tag:blogger.com,1999:blog-70357330210509131412024-03-13T11:28:30.351-07:00Tipo de fuerza en la naturalezastephania rochahttp://www.blogger.com/profile/15677457822633838770noreply@blogger.comBlogger2125tag:blogger.com,1999:blog-7035733021050913141.post-78746314143056490792010-08-04T15:49:00.000-07:002010-11-29T08:26:26.277-08:00tipos de fuerza en la naturaleza<span style="font-size: small;">tipos de fuerza en la naturaleza </span><br />
<strong><em><span style="color: black;">cualquiera que sea la naturaleza de la fuerza que actué sobre un cuerpo ,esta puede ser clasificadas</span></em></strong><br />
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<strong><em>de acuerdo ala forma en que es aplicada sobre otro cuerpo .<span style="font-size: large;">s</span><span style="font-size: small;">egún esto,las fuerzas se clasifican en </span></em></strong><br />
<strong><em>do tipos:<span style="color: red;">por contacto y a distancia</span><span style="color: black;">.</span></em></strong><br />
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<em><strong>Cada vez que dos cuerpos interactúan de modo que parte de sus superficies están juntas , se dice que se ejersen fuerzas por contacto . por ejemplo cuando aplicas una fuerza con tu mano para poder abrir la puerta.</strong></em><br />
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<strong><em>fuerza a distancia :las furzas a distancias se produce cuando dos cuerpos interactuan el uno sobre el otro sin que exista ningun contacto entre ellos </em></strong><br />
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<strong><em>fuerza de rose :Las fuerzas de roce son fuerzas producidas entre cuerpos en contacto, y que por su naturaleza oponen resistencia a cualquier tipo de movimiento de uno respecto </em></strong><br />
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<strong><em>Fuerza de garvedad:Es la responsable de la caída de los cuerpos en la Tierra y de los movimientos a gran escala que se observan en el Universo: la órbita de la Luna alrededor de la Tierra, la órbita de los planetas alrededor del Sol y de la rotación de las galaxias.</em></strong><br />
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fuerza friccion:Se define como fuerza de <b>rozamiento</b> o fuerza de <b>fricción</b>, entre dos superficies en contacto, a aquella que se opone al movimiento entre ambas superficies (<i>fuerza de fricción dinámica</i>) o a la fuerza que se opone al inicio del movimiento (<i>fuerza de fricción estática</i>). Se genera debido a las imperfecciones, especialmente microscópicas, entre las superficies en contacto<br />
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" 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" 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<em></em></strong>stephania rochahttp://www.blogger.com/profile/15677457822633838770noreply@blogger.com0tag:blogger.com,1999:blog-7035733021050913141.post-78431508178434703252010-08-04T15:10:00.000-07:002010-08-04T15:10:57.584-07:00Tipo de fuerza en la naturaleza<span style="font-size: large;">t</span><span style="font-size: small;">ipos de fuerza en la naturaleza </span><br />
<div class="separator" style="clear: both; text-align: center;"><a href="http://2.bp.blogspot.com/_utr7Mrp-foA/TFnlI08POjI/AAAAAAAAAAM/t49sa1p5NwM/s1600/untitled.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" bx="true" src="http://2.bp.blogspot.com/_utr7Mrp-foA/TFnlI08POjI/AAAAAAAAAAM/t49sa1p5NwM/s320/untitled.bmp" /></a></div>stephania rochahttp://www.blogger.com/profile/15677457822633838770noreply@blogger.com0