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zjxy69<{W*q<98oza+%}_a6BAKx~iEsf2*g-bR6kBZQR_8kY*x`fRjkqY>|F4>8CEq zQ%wFKITA+0X>cm(XJ`4$myNO$Mf#On@+>$LPAC2PHgDE;JkK*o*FERvJxLP-Pr}(S z7P{da7)Sa;AYb+Qv|JT$@=wW$a2}jXx*?f28?MMSfplXgH%*tMnNPYoP4WWLf8RnS zCz)I;c_HcVrIHuH#c(-X2A7a-sppe_f0WIor2oW8PKF-1g7n|Vy!o%2(f0AOzRzVd zg>1iK$*E-fM@e2ucF;P>t6&;jO?GIo^lRXHm;u+p4R9k&hna92+yu9f9h1&?5}Uxr z)v@khYyv;GcH$Ry!9{kFS3YqEW7&&qB=019dA#JkFq>@8THg0mO1~fGklo7vN4u@# z+ZDlGs7nJ%BL!6=Pms;!+Aqg-r3MC~)Peuxa)Ry-E diff --git a/content/es/apuntes-segundo-bach-fisica/campo-electrico/index.md b/content/es/apuntes-segundo-bach-fisica/campo-electrico/index.md index 1fe37388e..8803f5085 100644 --- a/content/es/apuntes-segundo-bach-fisica/campo-electrico/index.md +++ b/content/es/apuntes-segundo-bach-fisica/campo-electrico/index.md @@ -169,7 +169,7 @@ La constante $k$ fue determinada experimentalmente por el propio [Coulomb](https {{< /spoiler >}} -{{< figure library="true" src="campo-electrico-2Bach-fisica/ley-Coulomb.svg" title="**Ley de Coulomb**. Cumple el [principio de acción-reacción](https://fisiquimicamente.com/recursos-fisica-quimica/apuntes/4eso/fuerzas/#3ª-ley-ley-de-la-acción-reacción): $\vec F_{21}=-\vec F_{12}$. Adaptada de https://tikz.net/coulomb_force/." width="100%" lightbox="false" >}} +{{< figure library="true" src="campo-electrico-2Bach-fisica/ley-coulomb.svg" title="**Ley de Coulomb**. Cumple el [principio de acción-reacción](https://fisiquimicamente.com/recursos-fisica-quimica/apuntes/4eso/fuerzas/#3ª-ley-ley-de-la-acción-reacción): $\vec F_{21}=-\vec F_{12}$. Adaptada de https://tikz.net/coulomb_force/." width="100%" lightbox="false" >}} Cumple también el [**principio de superposición**](https://es.wikipedia.org/wiki/Principio_de_superposición), por lo que en una distribución de cargas puntuales: @@ -315,7 +315,7 @@ Hasta ahora hemos considerado el campo eléctrico creado por cargas puntuales. P $$ \symup\Phi = \oint_S \vec E \cdot \mathrm d \vec S\quad \left(\symup\Phi = ES\cos\theta\text{ si $\vec E$ es constante}\right) $$ -como el número de líneas de campo que atraviesa la superficie $S$. $\mathrm d \vec S$ es el vector de área normal a la superficie (dirigido hacia fuera). La unidad de $\symup\Phi$ en el SI es el voltio metro (V m), equivalente a N m^2^ C–1. +como el número de líneas de campo que atraviesa la superficie $S$. $\mathrm d \vec S$ es el vector de área normal a la superficie (dirigido hacia fuera). La unidad de $\symup\Phi$ en el SI es el voltio metro (V m), equivalente a N m^2^ C–1. ### Teorema de Gauss @@ -335,7 +335,7 @@ Al proporcionar cargas a un material [**aislante**](https://es.wikipedia.org/wik ### Hilo conductor infinito cargado uniformemente -El flujo eléctrico, $\symup\Phi$, puede dividirse en tres contribuciones, dos de ellas para las tapas y otra para la pared. En las tapas, el campo eléctrico es perpendicular al vector diferencial de superficie, mientras que en la pared $\vec E$ es paralelo a $\mathrm d \vec S$ y constante, pues todos los puntos de la pared están a la misma distancia del hilo. +Para calcular el campo eléctrico generado, se escoge una superficie gaussiana cilíndrica. Así, el flujo eléctrico, $\symup\Phi$, puede dividirse en tres contribuciones, dos de ellas para las tapas y otra para la pared. En las tapas, el campo eléctrico es perpendicular al vector diferencial de superficie, mientras que en la pared $\vec E$ es paralelo a $\mathrm d \vec S$ y constante, pues todos los puntos de la pared están a la misma distancia del hilo. {{< figure library="true" src="campo-electrico-2Bach-fisica/hilo-infinito.svg" title="Un hilo conductor infinito con densidad de carga lineal $\lambda = Q/l$. Por simetría, se escoge una superficie de Gauss cilíndrica (en verde). Adaptada de https://tikz.net/electric_field_rod/." width="100%" lightbox="false" >}}