According to Gauss’ Theorem, electric field of an infinitely long straight wire is proportional to
$r$
$\frac{1}{{{r^2}}}$
$\frac{1}{{{r^3}}}$
$\frac{1}{r}$
Obtain Coulomb’s law from Gauss’s law.
Obtain the expression of electric field at any point by continuous distribution of charge on a $(i)$ line $(ii)$ surface $(iii)$ volume.
A sphere of radius $R$ has a uniform distribution of electric charge in its volume. At a distance $x$ from its centre, for $x < R$, the electric field is directly proportional to
Obtain the formula for the electric field due to a long thin wire of uniform linear charge density $E$ without using Gauss’s law.
Electric field intensity at a point in between two parallel sheets with like charges of same surface charge densities $(\sigma )$ is