Explanation
If the charge of an electron is taken as elementary unit, the charge on any body is integral multiple of e.
q = ne where n = 1, 2, 3…..
Restoring force is not changed as electrostatic forces are central forces. Negative and positive charges are at the two extremeties of the string affect tension T which does not affect the restoring force.
In case of spherical metal conductor, the charge quickly spreads uniformly over the entire surface, so the sphere will retain charge for longer time.
The electric force between the two given charges is zero. When a conducting medium is placed between two charges.
Field at any point inside the cavity is uniform and non zero.
A surface with a constant value of potential at all points on the surface is called equipotential surface uniform electric field along x-axis (say) then equipotential are plates normal to x-axis. In equpotential surface the work done in moving a test charge from one point to another is zero
Inside a spherical shell electric field is zero. So, no work is done on moving a charge from one point to another inside a spherical shell.
Gauss law gives relation between electric flux through any huypothetical surface and the charge enclosed by the surface.
According to Gauss’s law, flux linked with a closed body is independent of the shape and size of the surface. So, electric flux remains constant.
ØE = 20Vm.
Given, Electric potential
Potential remains same at each point under the metallic hollow sphere. So at centre of sphere potential is 80V.
Potential inside a conductor is constant and is equal to that on the surface of conductor.
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