Respuesta :
Answer:
Explanation:
We shall apply Gauss's theorem to calculate the electric flux through a closed surface due to charge contained in side
Total charge inside surface = zero
So total electric flux through closed surface will be zero.
or electric flux going out = electric flux coming in
(a) The electric field is zero everywhere on the surface. True
(b) The electric field is normal to the surface everywhere on the surface. - false
(c) The electric flux through the surface is zero. True
(d) The electric flux through the surface could be positive or negative - false
(e) The electric flux through a portion of the surface might not be zero - True
The correct options are:
(c) The electric flux through the surface is zero
(e) The electric flux through a portion of the surface might not be zero
Electric dipole:
- The electric field due to an electric dipole does not vary uniformly either in magnitude or direction.
- The direction of the electric field is normal to a portion of the surface, not the whole surface, it actually depends on the type of surface chosen.
- The electric flux through the surface is zero because the net charge or monopole is zero since a dipole is made up of two charges of equal magnitude and opposite sign.
- The electric flux through a portion of the surface might not be zero because the number of outgoing field lines and the number of incoming field lines might be different in a portion of the surface.
Learn more about electric dipole:
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