Special case 1: If 𝜃 =0 (or equal to 𝜋) at every point on the surface and |𝐹βƒ—| it's constant the

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answerhappygod
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Special case 1: If 𝜃 =0 (or equal to 𝜋) at every point on the surface and |𝐹βƒ—| it's constant the

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Special case 1: If πœƒ =0 (or equal to πœ‹) at every point on the
surface and |𝐹⃗| it's constant then Ξ¦=|𝐹⃗|∫∫ 𝑑𝑠. 𝑆 (or βˆ’|𝐹⃗|∫∫ 𝑑𝑠.
𝑆 ) that is Ξ¦=|𝐹⃗|(Γ‘π‘Ÿπ‘’π‘Ž 𝑑𝑒 𝑆) ( or βˆ’|𝐹⃗|(Γ‘π‘Ÿπ‘’π‘Ž 𝑑𝑒 𝑆) ) Electric
field flux of a point charge in a sphere with center at that charge
and radius 𝑹. 1. It is known that a point electric charge π‘ž
(positive) placed on the point 𝑂 generates an electric field 𝐸⃗⃗
whose magnitude at a distance 𝜌=𝜌0 of the charge, is |𝐸⃗⃗|=π‘˜ π‘ž 𝜌02.
Furthermore, it is known that 𝐸⃗⃗ is radial out (follow the
straight lines that start from the point where the place the
load).
Checks that the conditions of special situation 1 are met and
compute the outward flux of the electric field 𝐸⃗⃗ through the
surface of the sphere with equation 𝜌=𝜌0 and center at
𝑂}; NEED THA HIGHLITED (it is already
traduced)
 1
1 (64.75 KiB) Viewed 235 times
HOJA DE TRABAJO Tema: Casos Especiales para el CΓ‘lculo del Flujo Actividad 3 La fΓ³rmula general para el cΓ‘lculo del flujo es β˜€ = f(F Β· Γ‘)ds Se sabe que |FN| = |F|cose (porque N es unitario) donde es el Γ‘ngulo entre Fy N (en cada punto de 5) Caso especial 1: Si 0 = 0 (o igual a Ο€) en todo punto de la superficie y F es constante entonces = |F|ds (o -|F|JJjds) o sea = |F|(Γ‘rea de 5) (o-|F|(Γ‘rea de S)) Flujo del campo elΓ©ctrico de una carga puntual en una esfera con centro en esa carga y radio R. 1. Se sabe que una carga elΓ©ctrica puntual q (positiva) colocada en el punto O genera un campo elΓ©ctrico E cuya magnitud a una distancia P = Po de la carga, es |E| = k AdemΓ‘s, se sabe que E es radial hacia afuera (sigue las lineas rectas que parten del punto donde se sitΓΊa la carga). Comprueba que se cumplen las condiciones de la situaciΓ³n especial 1 y calcula el flujo hacia afuera del campo elΓ©ctrico E a travΓ©s de la superficie de la esfera con ecuaciΓ³n p = Po y centro en 0. Ε‡ E N E
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