+O8M0AxYCWwJSg7WCwEhraH7wgzDseGdEQci9SN/7KyiusM9uzLaNvp7TGHs5tjRuORdArtux3slcCaM7K5K3L/HLUkqaX5ve3LuvoAUo/0yqdwHGNJA2veD4+kPM2oyD2VRDqkeJhweOXIlO/NoSI7pMdZjd3O35s7kJeTrFxgcTz9BPJlZNHGK57TyGa2zWufUShRKpcpEzvOUs1ygr6CrZIKRpHPJ6/LB6ss1j66sXJO67nHj2M2BOvZ694bixuEm3G3pZtMW79a9d063Nbe/6li7K9JleC/g/qHuqw+GelZ7pfu29h8fGH2k/Pjwk0/Djk8bRkSe579UeMX4Om4iayr+o83X+UV72vz/qr3R9gS8OgC5MM90OQzPaQBy6gCQuAUAFz0AdmQAnLQAerAaoKbVAAk58Hf/QAAWEGHOyQmEgDRQhZmmFfCAmfMukAEzykugGQzCOsgKwopII3owP4xCDsN8sBMZRxFUBDVAfdGDMMsbRJcwohhrTAKmAjOMJWI3YcOwpdhnOFacJczI2vEIXg+fjG8j4AgWhKOEp0QRYiixgY5A50pXQbdEb01/jn6BwYahgoQleZPayeLkDPInRifGJpjp5DAD5p3MEyzuLH2sJqy32TTZatk3sbdzOHCMc8Zw4bkKuCW463lseKZ40/mU+Mb5zwh4C8oK/hC6K5wv4rtBVRQv+lzsuni2RKikpZSsNFl6VuaJ7K2Np+WS5D0VtBTZFWeVHipfVMlQDVSzUJfX4NBY0/yoNbppULt7c6dOx5Yu3V69Ef0pg3kjYIyH6xzRjGhOZ0GyZLcSsVa1sbENt8uzb3J460R2VnVxd93jdta9w2PSk2Gb4naXHYleZZRe7x++Yn6O/gcCmgKXgg1DToQuhvtEDO40oTZFq8bUxMntupqweXf/noi9/MlDKXmpVgfmD+ZlbMzsPOR3hCP7Vc7D3Jf5a4XCJ7WKrU7vOBtfcrZs5IJc5dlLitVjV8/d2F7H0FDdtK1Ftk2o0+ReSQ+pT2pg/nHOsNSzgRenXx1/M/jOa3rxI+vnS1/Bd8V5rYW1xcyl+uXHK7dWS39Grmmsrx/Ies2BFfABCVhr0AXWwBPWFpJADigDDaAP1g1WEU5EAbFA/GFFoARWAd6gWFQStUKp6Em0Hf2M4cdYYhIxNZgJWClzwGZhO3EITge3G3cLt4LXxe/H3ycwE9wJ5wlfifrEXOI7Om26XLoZehM45ysMbgw3YCZMJT0ma5HPMjIw7mKcZHJn6mU2YW5l2cLSwmrI2s3myPYSZqZLHNmcMpwPuHZyc3LX8tjzvOON5yPzlfHr8U8I5AhaCDEKvRS+LnJkQ5CogRi32Afx2xJHJf2lDKTFZVhliRtxckR5RgVWRRYlotKi8pTKsGq32h31Oxrdms+1vmozblbUsd8SpButR9UPNHAzNDXSMlY10TQ1NdthnmRxzrLLataGz9bYLgTuaXmOx53ynfNczrq2uH3xUNua7Plwu+COaK8+b1Eff998v5v+vQETgcvBnCEqoU5hseEnI1oj31O5okyiY2MuxI7sYo63Tsje/XSPRNKeveP7AvYzp3anRafjMw5mYQ+lH+HLbs9JyXXLNzyufUK7SPuU1hnpc9iSu2Wx5XwXbld6V3FcelndeaXv2txNpbrEhgdNTM1GrdS28o7pLoP713qUeov7Xw5+f/xlaPLp+MjUi++vkNf04+xvxSbNpgtmND5nfitfCF3sXU5daV/9/nNxff5R+PazwGqTHNgC7GH9cw8oAFdAD3iP0MHakDVCRQqRVuQ9yokaodFoOTqCYcGYY1IxrZhVWJlJwDZiV3D6uEzcMF4avw//krCFUEIkEiOIj+m06E7Ro7AW8oTBiOEWSYt0h2xHfseYwiTC1MrsyTzPcpRVjvUhWzg7mb2Cw4DjBWc8lyBXL/cRHm9eAz4Zfnb+ZYGXgvVCx4TDRKw2KIpyi+HFFsW/SHyW/Ca1KsMoK7ZRT85LPlnhlGK90iPlb6q8aubqKRrtWqRNntpXdAjwW7VZf4NBrhGncbWphzmLxYDVSZsIO2cHZccRZw+XHjcz90db/T1/bN/vhVAivZ/4avgVB9AF7gumDykNs44AkXXUiGjBmPa4mHjf3Z+SypLj9w2lrKSiB4hpzAdV0qMyHmc5H5o+kn5UPudZbnq+dsGXwsqT24vpT104o3H2doluaet5o/LuCrvKx1VOl/qrTWoarkpdO36DeHNP7Up9RqPErf7bKS3qrdNtxR22d7Fdt+5HPZDtmeg93e82yP5o8En2sMXTtZFLL2xfTr2KGVt9kzKBeZsyiU7tf4/9sHfm0yeTz/Gzp74c/hrzzejbwveLczZzz+cD5+cXYhemf3j+6Fs0XKxaIi9FLg0uqy0XLn9ZMV8pWVledVq9/BPz0+3npTVkzXntIm3+o/xVYL0SHgjJAJYfR9fWvkkAQDgGwGrO2tpyydraailMNl4A0Br66/8cGjPtf6LiVzTULfMkmXb99/F/41DLIOQiZ1YAAAGdaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjI3MTwvZXhpZjpQaXhlbFhEaW1lbnNpb24+CiAgICAgICAgIDxleGlmOlBpeGVsWURpbWVuc2lvbj4xNzM8L2V4aWY6UGl4ZWxZRGltZW5zaW9uPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgPC9yZGY6UkRGPgo8L3g6eG1wbWV0YT4KC4dfVgAAIP9JREFUeAHtXQdYVMcW3qUsu/QqKqCg0jsqQQEFgnTBgAU1MSrYNTHRaEzy8kzUmMSnokiiqNhQELuEakEFpIUqJSCKiggqRXpn38HV0HaXFfbevbvMfnx678zcmTP/nP/OzJ0zZ8h0Op2EfggBhAAHCAhxkAYlQQggBLoRQGxBeoAQ4BQBxBZOkULpEAKILUgHEAKcIoDYwilSKB1CALEF6QBCgFMEEFs4RQqlQwggtiAdQAhwigBiC6dIoXQIAcQWpAMIAU4RQGzhFCmUDiGA2IJ0ACHAKQKILZwihdIhBBBbkA4gBDhFALGFU6RQOoQAYgvSAYQApwggtnCKFEqHEEBsQTqAEOAUAcQWTpFC6RACiC1Y6UBHR8ebN2/gX6wKeJsvuFWoqKhIiI/HtBSUOQMBxBasNKGsrGzt6tW3bt7s7OzEqgwSqb29PeRciN++fQUFBdiVgnJmICCCgMACAXjl11RXw7/jxo0TFhbGoghGnqKiol5zvRQU5BUVFbErBeXMQICMPCRhoQowAIMfvPhpNJqICOavpLa2tto3b6g0mpSUFBbVQXkyEEAjMe5rAvAkIjw84FAAvIlwoEpXV1f6338vXbos4q8I7lcG5dgLAcxfe73KGimXwJZbt29Dr41PhYWEhNTV1a2trTo72mGOhOnAD58aEbYUNBLjctPAm76urq60tBTyNTQ05HLuLLIDkjQ0NLS3tcFgTEJCgkwms0iIgoeFABqJDQu+gQ/n5+fv3bNHQUEBN6qADNCfUKnU6OjokLNnm5ubB0qFQriCAGILV2DsySTyr79SklPExMR6gnC5go9j0Ku0trWjzzbY4Y1GYlzGFlYkX796NUlTE//hUEtLSyfMmTo7paWl8S+dyzgSMjvUt3CtWcrLy9etWQMzFp5QBaoBg7GcBw/mzJ5d9vw512qFMuqFAGJLLzCYXNI7Gp8kBe/0tjbSUtfQGmfm8MWVYhbfuoKOH4+7dQtm2zx8r0Ov0tLcHHQ8iElVGEGvr21UGKuprsH401aZsnpb1Mt2lslRRG8E0Bfk3mj0u+7qqMu5sOXr7bertWd6frtOR6wy5/bFF69JpEn9EpJIJSUlF0JDP5o2fdq0aQMi8QvQ19c3mzr1XPCZ9V9skJeXZ1WwsMGyrb5Gb6MpSpMMpZEWsEKqXzhMCtGPKQLtzcV3v7M3MHD46mxObRfTJO8CYbKwbeu3hrq62dnZ7NLhEpeZmWlqaOi3zw++ZTMp8NXVL+XHaK2MfMYkjm+Cutpbmhvq6mrhW31DU0s7s3piUhc0Euv39ui5bc2PCAh+Jme7YeMCQ2m2CxgZ6em3b96Yt8BbW1u753keXZmYmFhaWx864AdmnTwSAdti6aT6oou7vpznPMvOdpa924ZfLxVVtbAYHXNZEsQWVoC2vcxOyhIbreM6VY2tVWRzU1NYSKi4pOSSz5dQKBRW2eEZ7r1okRhV7OTxE9DpMS+3tb6mqqqqsrKqqqahuR0fVWMuyYeH0klvHsfnUty3HTgWsHu9be3VM2H3nzRiaOfdIyIasfZg0fuKTmqrKS+jdI3WU5Fh069Af5+QkJCYmPDN1m2qamo8nN/3Ft7c3Nx9zpwLYaGecz319PV7R727zgvd/32cOIlEJsubuy7xctOWYJKIoEFkkrTOol/Mp+koCNHb1aSz4rMSSypa27UkhTF/9SO2MNcJMokiN0alTehFflkt3YDKijAwcL554waMfGbaziSOgRasVK7fsCH+Xvyxo0d3//Ybk6VSdVuvpeajuqsupqg6lsocA4KGkkmiVJG8C9sPJhZWd3W1VpSUiWi2wRwNB3ExpyMOdcCmCIqy8TST1op/ItJKWfTyMI3OzsoCpXR395CVlcVGjCHmOmbs2CVLP09JSkpOTmaShfwkY4uPzLv/TCaoSrEdaTJ5mqdB7bVxe1av84uoVrfx+nTJYq8pmsq4KTFuBfEU4SEVLqZtv3yOUlX8kT+v5Ncze3OBRda9O/f09HQ1tbXAEHhIhWD1EIwJnZ2dRcWowadPw+4XrIrBPV86qaYg/FJ5hcGcDasWetjPsDBRlhFm1jiYSEasNsakikPNVERca+aWn1drl13dsWL1pj3nLl86H7hr8+zDCV3dOcKMpaiwMPz61VkOjsrKykMtBMPnRikrz5njkZudnZ6ejmExeGdNUxw/up6aGx+dkJmZGBMWdCv+4dsGwUMOxBbWKJNFqCq2q49eOLzOpjn5zPavN/+w62yauATja3Jra+vpU6dBI6dbWRJkct+vJjB7ASaD3VpoSAjLj2P9niH8LZkkNcl33875Y5/uX7f08y37E8nGk81kO3HqXZBV5RAVBAyNV/osX7lmzbr164eYBfaPgRlO4OHAG7HRBwMCNDU1sS9QwEtAfctQGhg6loCAQzAA8/TyGsrzeD0jLi7u6uYCa96pKakwdMSrWIEtB6cvyGXPyxiGsSampg9ychgbYg2NjLIyMwFaXT29R4+K21q7J6PwoSY1OQUupKSlpKVliGlOm5eXl5ac7Oo6u/TpM/gjsnY0NTcZ6Bveir0xduwYCXE+WlZ5ByqogaqqWkF+PtwzVR4VVVWwgamvq4cEoDyYtgVOIzF/vwMH/fygJncSEma7OEPdAIXwyCgbKysIPBsaumXzJmAUXD98UgLmsXABNbewmMZ4Cm7Rb2QiAGrw5cavFnt7Q/WZKs8XGzcmJycx3rCgPJiihFPfAooPtYKagEn5qjVroBuhiFHgmhEIr4ely5czXg+Q5n0gBKsxrjGF4IMy72jvOHs2GNwRrVy1mkrjj2W9zs6OxITE56XPPTzn8F33oqKqAnrARnlAtSANvFg/qB2HmBgTW03BzRTsXPS1tffu+R/4CuOXWsIq6pXLl2dMt7wTFwdjYH4Rm4Byoln+B7xlwM7lP99+K6+otGz5MhwchX2AZGyTwgdueAHLyslGR0UDydmmRZHsEEBsYYdOv7ioyKhXr1+v37BejvVGq36PEOR29OjRLq5usTHRhYWFBBGJH8VAbOG01V6/fg2bRvT0DeYvWMDpM4RJB92L62w3GpV69kwwYYTiP0EQWzhqMxhDX754qbGpae0G4q5Fsq+JqqrqPG/vv65fg8/f7FOiWFYIILawQqZPOHQsUZER5jD8t7DoE8FXN45OTuAX5vTJUzDv5yvBiSIsYsvgLQEdCxwnVFVZtcxnOUF2Rw4uNLMUOjo6VjNnXr5wAXUvzOAZPAyxZXCMKisrY2NiZsycqaenRzTL/MGl75ti9Zo1sC4ccvacwNhZ9q0ftneILYPgC4ewJN2/X/7ihedcL0lJyUFSEz5aV1d3ybJlEeHXU1NTCS8s4QREbBmkSV6+ehV07LiJiSkYsxHTMn+QCgyIXu7jo6Y27pedO+vru22r0I9zBBBb2GEFw5V7d+82NTXO8fQEe152SfknDgyOVqxa9bSk5EbsDf6RmhCSIrawbAaY3INr49927dLW0dXX12OZjg8jbOxswSLhj0P+qHv5oNZDbGEJFxiJhF8Lp4iJeXp5wr8s0/FhBPSTPj4+b2pq7t27x4fi80xkxBaW0Jc8Ljnot++j6dNt7exYJuLPCNiE7OLqIi0rC9/60McxztsQsYU5VrB+d+TwYTg/yMfXl3kKPg+VlZNb5uNTmJ+PLMc4b0nEFuZYge/t6MgI908+AbfCzFPweSjYUNvY2IiIUu7euYu6Fw4bE7GFCVBgmb/39z2wCcl3xQom0YISNGrUKI85c5ISEyvKywWlTtjWA7GFCb5ng4PTUlI2btqkoqLCJFpQgsDjK5w3U1n5OjkpGe174aRVEVv6o/To0aPrV69Ot7SaMWNG/ziBu1cbN07fwCAmOrqxoUHgKsf9CiG29MEUnKAG+PuXPH687T/fS0lJ9YkTxBtYqXRycn74sCgrKwsZJg/awogtfSACpQFP2xs3bdbS0uoTIaA3YMsz9SNzRUVFOKoSnKQJaC25Vi3Elh4owQv4IT8/YVGKh4c7v9sa99RqsCvoXrwXLf4nLy8lpduNG/qxQQCxpQecvNy80ufPly1frqSk1BMq6FfQvTg4OoC3pz/8Dwl6XYdbP8SWdwi2tLRE/BUuJys32322iKjocHHlq+ehe1nq45OX++DOnTt8JTjewiK2vEP82dOnmRkZcxfMB9XBuxEIUN4sBwc4sOmg3wG0UsmmNRBbusGBT2HgMx/casNp93y9l5hNS7OPUlNTm7tgwYOsrAcPHrBPOZJjEVu6Wx98k4M3R7BjHyvQy5HsFR08Pykpjzoc8Ad87WCfcsTGIraQ4Mtp8JngxsYGZxcXJgeajhjVAMOFrzZvvn3zJhgmj5hKf1hFRzpbwC8w7I6MjoqcN28BOg/Izc1t6kcfHTp4ELbBfZgejYzUI50tcNCc/4GDQmSy+ycexDnCm1e6R6PRlq/wfVFWdvXKFV7JQORyRzpb4uLinpY83rLtuxG1xsJGI21tbXV09cJCQ8EvFJtkIzNKoNhCb35113+JmZHRu79Za3+/XlDLumFramp2/PijmrqGra2NYPhzYV1XTmOgg/VdubK+ro7p0n5n28vE3bN6EDYystbzu1GL4wnjlRHbNHTGH8njyVEBOJ12xGlbDTMdnd7Z2tJKHeu2dOl0hTfpYcfOrNvwTPq8v40CmVnO50PPg6uKNevWSo4AA0pmADAPm2kzc5y6xukTJ+zs7GBs1icRINzSQpbQnrvSW09OuDtKVF1XAkctonc0w8F5bbzxTItjPfugjt2NEEVS2czOzUNHwsNErNh999nIvB02M+QGFPjkyZO9v/02y8nR1dV1QOSIDoAPgz4rfPf9vic7K9ti2kC/z0ISUhrTnNxtxvDO4oHe2d7S1NrWQScLi1KpYqLCTN+GXG9FgRqJ9UWHTJJVVGnrkqhpGrh8ACvWRw4foYnT4Fi/vk+hOxIMxsA5uryi4s0bscQ0TO56HBP07ZI5tvZOLvP/E3T7RX0HPuc1Cx5b6F2d7fU1VVUvSx+mpudLjTNz0lMeQIG0tLSI69cWfvqpsbHxgEgUQIK9Pe4e7lmZWaWlpQPgAIRb6qqrqiorqyqr3zR34qOpvcVQ+SsmWWXRz8cCdq+1fn4x8ET8oyZc+CJ4I7Gu1srH1w/tTBdreJFdLuKyYbez2tvxdQ/acLxEwEH/CZMmrVy1qicUXfVCAMx/oHu5FHYh8V78uHHj+loDdda+TA/+fXsMjUzuoqks3vK1lbIYTkOhdyIKGftu/eITQzFy10TFR6kZAbcyF1pPmCiF+chQ8NgiRJFWme6x0Fr6da5STGRazJV0Ky1r5d71vHjhwoOc7AOHAhQUFHppCLrsg8B4dXVwpHb9+nV7R4e+/gmEJWUn2s9fYqIAbyER8QkyokL4zBp6xHtpqacl1l2oEFVSWUqyLbuiuq1jAkkUazkEbyRGFqbJaBiZT7NzW7B2jln5navHUp714Ex69uxZ3K1b9vYOZpPNegWjy/4IQH8yzXJ6Q31dakoKWDz0iiaLiitpmU2Fk+zNLSYbjKLhThYStbnt3T7Prs7Wzo4mGRpNCA9NxqOMXkDjdylEkZCVl6UJtTUWV9a/H1nD1nOwcwF/c96LF42EbffDhNvIyGiiltaJoCCweBhmVtx9fPTF+L+7G7Wrte5VcXmVlr66kpgI1h0LVKH3CIW7NeJVbl1tjZXZd2MkC+rzI4NDmqTklppovAcSWh3elAsXLdbV00XLkYO2EJVGmzdv3rZvvgGLh7lz575P39XU8DT1VnSj3NtXreg4Ezt9FRFcX7t19Wd2/yjd6jWhIzvqbpHsnJX6srR+k9P3wnL1f0Fky8v8C7s3XyCR6MoWc7f+tM7XjLG9CzqWjL/T7yck/nGk22UrV2EU2MwmT5kCHtMPHfSHVan3K5WdtS9Sj/7w7rAkiY41u3O1VWQpeEJQ5r3q+5aYXz7NqJLV9NyyY56ZyttZDOYikGExG/NCiFFAXW3dzh07Wlqat//8szy/HXjPQwjB4mHH9v/+vm+fi4sLD8UgQtG4dqA8rDD4YgTvR3G3b81ydERU+aCGcHZxlldQOBZ4lJgrlR9Ul2EmxmkkVva8DPYngqwmpqYPcnLgGwssGBsaGWVlZkIgHFL36FFxW2u3cR58aUlN7nbVA4eJSkvLMJ6C22H+6hvqT584BXvu4fXAyH+YGY6oxz/+eFbw6VPngs/q6+vjXHFQA1VVtYL8fCiXqfKAu2owHKuv6z4VEJQHU/FwGon5+x046OcHNbmTkDDbxRnqBiiER0bZWFlB4NnQ0C2bNwGj4PrhkxJNdQ24gJpbWExjPAW36DcyEQA1+HLjV4u9vaH6TJXni40bk5OTGG9AUB5MUcKpbwHFh1pBTeDtDqZZ0I1QxChwzQiE18PS5csZrwdI8z4QgtUY18OE4PGjx7ExUUbGptMtpw8zqxH7OJw7cDIoSF1dw32OB54gqKiqgB6wUR5QLUgDL1YcpMKpb8GhJmyK+HLDF2kpyX8EBgrqYSxs6s6tKHCLs2Htury83KBTp0aI29uB0An+LD82Njb+TtySZcsNDQ0H1h+FcIgALO2vXrcWbCkvXbzI4SOCl0zA2QLOfvbv3QvfyL3meqFt98NUX7DXdnJxjY6MLCvrnmGOwJ+As+X27dvFhUU7f/0VbbsfvnKDJ/Uln39e++ZNdFTU8HPjxxwEmS1g5/LDt9+qqY+HHbP82DYElFlHV8f2Y/uI8PCqqioCioe1SALLFrBRuHzpcldn16ZvvnlvsoE1mIKfP8xe5i2Y/+rVq/S/0wW/tgNqKLBsgU1/xwOPTDY3R9vuBzT60ANgMKatrT12rMrdO3GNjY1Dz4g/nxRMtoCdy/mQELKQEPhz4c92Ia7UsEo233sBLK5zy8yCuFUdIJlgsiU/Px9OHl2wcBFaYBnQ4sMNEBUVtZg2jUal3bt7b6RZjgkgW5qammAaqqys7OnlCU07XO1Azw9AYMyYMbD9OCTkXOmzZwMiBTlAANny/Plz2L30iafXqFGjBLnpeFc3WLmaMXOmGIUSFRkNg17eCYJ3yYLGFnDWevPGjVFKo6ZMnYo6Fuy0SV1dfaKm5qmTQa9evhw5W6QEii3QbI+Ki8NCzxsYGIClHXa6gnKG7sXT0xPOJrh29frI6V4Eii0tzc0w9aSKUTzneqGOBWtKT7e0nKCpeWDf/97UEMvHBXYVFxy2QMdSWFh0Mui4gbHxxEmTsIMM5cxAANwlg/tCWPmNjh4phjCCwxYwoLx86dKECRMWeHuLiOC0b2eEM8fS0lLfyOj4seM11dUjAQrBYUtqSuq1K5cdXVymTp06ElqOCHWE7mXt+vXNjQ3nzp0DlzpEEAlTGQSELdCxBJ8+DZvsnJydMcULZd4PgSlTpkD3Alv2X1ZU9IsSvFsBYcvFixdTkpPgUCsNje49/eiHGwLQvaxYufJVRcXRwEDcCuVVQcQc39Pb6h/f9N8Z2mG9Ze0ifUXqe1+TzFEqKCjw9/P72H6WCzq3iDlC2Iaam5uDkRHYT3gvWsRsE3Lnq1t7vjqa9U4ImUnGFpaOztaGypL4O1AeJhCE7FvonU0l8deO30y9cCvtUfW/XoxZVfXwn3/WVFWv3bCeSqWySoPCsUMAvqmsWrsa3FyAx2RmpdDbXhWmZ5e0TrSyt7MylHuRFLRzve+vp3Kr+M7vIxHZQu9oeJKdWODkYULPjU0vrqjtYNYG78Jgd+S9uLj1X25Ep92zQQnrKFVV1WW+KxLu3oV+nllZZGExWa1Zcz9btvKrn/xPHNk8szni0PrjcbV8xhcisqW9KT8ttNLVY6GpuUzCnex/XtX3Pg+hd2OADWzgkSNNjY2fff4Z8gLeGxmcrwF8b29v+I58ISyMadFkEllIWFREFJwqS8jquX65wUao4vyu8Ccf8B2ts7ro2r61HxuAuzktLQvPsCestIKpAFwJJCBbuhrT424VT5lsqmOpa6h1705qzosmZr0LLEfevHHzcVHRrt9/R85auaINw8lEebTygkWLU5KS4PjbwfKhKFk5OnZVP7yaPmhSRlZ0emNx6E7f/1x7OX3zn5cunz7yw0odGfx1F/8SB0GSTq/Mib5RaqE3UUlWZ+YU+Ukl0al5lc1MDF1h796pE0HScvI2NjaDZIqisUcATI3sZ9mDkSUnjnO7FMZq05rlk8tecNi51BSGhfz92nj5T1s/tZ9samHr5mQkx/7bDxY1Jh5bXtwOC6toMZ80miSsqGNuPVqGciMhqbx/7wJrYZkZmdWVVb4rfGVlZbGABuX5QQjAJmQ9fX1LK+u0tFSY8Q/ybFcnnN7dReXQ5oLeVFacUy9u6TF9Ii7ntLASnmhsqX10MeSuqJKJyMsHySmp+S+VxotLtKZduvuoob3PjBA2sVy7ekVt/HhHJydk58KqdXEOl5SUdHFzLS56+PTJU7Zm/HT6i8eZTZJvnHQ0OFJAeltzfVcLSZIKB4Dh36P0oMiRsD3JMb7qKo8POpnVNXG8WObFUydPnDoZFt+oKK/QmH8qOq2q2wM/4wen3d++ebOwoGDxks9gm/j7YPQ/jxEAM35TM7PRo0dHRUaCdQVLaZqfJ58NS6TozZ5rpMQyUe8IIckxE1Rk23IzHlV3cDh06/04164JtDpJJ9U9uX4uulzbaffP302Rfv8Oaa6I2rfml5vH4xd8PG8ig9ywwfXK5SuaWtpgdoE8UHJNF7iRERwT7eDk9EdAwCyHWUbGxu9bhw5HqZbnpiTSqTWlDzLuJCQmvDFYu/2H6Uocvq1Fxhh/vmDyN0eO/KrQ/KmdtkRr+fMuXXuzUXgcn9cLFgKxhVybdelwepPp1s/sNBQp78lCIsk6zbbff+PKkRvZn0w0FSGB++r79++T6F2zHB1kZGR61QVd8h4BmL2YmJlSKKKXLl6aMHHivw3U0VSW8uf3uSKkdlEldWNL70PzXS00R3F8/B5ZRM5g4aa9MsFBJ37dcKpdRFhOY9MRe9wPpSaSj316R0t9U7swTUJCtM8rh97Z2tDURhYTl6TAuwRmLF+sXWdsagKnFMjJyfFeQZAEfRGAGctP/91+5fKlw4GBcFwE8IfU3lzf/H4RgEwWFqGIilH6tnHfLFjc0TtaW1raGGMxIaqEBKWPmrB4iJvBeJfHTnayCFVaWqofVeABWAiG47rfUgVmLOChora21tHJGVGFHZi8i4OVyjmen9Co1PuJSdBe3YKI0uBwq3d/UpLitKFQBbIhi4jRJN/lgz9VQAAisaUb10F+b2pqjh4JVFRSNDYxHiQpiuYdAuDGbaqFxYljgRXlAmXGj9NIDJ2kxzvV5e+SR+JJetALM5ywCIsIjx07tkG6Ab7NwzUjEE7Vg8+O/7YqIxDOkPj3KUZU/dufvJwclUb7NzG6ICwCYMUHrvhhEA2/IQsJagDqwUZ5QEkgDSPBkEvh8EGc+hYOpWGTDL7f7/p5Z1zcLT9/f7SXmA1QxInKzs5esWyZg6Pz9h0/CcYKMt/MW2JiYs6HnPt0yRJEFeLwgb0kenp6bu7u0GrZWe+3grF/gPCx/MEW8EAZFhoKzhHdPXA9UJfwzUdoAcHOcu68eTKyslcuXxYMD338wZbAwMCsjIyt321TUUEeKAnNkH7C6ejqLvP1iY2OzsjI6BfFj7d8wJaioqKo8HC7WQ7W1tb8CPFIlhmWJhctWkSTkDwWGAhGGPwOBdHZAt9VLoaFVVZWrlq1SjBmivyuMR8qv5y8vI+vT252dno63x++R3S2pKWl3btzZ8nS5do62h/aTig9QRCwsbGFE3NDQ0L4ffZCaLZAx3I+JBTOBJ3tMRt5ASeI6g9BjNFjRq9YvbYgLw8G1UN4nDiPEJot8OWxIC/XZ8UK8KmHnFQQR2k+VBJ407m6uTQ2NEKDst0l9qEZ452euGyBjiU2OkZIRBROPgCHiHgDg8rjHgLwplNVU3N2cU1JToYhGfcyxjsngrIF3kAlJSUPcnKWLluqqaWFOha89YLb5YmLi9vZ24G3scLCws5O/H0bcac+BGUL2LmEX70GDqjgfEOwKONOXVEuvEMA3nf6BgZGhkaXL1wsLy/nnSDDKpmIbIGOpfCff2JjYz29vOD43GHVDz1MGATAgwK8+2AwlpyUxKcfx4jIlpaWlgMHDoqL0yytrN5v7CZMmyNBhooAdC9gfi8rJxv5V0RDQ8NQs+Hlc0RkS0pKSk5mhourW28zfl6ChMrmEgLKysrQrEVFhf8UFPDj6UiEYwvMWI4HHpWQkJg7fx6a3HNJS4mSDTSog5MjbEcBlz38OBgjHFtiY2IyM9JXr1sPvnaI0shIDu4hAEtnYMYfGx1VkM/UGz/3SsIgJ2KxBTyC7t+3X1tX1222GwaVRVkSAgE47RA8J50+dYrvVioJxBbALu727fraN3Dw579+qAjRvEgIriIA2y6sbGxSk5P47lMygXYal5aWZqVntLa3z3afjRbvuaqfhMsMePKouLilucXGzpaPTMuJ0rfAV2NwfbR//z4HRwdEFcJpN7cFgmW0js7ONStXpqamcjtvDPMjSt8CbtpyHzwA2zDwbohhdVHWhEEA5qhnzwSDT/7x48cTRqhBBCEEW16/fp3+d7qpmSkc8YUs8wdpMQGKBncLwBl4RTI7CZmI9STESOzMmTM///fHkseP0co9EXUEM5nAN++unTu/+fprflnaJ4SPfTs7O6oYVVdXr9vDNPqNJARsbG3v3u52bM0XtrM8HomB+QMMw8DejobcT44kkvBpXXn8Lq+urv7pxx9hoQq+ifEpgkjs4SAAi2xPnzyB8Vhebu5w8sHnWR6zBazCxGg0OH6NQuH45Bt8gEGl4IIAWI4Ji4hkZWZm5+S8O74Cl3KHVggvR2JAlYrycvCgAzaU6FPY0NpPAJ4Ckjx79ozhXJxKpRK5RjzrW2DGkpWVtXfP/+DYe0QVIqsI1rLBWv44NbWHRUVpKSkE99DHs29iwJYXL16AoTHs2Ma6PVD+BEegpbU14np4VXW1jp4e2PMTVlpejsSgV4HBmKKiImHRQYLhgwBjrt/c1DRJS4vIAw2ejcSgGWC6gqiCjzoSvBSY66traFCo1AMHDhDZhRIv2ULwJkTi4YwAHCoaExF5PzGRsC6UeDkSw7kxUHEERwCG5VGRUVPNp6qqqhJzkzliC8FVCIlHIATQSIxAjYFEITgCiC0EbyAkHoEQQGwhUGMgUQiOAGILwRsIiUcgBBBbCNQYSBSCI4DYQvAGQuIRCAHEFgI1BhKF4AggthC8gZB4BELg/3Hf9gYMYB7wAAAAAElFTkSuQmCC</file>    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <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>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><em>AB</em> e <em>BC</em>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><em>AD</em> e <em>BE</em>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><em>CF</em> e <em>FE</em>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p><em>BC</em> e <em>EF</em>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><em>AC</em> e <em>DE</em>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
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&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14819-12567 -->
 <question type="multichoicewiris">
    <name>
      <text>Quadrilateri</text>
    </name>
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      <text><![CDATA[<p>Un quadrilatero con due angoli retti:</p>]]></text>
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      <text></text>
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    <penalty>0.3333333</penalty>
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    <single>true</single>
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    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Risposta corretta.</p>]]></text>
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    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Risposta parzialmente corretta.</p>]]></text>
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    <incorrectfeedback format="html">
      <text><![CDATA[<p>Risposta errata.</p>]]></text>
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    <shownumcorrect></shownumcorrect>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>è sempre un parallelogramma.</p>]]></text>
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        <text></text>
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    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non può essere un rettangolo.</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>è necessariamente un quadrato o un rettangolo.</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>può essere un trapezio rettangolo.</p>]]></text>
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        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>non è mai un parallelogramma.</p>]]></text>
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        <text></text>
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    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14820-12568 -->
 <question type="multichoicewiris">
    <name>
      <text>Quadrilateri</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Individua l'affermazione<strong> falsa</strong>.</p>
<p>In ogni parallelogramma:</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <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>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>le diagonali si incontrano nel loro punto medio.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>i lati opposti sono congruenti.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>gli angoli opposti sono congruenti.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>le diagonali sono bisettrici degli angoli.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ciascuna diagonale divide il parallelogramma in due triangoli congruenti.</p>]]></text>
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        <text></text>
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    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14821-12569 -->
 <question type="multichoicewiris">
    <name>
      <text>Quadrilateri</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Se in un parallelogramma le diagonali sono bisettrici degli angoli, il parallelogramma può essere:</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <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>
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    <shownumcorrect></shownumcorrect>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>solamente un quadrato.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>un rombo ma non un quadrato.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sia un rettangolo, sia un quadrato.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sia un rombo, sia un rettangolo.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>un rombo.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14822-12570 -->
 <question type="multichoicewiris">
    <name>
      <text>Quadrilateri</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Affinché un quadrilatero sia un parallelogramma è sufficiente che abbia:</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <single>true</single>
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    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Risposta corretta.</p>]]></text>
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    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Risposta parzialmente corretta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Risposta errata.</p>]]></text>
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    <shownumcorrect></shownumcorrect>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>i lati opposti paralleli.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>i lati opposti congruenti.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>due lati opposti congruenti e paralleli.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>gli angoli opposti congruenti.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>le diagonali congruenti.</p>]]></text>
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        <text></text>
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    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
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 <!-- resourceid-resourcedataid: 14823-12571 -->
 <question type="multichoicewiris">
    <name>
      <text>Rette e trasversale</text>
    </name>
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      <text><![CDATA[<p>In quale caso le rette r e s sono parallele?</p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <single>true</single>
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    <answernumbering>abc</answernumbering>
    <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>
    <answer fraction="0" format="html">
      <text><![CDATA[<p><img src="@@PLUGINFILE@@/Schermata%202014-03-24%20alle%2017.04.53.png" width="214" height="123" /></p>]]></text>
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</file> 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</file> 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</file>      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 14824-12572 -->
 <question type="multichoicewiris">
    <name>
      <text>Rette perp</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Trova la proposizione errata.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <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>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Due rette perpendicolari sono incidenti.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Due rette parallele non sono incidenti.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Due rette parallele a una stessa retta<br />sono perpendicolari fra loro.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Due rette perpendicolari a una stessa retta<br />sono perpendicolari fra loro.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Due rette r e t parallele a una medesima retta<br />sono parallele fra loro.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question/&gt;    </wirisquestion>
  </question>
 </quiz>
