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 <question type="category"><category><text>4t ESO/4.06 TRIGONOMETRIA/4.06.2 Semblança/4.06.2.3 Problemes de semblança</text></category></question>
 
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 <question type="shortanswerwiris">
    <name>
      <text>4.06.2.3.21Q Altura edifici amb ombra</text>
    </name>
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      <text><![CDATA[<p> </p>
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" width="220" height="110" /></td>
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<div align="justify"><span style="color: #0000ff; font-size: small;"><strong>L'ombre de la torre és de #o1 m. A la mateixa hora, un pal de #m2 m projecta una ombra de #o2 m.</strong></span></div>
<div align="justify"> </div>
<div align="justify">
<div align="center"><span style="color: #0000ff; font-size: small;"><strong>Quina alçada té la torre?</strong></span><br /><span style="color: #0000ff; font-size: small;"><strong><br /></strong></span></div>
<p align="center"><span style="font-size: small;"><span style="font-size: small;"><strong><span style="font-size: small; color: #ff6600;">Format:</span>  </strong></span></span><span style="font-size: small;">metres als dècims</span></p>
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<span style="color: #0000ff;"><strong><br /></strong><strong><br /></strong></span></div>]]></text>
    </questiontext>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.5000000</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>#sol</text>
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        <text></text>
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    </answer>
    <wirisquestion>
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    <hint format="html">
      <text><![CDATA[<p><span style="color: #003300;"><strong>Com que els triangles són semblants, els costats homòlegs són proporcionals i, si x és l'alçada de la torre :</strong></span></p>
<p>«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mfrac mathcolor=¨#003300¨»«mi mathvariant=¨bold¨»x«/mi»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»o«/mi»«mn mathvariant=¨bold¨»1«/mn»«/mrow»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#003300¨»=«/mo»«mfrac mathcolor=¨#003300¨»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»m«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mrow»«mrow»«mo mathvariant=¨bold¨»#«/mo»«mi mathvariant=¨bold¨»o«/mi»«mn mathvariant=¨bold¨»2«/mn»«/mrow»«/mfrac»«/mrow»«/mstyle»«/math»</p>]]></text>
    </hint>
  </question>
 </quiz>
