Three concentric metallic spherical shell $A, B$ and $C$ or radii $a, b$ and $c$ $(a < b < c)$ have surface charge densities $- \sigma , + \sigma ,$ and $- \sigma $ respectively. The potential of shell $A$ is :
$(\sigma/ \varepsilon_0 ) [a + b - c]$
$(\sigma/ \varepsilon_0 ) [a - b + c]$
$(\sigma/ \varepsilon_0 ) [b - a - c]$
none
The figure shows a nonconducting ring which has positive and negative charge non uniformly distributed on it such that the total charge is zero. Which of the following statements is true?
Value of potential at a point due to a point charge is
Write an equation for potential due to linear charge distribution.
Consider two points $1$ and $2$ in a region outside a charged sphere. Two points are not very far away from the sphere. If $E$ and $V$ represent the electric field vector and the electric potential, which of the following is not possible
Two charge $ + \,q$ and $ - \,q$ are situated at a certain distance. At the point exactly midway between them