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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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    <name>
      <text>4.06.2.3.12Q Escala d'un mapa</text>
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" width="120" height="132" /></span></strong></span></p>
</td>
<td style="background-image: none; border-color: #ffcc00; border-width: 3px; text-align: justify; vertical-align: middle; border-style: solid;" valign="top" width="50%">
<p><span style="color: #000080;"><strong><span style="font-size: small;">En un mapa, s'ha representat una distància de #k metres per #c centímetres.</span></strong></span></p>
</td>
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<p><span style="color: #000080;"><strong><span style="font-size: small;">L'escala del mapa és</span></strong></span></p>
<p align="center"><span style="color: #000080;"><strong><span style="font-size: small;">1 : {#1}</span></strong></span></p>
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<p><span style="color: #000080;"><strong><span style="font-size: small;">En el mapa, dos pobles distants de #m metres queden separats per {#2} cm</span></strong></span></p>
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      <text><![CDATA[<div align="justify"><span style="color: #006600;"> </span></div>]]></text>
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    <hint format="html">
      <text><![CDATA[<div align="justify"><span style="color: #006600;"><strong>Per trobar l'escala, cal transformar els #k metres a centímetres i després dividir aquest resultat #k_1 per #c. Es tracta de reduir a la unitat.</strong><br /><strong>Per trobar la distància, n'hi ha prou amb aplicar la proporcionalitat (regla de 3)</strong><br /></span></div>]]></text>
      <shownumcorrect></shownumcorrect>
      <clearwrong></clearwrong>
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