Finding total flux on Gaussian surface

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Homework Help Overview

The problem involves calculating the total electric flux through a Gaussian surface that is a spherical shell with radius r, where r is less than the radius R of a uniformly charged sphere containing a total charge Q. The context is within electrostatics and Gauss's law.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss the application of Gauss's law for electric flux, with one participant attempting to use the formula for electric flux but expressing uncertainty about its correctness. There is also a clarification regarding the position of the Gaussian surface relative to the charged sphere.

Discussion Status

The discussion is ongoing, with participants clarifying the setup of the problem and questioning assumptions about the nature of the charged sphere. Some guidance has been provided regarding the implications of the Gaussian surface being inside the charged sphere.

Contextual Notes

There is uncertainty about whether the charged sphere is a conductor or a non-conductor, as the problem does not specify this detail.

phymateng
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Homework Statement


Consider the uniformly charged sphere with radius R. Q is the total charge inside the sphere. Find the total flux passing through the Gaussian surface (spherical shell) with radius r. (r<R)

Homework Equations



I I tried solving for the Electric Flux by simply dividing the Q by Empselon Knot thought this was too simple to be right, and as I suspected it, it was wrong.

The Attempt at a Solution



I used the formula for the electric flux but using Q divided by Empselon Knot and got it wrong. Maybe I'm not getting the concepts right.
 
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Welcome to PF!

Hi phymateng! Welcome to PF! :smile:

(it's called "espilon nought" … oh, and have an epsilon: ε :wink:)

r < R, so the surface is inside the sphere, so it's not all of Q. :smile:
 
Thank you. Yes, Q is the total charge inside the sphere and they are asking me to find the total flux passing through a gaussian surface of radius r inside the sphere. Radius of sphere is R. (so r<R)
 
this solid sphere is a non conductor i assume..right?
 
it doesn't say. So I assume it isn't.
 

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