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<div align="center"> </div> <table style="color: #000066; border: 4px solid #000066; float: none; text-align: left; vertical-align: top; width: 717px; height: 246px; background-image: url('http://www.insmilaifontanals.cat/none'); background-color: #ffffcc;" border="4" frame="void" rules="none" align="center"> <tbody> <tr align="center"> <td style="background-color: #000066; background-image: none; color: #ffcc00; text-align: center; vertical-align: top; border-style: none;" colspan="2" valign="top" width="NaNpx"><span style="font-size: large; color: #ffff99;" data-mce-mark="1"><span style="font-size: large; color: #ffff99;" data-mce-mark="1"> </span></span><span style="font-size: large; color: #ffff99;" data-mce-mark="1"><span style="font-size: large; color: #ffff99;" data-mce-mark="1">Llei d'Ohm</span></span></td> </tr> <tr> <td align="center" valign="top" width="NaNpx"> <p><img 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/></p> </td> <td align="center" valign="top" width="NaNpx"> <p style="text-align: justify;"><span style="color: #000080; font-size: small;" data-mce-mark="1"><strong>En un conductor elèctric si V és la diferència de potència (és el que fa que es moguin els electrons), R és la resistència (al pas dels electrons) i I és la intensitat (quantitat d'electrons que passen per unitat de temps): </strong></span></p> <p><span style="font-size: xx-large;" data-mce-mark="1"><span style="color: #000080;" data-mce-mark="1"><strong>V = R·I</strong></span></span></p> <p> </p> <p style="text-align: justify;"><em><span style="font-size: x-large;" data-mce-mark="1"><span style="font-size: x-large;" data-mce-mark="1"><strong><span style="font-size: medium; color: #000080;" data-mce-mark="1">Unitats:</span> </strong></span></span><strong style="color: #000080; font-size: small; line-height: 1.4;">V en volts, </strong><strong style="color: #000080; font-size: small; line-height: 1.4;">R en ohms </strong><strong style="color: #000080; font-size: small; line-height: 1.4;">I en amperes</strong></em></p> <p> </p> </td> </tr> </tbody> </table> <div style="text-align: center;"> <div align="center"> </div> <br /><br /><br /></div>
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