tag:blogger.com,1999:blog-54882118438086683812024-02-20T02:52:32.391-08:00yalta apruebame :)alumnos del colegio san agustin qe demostraremos qe somos reponsables aunque nadie nos crea
pd para usted profe la vamos a romperwww.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.comBlogger17125tag:blogger.com,1999:blog-5488211843808668381.post-56501987209426970862010-11-28T18:53:00.000-08:002010-11-28T18:53:04.984-08:00Comparemos formulas<div style="text-align: center;">
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float: left; margin-bottom: 1em; margin-right: 1em;"><br /></a><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjej1EkI9Yd4L8t-DM4d_JR9xM6qq1S45yxI0imE3lDh-HnQihHq_A4uToyDUwU3YgLGhrnJEojSbkk1MNfXOQoZcozMLdw_NGZf9rt28ydg5-C6eRUiDnq3AsrRocUmj-srcPVy5nq-EeL/s1600/pptD1.pptm+%255BRecuperado%255D.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><br /></a><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjej1EkI9Yd4L8t-DM4d_JR9xM6qq1S45yxI0imE3lDh-HnQihHq_A4uToyDUwU3YgLGhrnJEojSbkk1MNfXOQoZcozMLdw_NGZf9rt28ydg5-C6eRUiDnq3AsrRocUmj-srcPVy5nq-EeL/s1600/pptD1.pptm+%255BRecuperado%255D.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"> </a></div>
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<span class="Apple-style-span" style="font-size: large;"><span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;">Aca podemos ver como algunas formulas son similares eso se debe a que el cono truncado se deriva del cono normal</span></span><span class="Apple-style-span" style="font-size: x-large;"><span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;"> </span></span><span class="Apple-style-span" style="font-size: large;"><b><span class="Apple-style-span" style="color: #666666;"><span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;"> :P</span></span></b></span></div>
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<span class="Apple-style-span" style="font-size: x-large;"><span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;">Leonardo Oliva</span></span>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com1tag:blogger.com,1999:blog-5488211843808668381.post-49448990754501465692010-11-28T11:33:00.001-08:002010-11-28T11:33:59.167-08:00<a href="http://www.sudoku-online.org/">http://www.sudoku-online.org/</a> <br />
pa que se diviertan <br />
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Sergio perales N°24 <br />www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com0tag:blogger.com,1999:blog-5488211843808668381.post-60870892415291092402010-11-28T11:18:00.000-08:002010-11-28T11:18:06.578-08:00cono truncado<div class="actividades_g">
<span class="goog_qs-tidbit goog_qs-tidbit-0">El </span><strong><span class="goog_qs-tidbit goog_qs-tidbit-0">cono truncado</span></strong><span class="goog_qs-tidbit goog_qs-tidbit-0"> o </span><strong><span class="goog_qs-tidbit goog_qs-tidbit-0">tronco de cono</span></strong><span class="goog_qs-tidbit goog_qs-tidbit-0"> es el </span><strong><span class="goog_qs-tidbit goog_qs-tidbit-0">cuerpo geométrico</span></strong><span class="goog_qs-tidbit goog_qs-tidbit-0"> que resulta al cortar un </span><strong><span class="goog_qs-tidbit goog_qs-tidbit-0">cono</span></strong><span class="goog_qs-tidbit goog_qs-tidbit-0"> por un </span><strong><span class="goog_qs-tidbit goog_qs-tidbit-0">plano paralelo</span></strong><span class="goog_qs-tidbit goog_qs-tidbit-0"> a la </span><strong><span class="goog_qs-tidbit goog_qs-tidbit-0">base</span></strong><span class="goog_qs-tidbit goog_qs-tidbit-0"> y separar la parte que contiene al</span> vértice.</div>
<div class="actividades_2">
<img alt="Desarrollo de un tronco de cono" src="http://www.geoka.net/poliedros/images/0_48.gif" /></div>
<h2 class="r">
Elementos del cono truncado</h2>
<div class="principal">
<div class="left" style="margin-left: 3%; padding-bottom: 30px; padding-left: 30px; padding-right: 30px; padding-top: 30px;">
<img alt="tronco de cono" height="165" src="http://www.geoka.net/poliedros/images/34.gif" width="158" /></div>
<div class="ar" style="margin-left: 40%;">
La sección determinada por al corte es la <strong>base menor</strong>.</div>
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La <strong>altura</strong> es el <strong>segmento</strong> que <strong>une</strong> perpendicularmente las <strong>dos bases</strong></div>
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Los <strong>radios</strong> son los radios de sus bases.</div>
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La <strong>generatriz</strong> es el segmento que une dos puntos del borde de las dos bases.</div>
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<div class="left" style="margin-left: 3%; padding-bottom: 30px; padding-left: 30px; padding-right: 30px; padding-top: 30px;">
<img alt="Generatriz del tronco de cono" height="230" src="http://www.geoka.net/poliedros/images/0_12.gif" width="163" /></div>
<div class="ar" style="margin-left: 40%;">
Obtenemos la <strong>generatriz del cono truncado</strong> aplicando el <strong>teorema de Pitágoras</strong> en el triángulo sombreado:</div>
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<img alt="Generatriz" height="30" src="http://www.geoka.net/poliedros/images/0_13.gif" width="140" /></div>
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<img alt="Generatriz del tronco de cono" height="34" src="http://www.geoka.net/poliedros/images/0_14.gif" width="145" /></div>
</div>
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Área lateral de un cono truncado</h3>
<div class="actividades_2_v_ir">
<img alt="Área lateral de un tronco de cono" height="26" src="http://www.geoka.net/poliedros/images/57_1.gif" width="144" /></div>
<h3 class="r" style="clear: left; margin-left: 5%; text-align: left;">
Área de un cono truncado</h3>
<div class="actividades_2_r_ir">
<img alt="Área de un tronco de cono" height="29" src="http://www.geoka.net/poliedros/images/57_2.gif" width="216" /></div>
<h3 class="v" style="clear: left; margin-left: 5%; text-align: left;">
Volumen de un cono truncado</h3>
<div class="actividades_2_v_ir">
<img alt="Volumen de un tronco de cono" height="42" src="http://www.geoka.net/poliedros/images/57_3.gif" width="218" /></div>
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Ejemplos</h4>
<div class="actividades_g">
Calcular el área lateral, el área total y el volumen de un tronco de cono de radios 6 y 2 cm, y de altura 10 cm.</div>
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<div class="left" style="margin-left: 3%; padding-bottom: 30px; padding-left: 30px; padding-right: 30px; padding-top: 30px;">
<img alt="Generatriz del tronco de cono" height="250" src="http://www.geoka.net/poliedros/images/0_96.gif" width="165" /></div>
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<img alt="Generatriz" height="30" src="http://www.geoka.net/poliedros/images/0_97.gif" width="148" /></div>
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<img alt="solución" height="34" src="http://www.geoka.net/poliedros/images/0_98.gif" width="257" /></div>
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<img alt="solución" height="28" src="http://www.geoka.net/poliedros/images/0_99.gif" width="320" /></div>
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<img alt="solución" height="26" src="http://www.geoka.net/poliedros/images/0_100.gif" width="378" /></div>
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<img alt="solución" height="46" src="http://www.geoka.net/poliedros/images/0_101.gif" width="368" /></div>
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Calcular el área lateral, el área total y el volumen del tronco de cono de radios 12 y 10 cm, y de generatriz 15 cm.</div>
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<div class="left" style="margin-left: 3%; padding-bottom: 30px; padding-left: 30px; padding-right: 30px; padding-top: 30px;">
<img alt="Generatriz del tronco de cono" height="250" src="http://www.geoka.net/poliedros/images/0_103.gif" width="192" /></div>
<div class="av" style="margin-left: 40%;">
<img alt="solución" height="26" src="http://www.geoka.net/poliedros/images/0_104.gif" width="302" /></div>
<div class="ar" style="margin-left: 40%;">
<img alt="solución" height="25" src="http://www.geoka.net/poliedros/images/0_105.gif" width="385" /></div>
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<img alt="altura" height="30" src="http://www.geoka.net/poliedros/images/0_106.gif" width="168" /></div>
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<img alt="solución" height="34" src="http://www.geoka.net/poliedros/images/0_107.gif" width="224" /></div>
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<img alt="solución" height="42" src="http://www.geoka.net/poliedros/images/0_108.gif" width="466" /> </div>
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Sergio Perales n° 24 </div>
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</div>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com0tag:blogger.com,1999:blog-5488211843808668381.post-79452610986694180592010-11-25T20:29:00.000-08:002010-11-25T20:29:55.069-08:00TrigonometriaProfe ojala haya sido uno de los primeros en este post haber si sale una xD, acá hice prácticamente un resumen de la clase de oidia:<br />
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La trigonometría es una rama de la matemática, cuyo significado etimológico es "la medición de los triángulos", estudia las relaciones entre los ángulos y los lados de estos. Para esto se vale de las razones trigonométricas, las cuales son utilizadas frecuentemente en cálculos técnicos.<br />
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La trigonometría se aplica a otras ramas de la geometría, como es el caso del estudio de las esferas en la geometría del espacio.<br />
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Posee numerosas aplicaciones: las técnicas de triangulación, por ejemplo, son usadas en astronomía para medir distancias a estrellas próximas, en la medición de distancias entre puntos geográficos, y en sistemas de navegación por satélites.<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgPHgQO-bRZZWc9EY_iihvSNtvik2KkcapZnJ6W4LB81mwlPmGKu124ttsmxkxrXp1nqonneYNlxHV79ajS3fRyV8iYwZ68k4nHx3qsQAAvzB9Wzm-jjCQsFfC6DRCDvYQsG8srU0XuXrUM/s1600/introd2.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="151" ox="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgPHgQO-bRZZWc9EY_iihvSNtvik2KkcapZnJ6W4LB81mwlPmGKu124ttsmxkxrXp1nqonneYNlxHV79ajS3fRyV8iYwZ68k4nHx3qsQAAvzB9Wzm-jjCQsFfC6DRCDvYQsG8srU0XuXrUM/s320/introd2.gif" width="320" /></a></div>
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Razones :<br />
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El triángulo ABC es un triángulo rectángulo en C; lo usaremos para definir las razones seno, coseno y tangente, del ángulo , correspondiente al vértice A, situado en el centro de la circunferencia.<br />
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• El seno (abreviado como sen, o sin por llamarse "senos" en latín) es la razón entre el cateto opuesto sobre la hipotenusa,<br />
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• El coseno (abreviado como cos) es la razón entre el cateto adyacente sobre la hipotenusa,<br />
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• La tangente (abreviado como tan o tg) es la razón entre el cateto opuesto sobre el cateto adyacente.<br />
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Existen muchísimas mas razones trigonométricas, pero estas son las principales.<br />
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Paulo Lòpez Carbajal 4to E<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9QR3SOWver1ST-b6EzeBxxeQM0S-aN2zcifo8uFhc93LRC9BVoIkiiOCemOU5c85WEpYeeMuetI8G7EJArMjO2ljn3BkR29xbuVO-fFlZFrLWGKH0LoHtC94eFSDIcFyUcHj2h4n7nwSy/s1600/280px-Trigono_b00_svg.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" ox="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh9QR3SOWver1ST-b6EzeBxxeQM0S-aN2zcifo8uFhc93LRC9BVoIkiiOCemOU5c85WEpYeeMuetI8G7EJArMjO2ljn3BkR29xbuVO-fFlZFrLWGKH0LoHtC94eFSDIcFyUcHj2h4n7nwSy/s1600/280px-Trigono_b00_svg.png" /></a></div>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com1tag:blogger.com,1999:blog-5488211843808668381.post-7328574866548774622010-11-24T19:57:00.000-08:002010-11-24T19:57:43.756-08:00<div class="MsoNormal" style="margin: 0cm 0cm 10pt;">
<span style="font-family: "Verdana", "sans-serif"; font-size: 7.5pt; letter-spacing: 1.2pt; line-height: 115%;"><strong><span style="color: #990000;"><span style="font-family: Arial, Helvetica, sans-serif;">Un <span style="font-family: "Verdana", "sans-serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">cono truncado</span> o también llamado <span style="font-family: "Verdana", "sans-serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">tronco de cono</span> es el <span style="font-family: "Verdana", "sans-serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">cuerpo geométrico</span> que resulta al cortar un <span style="font-family: "Verdana", "sans-serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">cono</span> por un <span style="font-family: "Verdana", "sans-serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">plano paralelo</span> a la <span style="font-family: "Verdana", "sans-serif"; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi;">base</span> y separar la parte que contiene al vértice, en pocas palabras es un cono el cual no termina en punta.</span></span></strong></span></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAppdKaSPN4AJK7u6ERRnAXjWesBCopmSNcZNsXKZGsSAdKkpJlpkQWSKAw4ohj8rHlPvJDQvv85a5Uxsph8gMmMvby3aO5WVQ15XVBDLJW_cU8Qj4HN0tXmKA0ZH2ecj-z-a7GAYNLpd6/s1600/cono.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="200" ox="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAppdKaSPN4AJK7u6ERRnAXjWesBCopmSNcZNsXKZGsSAdKkpJlpkQWSKAw4ohj8rHlPvJDQvv85a5Uxsph8gMmMvby3aO5WVQ15XVBDLJW_cU8Qj4HN0tXmKA0ZH2ecj-z-a7GAYNLpd6/s200/cono.gif" width="153" /></a></div>
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Aca les dejo una imagen para ver si pueden hacer el cono</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfrJfbq0A9pJ2RoFUyc049ZHr2sEgBOAcaOBffuEVlx8O8EteZ0_kb2T-w4TXixwDhY1wIfbd-tlF4V3o1cLxC-LQu81SXB-83ppL5zDgoMuc8nWs0nfofZ7O_R2HONB3joBbs_xaNSxC9/s1600/CATEDR%257E1.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="300" ox="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfrJfbq0A9pJ2RoFUyc049ZHr2sEgBOAcaOBffuEVlx8O8EteZ0_kb2T-w4TXixwDhY1wIfbd-tlF4V3o1cLxC-LQu81SXB-83ppL5zDgoMuc8nWs0nfofZ7O_R2HONB3joBbs_xaNSxC9/s400/CATEDR%257E1.JPG" width="400" /></a></div>
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La catedral, simbolo religioso como otros muchos monumentos mas, tiene forma de cono truncado.</div>
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Paulo Lòpez Carbajal 4to E</div>
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<br /></div>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com0tag:blogger.com,1999:blog-5488211843808668381.post-86989394391301410492010-11-12T09:30:00.000-08:002010-11-12T09:30:13.968-08:00Yaltaporfavor @ Colegio San Agustin<span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;"><object height="385" width="480"><param name="movie" value="http://www.youtube.com/v/ZjXeTXlRVhk?fs=1&hl=es_ES&rel=0&color1=0x5d1719&color2=0xcd311b">
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<span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;">Aca podemos ver una parte del trabajo que hicimos con el profesor trataba de utilizar el teorema de tales de mileto para hallar la altura 2 ( la altura del pabellon) 5m </span><br />
<span class="Apple-style-span" style="font-family: Arial, Helvetica, sans-serif;">fue una interesante actividad y a las secciones que no lo han echo aun les pido disculpas por subirlo antes de tiempo </span><br />
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Leonardo Oliva 4 e N 23www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com3tag:blogger.com,1999:blog-5488211843808668381.post-15344917531636604892010-11-05T22:09:00.000-07:002010-11-05T22:09:59.809-07:00.:: Radio MushRoom ::. Alucina - La mejor radio vía internet<a href="http://www.radiomushroom.com/index.html?sms_ss=blogger&at_xt=4cd4e31f6e5bab7f,0">.:: Radio MushRoom ::. Alucina - La mejor radio vía internet</a>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com0tag:blogger.com,1999:blog-5488211843808668381.post-74338049026159886182010-11-05T20:52:00.000-07:002010-11-05T20:52:40.540-07:00<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5kyI0BKnbA-1kLW1xQn-vNnifAcFqPNy7HscM4sGMxLjdsBbMeqADd8yWsPVQNrEi8MMvpW8q91rm1I5s1sSyIQoNzrhiye9I3Qx02N-YqLRtkE6R52NVVC5rVAKnflUie4lDB7I72HOu/s1600/cono.gif" imageanchor="1" style="clear: left; cssfloat: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" px="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5kyI0BKnbA-1kLW1xQn-vNnifAcFqPNy7HscM4sGMxLjdsBbMeqADd8yWsPVQNrEi8MMvpW8q91rm1I5s1sSyIQoNzrhiye9I3Qx02N-YqLRtkE6R52NVVC5rVAKnflUie4lDB7I72HOu/s1600/cono.gif" /></a></div>
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Secciones canonicas de un cono<br />
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<img border="0" px="true" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhJb02VYDzo5l0g_YkmbsiRZ2sv6O5kk3b28EIyVRWSB3r4RE-S6yPpGtGHdH2EvSQv2GZ7mX6JnkOQ3_9JJS3TSc60cAk6oDaBlM9zxFHBG8EAunqwQB3XLtkC09o2CjpcrDvyXQTRBBO1/s1600/cono2.bmp" />aca ahi conos asta por las puras jaja xD</div>
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Paulo Lopez Carbajal</div>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com0tag:blogger.com,1999:blog-5488211843808668381.post-30762978405150361692010-11-05T20:47:00.001-07:002010-11-05T20:47:38.210-07:00ConoEn resumen un cono es un sólido de revolución generado por el giro de un triángulo rectángulo alrededor de uno de sus catetos. Al círculo conformado por el otro cateto se denomina base y al punto donde confluyen las generatrices se llama vértice.
Superficie cónica se denomina a toda superficie reglada conformada por el conjunto de rectas que teniendo un punto común (el vértice), intersecan a una circunferencia no coplanaria.
Se denominan de las sgts maneras:
cono recto, si el vértice equidista de la base circular
cono oblicuo, si el vértice no equidista de su base
cono elíptico, si la base es una elipse. Pueden ser rectos u oblicuos.
Paulo Lopez Carbajalwww.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com1tag:blogger.com,1999:blog-5488211843808668381.post-48209959875990001192010-11-04T21:22:00.000-07:002010-11-04T21:24:14.273-07:00demostracion del area lateral del cilindro<object style="background-image:url(http://i2.ytimg.com/vi/qjhPbC0cCts/hqdefault.jpg)" width="425" height="344"><param name="movie" value="http://www.youtube.com/v/qjhPbC0cCts?fs=1&hl=es_ES"><param name="allowFullScreen" value="true"><param name="allowscriptaccess" value="always"><embed src="http://www.youtube.com/v/qjhPbC0cCts?fs=1&hl=es_ES" width="425" height="344" allowScriptAccess="never" allowFullScreen="true" wmode="transparent" type="application/x-shockwave-flash"></embed></object>
Leonardo Oliva 4Ewww.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com9tag:blogger.com,1999:blog-5488211843808668381.post-20956187780089309112010-10-28T17:32:00.000-07:002010-10-28T17:32:09.305-07:00SuDoKu<a href="http://www.sudoku-online.org/?sms_ss=blogger&at_xt=4cca15dc51f14b45,0">SuDoKu</a><br /><br />Sergio Perales Nº 24www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com2tag:blogger.com,1999:blog-5488211843808668381.post-8218129181423315032010-10-28T17:17:00.000-07:002010-10-28T17:17:29.540-07:00Welcome to KENKEN®!<a href="http://www.kenken.com/playnow.html">Welcome to KENKEN®!</a>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com0tag:blogger.com,1999:blog-5488211843808668381.post-61754376263547144282010-10-26T20:29:00.000-07:002010-10-26T20:31:00.432-07:00<div class="separator" style="clear: both; text-align: center;">
Aca estan los cuatro poliedros regualres q faltaban: (concavos)</div>
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Pequeno dodecaedro estrellado</div>
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Gran dodecaedro estrellado</div>
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Gran dodecaedro</div>
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Gran icosaedro</div>
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Paulo Lopez Carbajal 4 to E</div>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com4tag:blogger.com,1999:blog-5488211843808668381.post-30178302426125699922010-10-26T19:58:00.000-07:002010-10-26T19:58:04.052-07:00Poliedros RegularesAcá estuve investigando y si es verdad q existen 9 poliedros regulares pero si es q los observamos bien estos cuatro restantes son derivados de los 5 principales.<br />
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Dentro de los poliedros también existe el Poliedro regular, es un Tetraedro o Icosaedro de caras regulares, de caras uniformes de vértices uniformes y de aristas uniformes.<br />
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De estos (9), cinco poliedros regulares son convexos, conocidos como Sólidos platónicos y cuatro poliedros regulares son cóncavos, conocidos como Sólidos de Kepler-Poinsot.<br />
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<span lang="ES" style="color: #0f243e; font-family: "Century Gothic", "sans-serif"; mso-ansi-language: ES; mso-themecolor: text2; mso-themeshade: 128;">Paulo López Carbajal, 4to E <span style="mso-spacerun: yes;"> </span></span></div>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com3tag:blogger.com,1999:blog-5488211843808668381.post-58176158172848612752010-10-26T19:19:00.000-07:002010-10-26T19:19:06.946-07:00<div class="separator" style="clear: both; text-align: center;">
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Bueno esto es para que se diviertan cortando y depaso que se memorisan </div>
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los nombres y las formas</div>
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Jordy Gavino Lopez Aranguez 4 ewww.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com3tag:blogger.com,1999:blog-5488211843808668381.post-24705209883916093182010-10-26T15:19:00.000-07:002010-10-26T15:19:41.036-07:00<iframe src="http://www.facebook.com/plugins/like.php?href=www.yaltaporfavor.blogspot.com&layout=standard&show_faces=true&width=450&action=like&colorscheme=light&height=80" scrolling="no" frameborder="0" style="border:none; overflow:hidden; width:450px; height:80px;" allowTransparency="true"></iframe><br />
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<script src="http://connect.facebook.net/en_US/all.js#xfbml=1"></script><fb:like href="www.yaltaporfavor.blogspot.com"></fb:like>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com3tag:blogger.com,1999:blog-5488211843808668381.post-12404804532480156672010-10-25T19:42:00.000-07:002010-10-25T19:42:24.850-07:00<span class="Apple-style-span" style="font-family: sans-serif; font-size: 13px; line-height: 19px;">¿Que es un poliedro?</span><br />
<span class="Apple-style-span" style="font-family: sans-serif; font-size: small;"><span class="Apple-style-span" style="font-size: 13px; line-height: 19px;">Un </span></span><b style="font-family: sans-serif; font-size: 13px; line-height: 19px;">poliedro</b><span class="Apple-style-span" style="font-family: sans-serif; font-size: small;"><span class="Apple-style-span" style="font-size: 13px; line-height: 19px;"> es, en el sentido dado por la </span></span><a href="http://es.wikipedia.org/wiki/Geometr%C3%ADa" style="background-attachment: initial; background-clip: initial; background-color: initial; background-image: none; background-origin: initial; color: #0645ad; font-family: sans-serif; font-size: 13px; line-height: 19px; text-decoration: none;" title="Geometría">geometría</a><span class="Apple-style-span" style="font-family: sans-serif; font-size: small;"><span class="Apple-style-span" style="font-size: 13px; line-height: 19px;"> clásica al término, un cuerpo geométrico cuyas caras son planas y encierran un volumen finito según wikipedia y como lo que dice wikipedia va a misa yo tengo que creérmelo y aceptarlo, asi no lo crea y mucho menos entienda .Yo lo definiria asi es como una caja ( gran definicion la tuya) ya es un cuerpo geometrico en el cual desde donde lo mires no puedas ver lo que hay adentro ( oe mosesaso si la "pelota" cumple con lo que dices y no es para nada un poliedro ) chuma yaya entonces sus lados deben ser planos( ahora que me vas a decir) aca les muestro algunas fotos de poliedros en la vida cotidiana en cosas tan simples que no nos damos cuenta </span></span><br />
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<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhb_f0ucYl6eqvr66GaH4LvoJOAnHesBadg8Bd_oOfdz-Hh5N2IslEJlnsXqDHY5fj2kIfyE68715iAU0FTKlR1YHRBZPuCK5l6elk2vP7EB6gXv7ewX0FY5OQaJWg-QGtKjrvI3kB_aV-h/s1600/bob.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhb_f0ucYl6eqvr66GaH4LvoJOAnHesBadg8Bd_oOfdz-Hh5N2IslEJlnsXqDHY5fj2kIfyE68715iAU0FTKlR1YHRBZPuCK5l6elk2vP7EB6gXv7ewX0FY5OQaJWg-QGtKjrvI3kB_aV-h/s320/bob.jpg" width="320" /></a></div><span class="Apple-style-span" style="font-family: sans-serif; font-size: small;"><span class="Apple-style-span" style="font-size: 13px; line-height: 19px;"> Bob esponjaa icono de los poliedros</span></span><br />
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<span class="Apple-style-span" style="font-family: sans-serif; font-size: small;"><span class="Apple-style-span" style="font-size: 13px; line-height: 19px;"> La madre de todos los vicios y un poliedro para el recuerdo</span></span><br />
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<span class="Apple-style-span" style="font-family: sans-serif; font-size: small;"><span class="Apple-style-span" style="font-size: 13px; line-height: 19px;">Leonardo Oliva </span></span><br />
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</span></span>www.yaltaporfavor.blogspot.comhttp://www.blogger.com/profile/08526382186349012373noreply@blogger.com15