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 <question type="category"><category><text>1MA 01. TRIGONOMETRIA/1MA.01.1 Raons</text></category></question>
 
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    <name>
      <text>1MA.01.1.50 TEORIA: DEFINICIÓ RAONS</text>
    </name>
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<p><span style="font-size: large; color: #ffff99;">Raons trigonomètriques</span></p>
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<p><span style="font-size: large; color: #003300;"><strong><img alt="" 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" /></strong></span></p>
</td>
<td align="center" valign="middle">
<p><span style="font-size: large; color: #003300;"><strong>sin B = b/a (oposat/hipotenusa)</strong></span></p>
<p><span style="font-size: large; color: #003300;"><strong>cos B = c/a (adjacent/hipotenusa)</strong></span></p>
<p><span style="font-size: large; color: #003300;"><strong>tg B = b/c (oposat/adjacent)</strong></span></p>
</td>
</tr>
</tbody>
</table>
</div>]]></text>
    </questiontext>
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      <text></text>
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    <defaultgrade>0.0000000</defaultgrade>
    <penalty>0.0000000</penalty>
    <hidden>0</hidden>
  </question>
 </quiz>
