[help] finding the total electric flux

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Homework Help Overview

The discussion revolves around understanding electric flux, particularly the relationship between electric flux density (D) and electric field (E). The original poster expresses confusion regarding the appropriate formula to use for calculating electric flux in a specific problem context.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to apply integration over the volume of a sphere to find electric flux but is unsure of the correct approach. Some participants suggest integrating over surface area instead, while others mention using Gauss's theorem without performing integration.

Discussion Status

The discussion is ongoing, with participants exploring different interpretations of how to approach the problem. Guidance has been offered regarding the use of surface area integration and Gauss's theorem, but no consensus has been reached on the specific method to apply.

Contextual Notes

There appears to be some confusion regarding the application of integration in the context of electric flux, as well as the definitions and relationships between the involved quantities. The original poster's understanding of the problem setup may be incomplete.

bibo_dvd
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Hello Guys !

iam studing the electric flux and how the relationship between D ( electric flux density ) and E ( elecric field)


but i found this problem and i don't know which formula should i use to solve it to find the electric flux

i know that Q=(Psi)=the electric flux but i don't know how to use this to solve this problem

i tried to use the integration of the volume of the sphere which is r^2 sin(ceta)*dr*d(ceta)*d(phi)

but i didn't reach to the number in the solution ...I need your help !

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You don't integrate over volume, you integrate over surface area.
 
hmmm , this means that i will integrate r^2 sin(ceta) *d(ceta)*d(phi) ??
 
You don't actually perform any integration. You use Gauss's theorem thruout.
 

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