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 <question type="category"><category><text>1MA 01. TRIGONOMETRIA/1MA.01.2 Reducció al 1r quadrant</text></category></question>
 
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    <name>
      <text>1MA.01.2.10BDT CERCLE GONIOMÈTRIC</text>
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<td style="width: 350px; border-color: #003300; background-color: #003300; border-style: solid; border-width: 1px;"><span style="color: #ffff99; font-size: large;">  Signe de les raons trigonomètriques</span></td>
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<div style="text-align: center;"><img style="width: 348px; height: 396px; vertical-align: bottom; margin: 0px;" title="cerclegoniometric" alt="cerclegoniometric" src="@@PLUGINFILE@@/cerclegoniometric.jpg" width="252" height="288" /></div>
<div style="text-align: center;"><span style="font-size: large; color: #003300;"><strong>Quadrants:    </strong></span><span style="font-size: medium;"><span style="color: #003300;"><strong>I :   0º a 90º   (0 a π/2)           </strong></span></span><span style="font-size: medium;"><span style="color: #003300;"><strong style="color: #003300; line-height: 1.4;">II: 90º a 180º (π/2 a π)</strong></span></span></div>
<div style="text-align: center;"><span style="font-size: medium;"><strong style="color: #003300; line-height: 1.4;">III: 180º a 270º (π a 3π/2)          </strong></span><span style="font-size: medium;"><strong style="color: #003300; line-height: 1.4;">IV:  270º a 360º (3π/2 a 2π) <br /></strong></span></div>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>0.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
  </question>
 
 <!-- resourceid-resourcedataid: 20582-16034 -->
 <question type="multichoicewiris">
    <name>
      <text>1MA.01.2.11Q SigneRaó</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Un angle de #a º té</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>La teva resposta és correcta.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>La teva resposta és parcialment correcta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>La teva resposta és incorrecta.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>sinus positiu </p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>cosinus positiu</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>tangent negativa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;91&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;179&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;166&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;options&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="casSession"&gt;&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20583-16035 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.12Q SigneRaons (graus)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Per l'angle #aº indica en quin quadrant està, quin és el signe (P per positiu, N per negatiu) del seu sinus, del seu cosinus i de la seva tangent.</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <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><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mi>u</mi><mi>a</mi><mi mathvariant="normal">d</mi><mi>r</mi><mi>a</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi mathvariant="normal">d</mi><mi mathvariant="normal">e</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mi>a</mi><mo>&#160;</mo><mn>4</mn><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>sin</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>cos</mi><mi>in</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/><mi>tan</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>4</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;89&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;q&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;sin&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mi&gt;in&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mi&gt;g&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20584-16036 -->
 <question type="multichoicewiris">
    <name>
      <text>1MA.01.2.14Q SigneRaó(Graus)_2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Un angle de #a º té</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>La teva resposta és correcta.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>La teva resposta és parcialment correcta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>La teva resposta és incorrecta.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sinus positiu </p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>cosinus positiu</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>tangent positiva</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;181&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;269&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;238&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;options&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20585-16037 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.15Q SigneRaons(Graus)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Per l'angle #aº indica en quin quadrant està, quin és el signe del seu sinus, del seu cosinus i de la seva tangent.</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <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><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mi>u</mi><mi>a</mi><mi mathvariant="normal">d</mi><mi>r</mi><mi>a</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi mathvariant="normal">d</mi><mi mathvariant="normal">e</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mi>a</mi><mo>&#160;</mo><mn>4</mn><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>sin</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>cos</mi><mi>in</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/><mi>tan</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>4</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;89&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;q&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;sin&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mi&gt;in&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mi&gt;g&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20586-16038 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.16Q SigneRaons(Graus)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Per l'angle #aº indica en quin quadrant està, quin és el signe del seu sinus, del seu cosinus i de la seva tangent.</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <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><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mi>u</mi><mi>a</mi><mi mathvariant="normal">d</mi><mi>r</mi><mi>a</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi mathvariant="normal">d</mi><mi mathvariant="normal">e</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mi>a</mi><mo>&#160;</mo><mn>4</mn><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>sin</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>cos</mi><mi>in</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/><mi>tan</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>4</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;89&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;q&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;sin&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mi&gt;in&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mi&gt;g&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20587-16039 -->
 <question type="multichoicewiris">
    <name>
      <text>1MA.01.2.17Q SigneRaó_3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Un angle de #a º té</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <single>false</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>abc</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>La teva resposta és correcta.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>La teva resposta és parcialment correcta.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>La teva resposta és incorrecta.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect></shownumcorrect>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>sinus negatiu</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>cosinus negatiu</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="50" format="html">
      <text><![CDATA[<p>tangent negativa</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;271&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;359&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;238&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;options&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
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      <text></text>
      <shownumcorrect></shownumcorrect>
      <clearwrong></clearwrong>
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  </question>
 
 <!-- resourceid-resourcedataid: 20588-16040 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.21Q SigneRaons(Radiants)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Per l'angle #a radiants indica en quin quadrant està, quin és el signe (P per positiu, N per negatiu) del seu sinus, del seu cosinus i de la seva tangent.</strong></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mi>u</mi><mi>a</mi><mi mathvariant="normal">d</mi><mi>r</mi><mi>a</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi mathvariant="normal">d</mi><mi mathvariant="normal">e</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mi>a</mi><mo>&#160;</mo><mn>4</mn><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>sin</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>cos</mi><mi>in</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/><mi>tan</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>4</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfenced close="}" open="{"&gt;&lt;mtable 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xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol 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definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;q&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;sin&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mi&gt;in&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mi&gt;g&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
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" 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<p style="text-align: center;"><span style="font-size: large;"><strong>π = 180º</strong></span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20589-16041 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.22Q SigneRaons(Radiants)_2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Per l'angle #a radiants indica en quin quadrant està, quin és el signe del seu sinus, del seu cosinus i de la seva tangent.</strong></span></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mi>u</mi><mi>a</mi><mi mathvariant="normal">d</mi><mi>r</mi><mi>a</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi mathvariant="normal">d</mi><mi mathvariant="normal">e</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mi>a</mi><mo>&#160;</mo><mn>4</mn><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>sin</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>cos</mi><mi>in</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/><mi>tan</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>4</mn></math>]]></text>
      <feedback format="html">
        <text></text>
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    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfenced close="}" open="{"&gt;&lt;mtable align="center"&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;q&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;sin&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mi&gt;in&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mi&gt;g&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
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      <text><![CDATA[<p><img alt="" 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" 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<p style="text-align: center;"><span style="font-size: large;"><strong>π = 180º</strong></span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20590-16042 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.23Q SigneRaons(Radiants)_3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Per l'angle #a radiants indica en quin quadrant està, quin és el signe del seu sinus, del seu cosinus i de la seva tangent.</strong></span></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>q</mi><mi>u</mi><mi>a</mi><mi mathvariant="normal">d</mi><mi>r</mi><mi>a</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi mathvariant="normal">d</mi><mi mathvariant="normal">e</mi><mo>&#160;</mo><mn>1</mn><mo>&#160;</mo><mi>a</mi><mo>&#160;</mo><mn>4</mn><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>1</mn><mspace linebreak="newline"/><mi>sin</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>2</mn><mspace linebreak="newline"/><mi>cos</mi><mi>in</mi><mi>u</mi><mi>s</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>3</mn><mspace linebreak="newline"/><mi>tan</mi><mi>g</mi><mi mathvariant="normal">e</mi><mi>n</mi><mi>t</mi><mo>(</mo><mi>P</mi><mo>/</mo><mi>N</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>o</mi><mi>l</mi><mn>4</mn></math>]]></text>
      <feedback format="html">
        <text></text>
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    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mfenced close="}" open="{"&gt;&lt;mtable align="center"&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;7&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;11&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;6&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;5&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/mfenced&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;mo&gt;∧&lt;/mo&gt;&lt;mfenced&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;/mfenced&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;pi/&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;/mfrac&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;pi/&gt;&lt;/mrow&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/mfrac&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol1&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol2&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol3&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;sol4&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;q&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi&gt;r&lt;/mi&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi mathvariant="normal"&gt;d&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;#160;&lt;/mo&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;sin&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;2&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mi&gt;in&lt;/mi&gt;&lt;mi&gt;u&lt;/mi&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;3&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;tan&lt;/mi&gt;&lt;mi&gt;g&lt;/mi&gt;&lt;mi mathvariant="normal"&gt;e&lt;/mi&gt;&lt;mi&gt;n&lt;/mi&gt;&lt;mi&gt;t&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;P&lt;/mi&gt;&lt;mo&gt;/&lt;/mo&gt;&lt;mi&gt;N&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;o&lt;/mi&gt;&lt;mi&gt;l&lt;/mi&gt;&lt;mn&gt;4&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
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      <text><![CDATA[<p><img alt="" 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" style="display: block; margin-left: auto; margin-right: auto;" width="209" height="196" /></p>
<p style="text-align: center;"><span style="font-size: large;"><strong>π = 180º</strong></span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20591-16043 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.31Q QuadrantAmbSigneSinCos</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #003300;">Si un angle té el sinus #s i el cosinus #c, en quin quadrant està?</span><br style="font-weight: bold;" /><br style="font-weight: bold;" /><span style="font-weight: bold;"><span style="color: #ff6600;">Format de la resposta:</span> </span>el número del quadrant: 1, 2, 3, 4.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold;">Només cal mirar la figura!</span></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>#q_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
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definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;positiu&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;negatiu&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;apply&amp;gt;&amp;lt;csymbol definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;positiu&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;negatiu&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;apply&amp;gt;&amp;lt;csymbol definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;gt;&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;0&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;apply&amp;gt;&amp;lt;csymbol definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;gt;&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;0&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;q_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;q_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;2&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;apply&amp;gt;&amp;lt;csymbol definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;gt;&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;0&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;q_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;4&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;q_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;3&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/library&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;s_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mo&amp;gt;-&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;c_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;s&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;ms&amp;gt;negatiu&amp;lt;/ms&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;ms&amp;gt;positiu&amp;lt;/ms&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;q_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;4&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;/&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/session&amp;gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;
#q_11
      &lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20592-16044 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.32Q QuadrantAmbSigneSinTg</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #003300;">Si un angle té el sinus #s i la tangent #c, en quin quadrant està?</span><br style="font-weight: bold;" /><br style="font-weight: bold;" /><span style="font-weight: bold;"><span style="color: #ff6600;">Format de la resposta:</span> </span>el número del quadrant: 1, 2, 3, 4.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold;">Només cal mirar la figura!</span></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>#q_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&amp;lt;session lang=&amp;quot;ca&amp;quot; version=&amp;quot;2.0&amp;quot;&amp;gt;&amp;lt;library closed=&amp;quot;false&amp;quot;&amp;gt;&amp;lt;mtext style=&amp;quot;color:#ffc800&amp;quot; xml:lang=&amp;quot;es&amp;quot;&amp;gt;variables&amp;lt;/mtext&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;s_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;{&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;-&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;}&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;c_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;{&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;-&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;}&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;apply&amp;gt;&amp;lt;csymbol definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;positiu&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;s&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;negatiu&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math 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definitionURL=&amp;quot;http://www.wiris.com/XML/csymbol&amp;quot;&amp;gt;if&amp;lt;/csymbol&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;positiva&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;mrow&amp;gt;&amp;lt;mi&amp;gt;c&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;negativa&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;&amp;amp;quot;&amp;lt;/mo&amp;gt;&amp;lt;/mrow&amp;gt;&amp;lt;/apply&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math 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#q_11
      &lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 
 <!-- resourceid-resourcedataid: 20593-16045 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.33Q QuadrantAmbCosTg</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #003300;">Si un angle té el cosinus #c i la tangent #t, en quin quadrant està?</span><br style="font-weight: bold;" /><br style="font-weight: bold;" /><span style="font-weight: bold;"><span style="color: #ff6600;">Format de la resposta:</span> </span>el número del quadrant: 1, 2, 3, 4.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold;">Només cal mirar la figura!</span></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
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    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>q</mi><mo>_</mo><mn>11</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
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  </question>
 
 <!-- resourceid-resourcedataid: 20594-16046 -->
 <question type="description">
    <name>
      <text>1MA.01.2.50BDT REDUCCIÓ 1r QUADRANT</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<table style="background-color: #ffffcc; border-color: #003300; border-width: 4px; width: 493px; height: 168px; border-style: solid;" border="4" align="center">
<tbody>
<tr>
<td style="text-align: center; background-color: #003300;" colspan="3" align="center" valign="middle"><span style="font-size: large; color: #ffff99;">Reducció al 1r quadrant</span></td>
</tr>
<tr>
<td>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">sin (180º-a) = sin a   </span></strong></span></p>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">cos(180º - a) = - cos a</span></strong></span></p>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">tg (180º - a) = - tg a</span></strong></span></p>
</td>
<td>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">sin(180º + a) = -sin a</span></strong></span></p>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">cos(180º + a) = -cosa</span></strong></span></p>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">tg(180º +a) = tg a</span></strong></span></p>
</td>
<td>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">sin(-a) = - sina</span></strong></span></p>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">cos(-a) = cos a</span></strong></span></p>
<p style="text-align: center;"><span style="color: #003300; font-size: small;"><strong><span style="color: #003300;">tg(-a) = - tg a</span></strong></span></p>
</td>
</tr>
</tbody>
</table>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
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  </question>
 
 <!-- resourceid-resourcedataid: 20595-16047 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.51Q ReduccióQuadrantAleatori</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> <strong style="line-height: 1.4;">Relaciona l'angle amb el que li correspon en el primer quadrant.</strong></p>
<p><br /><strong> a) #a º  </strong></p>
<p> <strong style="line-height: 1.4;">b) #b º </strong></p>
<p> <strong style="line-height: 1.4;">c)  #c º  </strong></p>
<p><br /><span style="color: #ff6600;"><strong>Format:</strong></span> sense unitats<br /><br /><br /></p>]]></text>
    </questiontext>
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      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>12</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>22</mn><mspace linebreak="newline"/><mi>c</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>32</mn></math>]]></text>
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name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="color: #000080;"><strong>Determina primer en quin quadrant està l'angle.</strong></span></p>
<p><span style="color: #000080;"><strong>Després aplica:</strong></span></p>
<p><span style="color: #000080;"><strong>180º - a pel 2n quadrant</strong></span></p>
<p><span style="color: #000080;"><strong>180º + a pel 3r quadrant</strong></span></p>
<p><span style="color: #000080;"><strong>360º - a pel quart quadrant</strong></span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20596-16048 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.52Q ReduccióQuadrantAleatori_2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> <span style="color: #003300;"><strong style="line-height: 1.4;">Relaciona l'angle amb el que li correspon en el primer quadrant.</strong></span></p>
<p><br /><span style="color: #003300;"><strong> a) #a º  </strong></span></p>
<p><span style="color: #003300;"> <strong style="line-height: 1.4;">b) #b º </strong></span></p>
<p><span style="color: #003300;"> <strong style="line-height: 1.4;">c)  #c º  </strong></span></p>
<p><br /><span style="color: #ff6600;"><strong>Format:</strong></span> sense unitats<br /><br /><br /></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>12</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>22</mn><mspace linebreak="newline"/><mi>c</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>32</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
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definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_31&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;més&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_32&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_31&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;menys&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_32&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;_&lt;/mi&gt;&lt;mn&gt;12&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;_&lt;/mi&gt;&lt;mn&gt;22&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;_&lt;/mi&gt;&lt;mn&gt;32&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="color: #000080;"><strong>Determina primer en quin quadrant està l'angle.</strong></span></p>
<p><span style="color: #000080;"><strong>Després aplica:</strong></span></p>
<p><span style="color: #000080;"><strong>180º - a pel 2n quadrant</strong></span></p>
<p><span style="color: #000080;"><strong>180º + a pel 3r quadrant</strong></span></p>
<p><span style="color: #000080;"><strong>360º - a pel quart quadrant</strong></span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20597-16049 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.53Q ReduccióQuadrantAleatori_3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="color: #003300;"> <strong style="line-height: 1.4;">Relaciona l'angle amb el que li correspon en el primer quadrant.</strong></span></p>
<p><br /><span style="color: #003300;"><strong> a) #a º  </strong></span></p>
<p><span style="color: #003300;"> <strong style="line-height: 1.4;">b) #b º </strong></span></p>
<p><span style="color: #003300;"> <strong style="line-height: 1.4;">c)  #c º  </strong></span></p>
<p><br /><span style="color: #ff6600;"><strong>Format:</strong></span> sense unitats<br /><br /><br /></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>12</mn><mspace linebreak="newline"/><mi>b</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>22</mn><mspace linebreak="newline"/><mi>c</mi><mo>)</mo><mo>=</mo><mo>#</mo><mi>s</mi><mi>_</mi><mn>32</mn></math>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="ca"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;91&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;359&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_11&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;més&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_12&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_11&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;menys&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_12&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_11&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;menys&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_12&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;91&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;359&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol 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definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_21&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;menys&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_22&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_21&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;més&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_22&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;repeat&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;91&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;359&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;≠&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_31&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;menys&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_32&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;apply&gt;&lt;csymbol definitionURL="http://www.wiris.com/XML/csymbol"&gt;if&lt;/csymbol&gt;&lt;mrow&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;&amp;lt;&lt;/mo&gt;&lt;mn&gt;270&lt;/mn&gt;&lt;/mrow&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_31&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;més&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_32&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mn&gt;180&lt;/mn&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;mtable&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_31&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;mi&gt;menys&lt;/mi&gt;&lt;mo&gt;&amp;quot;&lt;/mo&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;mtr&gt;&lt;mtd&gt;&lt;mi&gt;s_32&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;/mtd&gt;&lt;/mtr&gt;&lt;/mtable&gt;&lt;/apply&gt;&lt;/apply&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;&lt;![CDATA[&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;_&lt;/mi&gt;&lt;mn&gt;12&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;b&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;_&lt;/mi&gt;&lt;mn&gt;22&lt;/mn&gt;&lt;mspace linebreak="newline"/&gt;&lt;mi&gt;c&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mo&gt;#&lt;/mo&gt;&lt;mi&gt;s&lt;/mi&gt;&lt;mi&gt;_&lt;/mi&gt;&lt;mn&gt;32&lt;/mn&gt;&lt;/math&gt;]]&gt;&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;assertions&gt;&lt;assertion name="syntax_expression"/&gt;&lt;assertion name="equivalent_symbolic"/&gt;&lt;/assertions&gt;&lt;options&gt;&lt;option name="tolerance"&gt;10^(-4)&lt;/option&gt;&lt;option name="relative_tolerance"&gt;false&lt;/option&gt;&lt;option name="precision"&gt;4&lt;/option&gt;&lt;option name="implicit_times_operator"&gt;false&lt;/option&gt;&lt;option name="times_operator"&gt;·&lt;/option&gt;&lt;option name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="inputCompound"&gt;true&lt;/data&gt;&lt;data name="inputField"&gt;popupEditor&lt;/data&gt;&lt;data name="gradeCompound"&gt;and&lt;/data&gt;&lt;data name="gradeCompoundDistribution"&gt;&lt;/data&gt;&lt;data name="casSession"/&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="color: #000080;"><strong>Determina primer en quin quadrant està l'angle.</strong></span></p>
<p><span style="color: #000080;"><strong>Després aplica:</strong></span></p>
<p><span style="color: #000080;"><strong>180º - a pel 2n quadrant</strong></span></p>
<p><span style="color: #000080;"><strong>180º + a pel 3r quadrant</strong></span></p>
<p><span style="color: #000080;"><strong>360º - a pel quart quadrant</strong></span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20598-16050 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.61Q AngleMateixSinusQII</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle que té el mateix sinus que l'angle de #a º?</span><br /><br /><span style="color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple</span> </span><span style="color: #000000;">32</span><span style="font-weight: bold; color: #006600;">.<br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&amp;lt;session lang=&amp;quot;ca&amp;quot; version=&amp;quot;2.0&amp;quot;&amp;gt;&amp;lt;library closed=&amp;quot;false&amp;quot;&amp;gt;&amp;lt;mtext style=&amp;quot;color:#ffc800&amp;quot; xml:lang=&amp;quot;es&amp;quot;&amp;gt;variables&amp;lt;/mtext&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;89&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;180&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;-&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/library&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;24&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;156&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;/&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/session&amp;gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;
#r_11
      &lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">sin(180º-a) = sin a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20599-16051 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.62Q AngleMateixSinus QIII</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del tercer quadrant que té el mateix sinus, <span style="text-decoration: underline;">en valor absolut</span>, que l'angle de #a º?</span><br /><br /><span style="color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple</span> </span><span style="color: #000000;">32</span><span style="font-weight: bold; color: #006600;">.<br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;"> </span></p>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&amp;lt;session lang=&amp;quot;ca&amp;quot; version=&amp;quot;2.0&amp;quot;&amp;gt;&amp;lt;library closed=&amp;quot;false&amp;quot;&amp;gt;&amp;lt;mtext style=&amp;quot;color:#ffc800&amp;quot; xml:lang=&amp;quot;es&amp;quot;&amp;gt;variables&amp;lt;/mtext&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;89&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;180&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;+&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/library&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;71&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;251&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;/&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/session&amp;gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;
#r_11
      &lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">sin(180º+a) = -sin a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20600-16052 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.63Q AngleMateixSinus QIV</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del quart quadrant que té el mateix sinus, <span style="font-weight: bold;">en valor absolut</span>, que l'angle de #a º?</span><br /><br /><span style="font-weight: bold; color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple </span></span><span style="font-weight: bold; color: #ff6600;">32</span><span style="font-weight: bold; color: #006600;"><span style="color: #ff6600;">.</span><br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&lt;![CDATA[&lt;session lang="ca" version="2.0"&gt;&lt;library closed="false"&gt;&lt;mtext style="color:#ffc800" xml:lang="es"&gt;variables&lt;/mtext&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mi&gt;aleatori&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;89&lt;/mn&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r_11&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;360&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/library&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;71&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mi&gt;r_11&lt;/mi&gt;&lt;/math&gt;&lt;/input&gt;&lt;output&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"&gt;&lt;mn&gt;251&lt;/mn&gt;&lt;/math&gt;&lt;/output&gt;&lt;/command&gt;&lt;/group&gt;&lt;group&gt;&lt;command&gt;&lt;input&gt;&lt;math xmlns="http://www.w3.org/1998/Math/MathML"/&gt;&lt;/input&gt;&lt;/command&gt;&lt;/group&gt;&lt;/session&gt;]]&gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer&gt;#r_11&lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">sin(360º-a) = -sin a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20601-16053 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.64Q AngleMateixCosinus QII</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del segon quadrant que té el mateix cosinus, <span style="text-decoration: underline;">en valor absolut</span>, que l'angle de #a º?</span><br /><br /><span style="color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple</span> </span><span style="color: #000000;">32</span><span style="font-weight: bold; color: #006600;">.<br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&amp;lt;session lang=&amp;quot;ca&amp;quot; version=&amp;quot;2.0&amp;quot;&amp;gt;&amp;lt;library closed=&amp;quot;false&amp;quot;&amp;gt;&amp;lt;mtext style=&amp;quot;color:#ffc800&amp;quot; xml:lang=&amp;quot;es&amp;quot;&amp;gt;variables&amp;lt;/mtext&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;89&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;180&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;-&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/library&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;24&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;156&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;/&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/session&amp;gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;
#r_11
      &lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">cos(180º-a) = - cos a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20602-16054 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.65Q AngleMateixCosinus QIII</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del 3r quadrant que té el mateix cosinus, <span style="text-decoration: underline;">en valor absolut</span>, que l'angle de #a º?</span><br /><br /><span style="color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple</span> </span><span style="color: #000000;">32</span><span style="font-weight: bold; color: #006600;">.<br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
&lt;question&gt;&lt;wirisCasSession&gt;&amp;lt;session lang=&amp;quot;ca&amp;quot; version=&amp;quot;2.0&amp;quot;&amp;gt;&amp;lt;library closed=&amp;quot;false&amp;quot;&amp;gt;&amp;lt;mtext style=&amp;quot;color:#ffc800&amp;quot; xml:lang=&amp;quot;es&amp;quot;&amp;gt;variables&amp;lt;/mtext&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;aleatori&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;(&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;1&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;,&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;89&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;)&amp;lt;/mo&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;mo&amp;gt;=&amp;lt;/mo&amp;gt;&amp;lt;mn&amp;gt;180&amp;lt;/mn&amp;gt;&amp;lt;mo&amp;gt;+&amp;lt;/mo&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/library&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;a&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;71&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mi&amp;gt;r_11&amp;lt;/mi&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;output&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;&amp;gt;&amp;lt;mn&amp;gt;251&amp;lt;/mn&amp;gt;&amp;lt;/math&amp;gt;&amp;lt;/output&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;group&amp;gt;&amp;lt;command&amp;gt;&amp;lt;input&amp;gt;&amp;lt;math xmlns=&amp;quot;http://www.w3.org/1998/Math/MathML&amp;quot;/&amp;gt;&amp;lt;/input&amp;gt;&amp;lt;/command&amp;gt;&amp;lt;/group&amp;gt;&amp;lt;/session&amp;gt;&lt;/wirisCasSession&gt;&lt;correctAnswers&gt;&lt;correctAnswer type="mathml"&gt;
#r_11
      &lt;/correctAnswer&gt;&lt;/correctAnswers&gt;&lt;localData&gt;&lt;data name="cas"&gt;false&lt;/data&gt;&lt;data name="inputField"&gt;textField&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">cos(180º+a) = -cos a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20603-16055 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.66 AngleMateixCosinus QIV</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del quart quadrant que té el mateix cosinus que l'angle de #a º?</span><br /><br /><span style="color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple</span> </span><span style="color: #000000;">32</span><span style="font-weight: bold; color: #006600;">.<br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;"> </span></p>]]></text>
    </generalfeedback>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
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    </answer>
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    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">cos(360º-a) = cos a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20604-16056 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.67Q AngleMateixaTangent  QII</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del segon quadrant que té la mateixa tangent, <span style="font-weight: bold;">en valor absolut</span>, que l'angle de #a º?</span><br /><br /><span style="font-weight: bold; color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple </span></span><span style="font-weight: bold; color: #ff6600;">32</span><span style="font-weight: bold; color: #006600;"><span style="color: #ff6600;">.</span><br /></span></p>]]></text>
    </questiontext>
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      <text></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
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    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">tg(180º-a) = -tg a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20605-16057 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.68Q AngleMateixaTangent QIII</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del tercer quadrant que té la mateixa tangent que l'angle de #a º?</span><br /><br /><span style="color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple</span> </span><span style="color: #000000;">32</span><span style="font-weight: bold; color: #006600;">.<br /></span></p>]]></text>
    </questiontext>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r</text>
      <feedback format="html">
        <text></text>
      </feedback>
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    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">tg(180º+a) = tg a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20606-16058 -->
 <question type="shortanswerwiris">
    <name>
      <text>1MA.01.2.69 AngleMateixaTangent QIV</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #006600;"><span style="color: #003300;">Quin és l'angle del quart quadrant que té la mateixa tangent, <span style="font-weight: bold;">en valor absolut</span>, que l'angle de #a º?</span><br /><br /><span style="font-weight: bold; color: #ff6600;">Format de la resposta: angle en graus (sense unitat) per exemple </span></span><span style="font-weight: bold; color: #ff6600;">32</span><span style="font-weight: bold; color: #006600;"><span style="color: #ff6600;">.</span><br /></span></p>]]></text>
    </questiontext>
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      <text></text>
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    <answer fraction="100" format="moodle_auto_format">
      <text>#r_11</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
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    <hint format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">tg(360º-a) = -tg a</span></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 20607-16059 -->
 <question type="multianswerwiris">
    <name>
      <text>1MA.01.2.71 Reducció dsd Qaleat sin,cos, tg</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p> </p>
<p><span style="color: #003300;"><strong>Expresseu les raons trigonomètriques dels angles en funció de les d'angles del 1r quadrant (en valor absolut):</strong></span><br /><br /><span style="color: #003300;"><strong>|sin #a º| = |sin </strong>{#1}<strong> º|</strong></span></p>
<p><span style="color: #003300;"> </span></p>
<p><span style="color: #003300;"><strong><span data-mce-mark="1">|cos #b º| = |cos </span></strong><span data-mce-mark="1">{#2}</span><strong><span data-mce-mark="1"> º|</span></strong></span></p>
<p> </p>
<p><span style="color: #003300;"><strong><span data-mce-mark="1">|tg #c º| = |tg </span></strong><span data-mce-mark="1">{#3}</span><strong><span data-mce-mark="1"> º|</span></strong></span></p>
<p><span style="font-weight: bold; color: #006600;"><br /><br /><br /></span><span style="font-weight: bold; color: #006600;"><br /></span></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000cc;">Primer cal fixar-se en quin quadrant es troba l'angle per determinar el signe.<br />Després es tracta d'aplicar les expressions (180º-a), (a-180º) i (360º-a)</span></p>]]></text>
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            <![CDATA[{1:SHORTANSWER: ~=#s_12}]]>
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            <![CDATA[{1:SHORTANSWER: ~=#s_22}]]>
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        <wirissubquestion>
            <![CDATA[{1:SHORTANSWER: ~=#s_32}]]>
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name="imaginary_unit"&gt;i&lt;/option&gt;&lt;/options&gt;&lt;localData&gt;&lt;data name="casSession"&gt;&lt;/data&gt;&lt;/localData&gt;&lt;/question&gt;    </wirisquestion>
  </question>
 </quiz>
