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 <question type="category"><category><text>4t ESO/4.06 TRIGONOMETRIA/4.06.1 Angles i triangles/4.06.1.2 Construcció de triangles rectangles</text></category></question>
 
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    <name>
      <text>4.06.1.2.10 TEORIA DIBUIXTRIANGLESRECTANGLES</text>
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      <text><![CDATA[<div align="center">
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<td style="background-color: #000066;" align="center" valign="middle"><span style="font-size: large; color: #ffff99;" data-mce-mark="1">Dibuixar un triangle rectangle</span></td>
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<div style="text-align: justify;" align="center"><span style="font-size: small; color: #000080;" data-mce-mark="1"><strong><span style="text-decoration: underline;" data-mce-mark="1">Si ens donen b i C(90º-B)</span>: e</strong><strong style="line-height: 1.4;">s mesura el costat vertical b, i des del punt C, es mesura l'angle C.</strong></span></div>
<div style="text-align: justify;" align="center"><strong style="color: #000080; font-size: small; line-height: 1.4;"><span style="text-decoration: underline;" data-mce-mark="1">Si ens donen c i B(90º-C)</span>: e</strong><strong style="color: #000080; font-size: small; line-height: 1.4;">s mesura el costat horitzontal c, i dels del punt B, es mesura l'angle B.</strong></div>
<div style="text-align: justify;" align="center"><strong style="color: #000080; font-size: small; line-height: 1.4;"><span style="text-decoration: underline;" data-mce-mark="1">Si ens donen a i B(90º-C):</span> m</strong><strong style="color: #000080; font-size: small; line-height: 1.4;">arquem el punt B en una recta. Mesurem l'angle B i tracem la recta BC. </strong><strong style="color: #000080; font-size: small; line-height: 1.4;"><span style="font-size: small; color: #000080;" data-mce-mark="1">Mesurem a i des de C, tracem la perpendicular.</span></strong></div>
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 <question type="shortanswerwiris">
    <name>
      <text>4.06.1.2.11Q DibuixTriangleConegutsBb</text>
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      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">Dibuixa un triangle rectangle on «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»B«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»B«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#186;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»i«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»b«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»b«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#0000FF¨»1«/mn»«/mstyle»«/math» cm</span><br /><br /><br /><br style="font-weight: bold; color: #0000ff;" /><span style="font-weight: bold; color: #0000ff;">Mesura la hipotenusa a (en centímetres, als dècims)</span></p>]]></text>
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      <text>#sol</text>
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      <text><![CDATA[<p><span style="color: #003300;"><strong>Primer dibuixes dos eixos perpendiculars. </strong></span></p>
<p><span style="color: #003300;"><strong>En l'eix vertical mesures b i marques el vèrtex C.</strong></span></p>
<p><span style="color: #003300;"><strong>Dedueixes l'angle C (90º - B)</strong></span></p>
<p><span style="color: #003300;"><strong>En el punt C, mesures l'angle C amb el transportador.</strong></span></p>
<p><span style="color: #003300;"><strong>Traces el costat a i el mesures.</strong></span></p>
<p><img 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" style="display: block; margin-left: auto; margin-right: auto;" /></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 11246-9356 -->
 <question type="shortanswerwiris">
    <name>
      <text>4.06.1.2.12Q DibuixTriangleConegutsCc</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">Dibuixa un triangle rectangle on «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»C«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#0000FF¨»C«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#186;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»i«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»c«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»c«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#0000FF¨»1«/mn»«/mstyle»«/math» cm</span><br /><br /><br /><br style="font-weight: bold; color: #0000ff;" /><span style="font-weight: bold; color: #0000ff;">Mesura la hipotenusa a (en centímetres, als dècims)</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>#sol</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;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;35&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;65&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;B&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mn&gt;90&lt;/mn&gt;&lt;mo&gt;-&lt;/mo&gt;&lt;mi&gt;C&lt;/mi&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;c1&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;3&lt;/mn&gt;&lt;mo&gt;,&lt;/mo&gt;&lt;mn&gt;8&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;/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;a&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mi&gt;c1&lt;/mi&gt;&lt;mrow&gt;&lt;mi&gt;cos&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mi&gt;B&lt;/mi&gt;&lt;csymbol definitionURL="http://.../units/degree/angular"&gt;°&lt;/csymbol&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;/mfrac&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;sol&lt;/mi&gt;&lt;mo&gt;=&lt;/mo&gt;&lt;mfrac&gt;&lt;mrow&gt;&lt;mi&gt;arrodoneix&lt;/mi&gt;&lt;mo&gt;(&lt;/mo&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mi&gt;a&lt;/mi&gt;&lt;mo&gt;)&lt;/mo&gt;&lt;/mrow&gt;&lt;mn&gt;10&lt;/mn&gt;&lt;/mfrac&gt;&lt;mo&gt;*&lt;/mo&gt;&lt;mn&gt;1&lt;/mn&gt;&lt;mo&gt;.&lt;/mo&gt;&lt;mn&gt;0&lt;/mn&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;C&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;63&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;B&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;27&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;c1&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;4&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;sol&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;4.5&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;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;4.4893&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;#sol&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="inputField"&gt;textField&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: #003300;"><strong>Primer dibuixes dos eixos perpendiculars. </strong></span></p>
<p><span style="color: #003300;"><strong>En l'eix horitzontal mesures c i marques el vèrtex B.</strong></span></p>
<p><span style="color: #003300;"><strong>Dedueixes l'angle B = (90º - B)</strong></span></p>
<p><span style="color: #003300;"><strong>En el punt B, mesures l'angle B amb el transportador.</strong></span></p>
<p><span style="color: #003300;" data-mce-mark="1"><strong>Traces el costat a i el mesures.</strong></span></p>
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" /></p>]]></text>
    </hint>
  </question>
 
 <!-- resourceid-resourcedataid: 11247-9357 -->
 <question type="shortanswerwiris">
    <name>
      <text>4.06.1.2.13Q DibuixTriangleConegutsBa</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-weight: bold; color: #0000ff;">Dibuixa un triangle rectangle on «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»B«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold-italic¨ mathcolor=¨#0000FF¨»B«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#186;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»i«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»§#160;«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»a«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»=«/mo»«mo mathvariant=¨bold¨ mathcolor=¨#0000FF¨»#«/mo»«mi mathvariant=¨bold¨ mathcolor=¨#0000FF¨»a«/mi»«mn mathvariant=¨bold¨ mathcolor=¨#0000FF¨»1«/mn»«/mstyle»«/math» cm</span><br /><br /><br /><br style="font-weight: bold; color: #0000ff;" /><span style="font-weight: bold; color: #0000ff;">Mesura el costat b (en centímetres, als dècims)</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>#sol</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <wirisquestion>
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    <hint format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Primer dibuixa una recta i a la dreta de la recta marca el vèrtex B</strong></span></p>
<p><strong style="color: #003300; font-size: 13.6000003814697px; line-height: 1.4;">En el punt B, mesura l'angle B amb el transportador.</strong></p>
<p><span style="color: #003300;" data-mce-mark="1"><strong>Traça el costat a i mesura'l.</strong></span></p>
<p><span style="color: #003300;" data-mce-mark="1"><strong>Dibuixa la perpendicular des de l'extrem del costat A.</strong></span></p>
<p><span style="color: #003300;" data-mce-mark="1"><strong>Mesura la perpendicular (b)</strong></span></p>
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" /></p>]]></text>
    </hint>
  </question>
 </quiz>
