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<p><span style="color: #003300;"><strong><span style="font-size: small;">Redacta com resoldries l'exercici següent, <span style="text-decoration: underline;">explicant què vols fer i perquè.</span></span></strong></span></p> <div class="page" title="Page 3"> <p style="text-align: justify;"><span style="color: #003300;"><strong><span style="font-size: small;">Per mesurar l’altura d’un núvol s’han fet simultàniament dues observacions des dels punts A i B distants entre si 1 quilòmetre i situats tots dos al nivell del mar. La inclinació de la visual des de A al núvol respecte a la horitzontal és de A1º. Els angles que formen les visuals de de A i des de B amb la recta AB són, respectivament, de A2<sup>◦</sup> i B<sup>◦</sup> tal com s’indica a la figura següent: </span></strong></span></p> </div> <p style="text-align: center;"><img 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width="311" height="201" /></p> <p><span style="color: #003300;"><strong>Calculeu l’altura del núvol respecte al nivell del mar.</strong><em> </em></span></p>
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