Request a call back

Join NOW to get access to exclusive study material for best results

CBSE Class 12-science Answered

State and prove Gauss theorem in electrostatics.
Asked by Topperlearning User | 24 Apr, 2015, 09:02: AM
answered-by-expert Expert Answer

Statement of Gauss"s Theorem : The net-outward normal electric flux through any closed surface of any shape is equal to  

1/εtimes the total charge contained within that surface , i.e.,

over the whole of the closed surface, q is the algebraic sum of all the charges (i.e., net charge in coulombs) enclosed by surface S.

Proof of Gauss"s Theorem :

Let a point charge +q coulomb be placed at O within the  closed surface. Let E be the electric field strength at P. Let

OP= r and the permittivity of free  space or vaccuum be ε0.

 

Answered by | 24 Apr, 2015, 11:02: AM
CBSE 12-science - Physics
Asked by vigyants | 05 May, 2022, 02:59: PM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by sunil07011988 | 28 Jun, 2020, 12:49: PM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by arss9101127 | 11 May, 2020, 08:56: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Shaikmustaqeem007 | 27 Jan, 2020, 11:34: PM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Topperlearning User | 22 Apr, 2015, 10:57: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Topperlearning User | 22 Apr, 2015, 10:59: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Topperlearning User | 22 Apr, 2015, 10:59: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Topperlearning User | 22 Apr, 2015, 11:00: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Topperlearning User | 22 Apr, 2015, 11:01: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
CBSE 12-science - Physics
Asked by Topperlearning User | 22 Apr, 2015, 11:04: AM
ANSWERED BY EXPERT ANSWERED BY EXPERT
Get Latest Study Material for Academic year 24-25 Click here
×