Two thin concentric hollow conducting spheres of radii $R_1$ and $R_2$ bear charges $Q_1$ and $Q_2$ respectively. If $R_1 < R_2$, then the potential of a point at a distance $r$ from the centre $(R_1 < r < R_2)$ is
$\frac{1}{{4\pi {\varepsilon _0}}}.\frac{{{Q_1} + {Q_2}}}{r}$
$\frac{1}{{4\pi {\varepsilon _0}}}.\left( {\frac{{{Q_1}}}{r} + \frac{{{Q_2}}}{{{R_2}}}} \right)$
$\frac{1}{{4\pi {\varepsilon _0}}}.\left( {\frac{{{Q_1}}}{{{R_1}}} + \frac{{{Q_2}}}{{{R_2}}}} \right)$
$\frac{1}{{4\pi {\varepsilon _0}}}.\left( {\frac{{{Q_1}}}{{{R_1}}} + \frac{{{Q_2}}}{r}} \right)$
Draw a graph for variation of potential $\mathrm{V}$ with distance $\mathrm{r}$ for a point charge $\mathrm{Q}$.
As shown in the figure, charges $ + q$ and $ - q$ are placed at the vertices $B$ and $C$ of an isosceles triangle. The potential at the vertex $A$ is
A solid conducting sphere having a charge $Q$ is surrounded by an uncharged concentric conducting hollow spherical shell. Let the potential difference between the surface of the solid sphere and that of the outer surface of the hollow shell be $V$. If the shell is now given a charge of $-3Q$, the new potential difference between the same two surfaces is......$V$
Electric charges having same magnitude of electricicharge $q$ coulombs are placed at $x=1 \,m , 2 \,m , 4 \,m$, $8 \,m$....... so on. If any two consecutive charges have opposite sign but the first charge is necessarily positive, what will be the potential at $x=0$ ?
The electric potential at the centre of two concentric half rings of radii $R_1$ and $R_2$, having same linear charge density $\lambda$ is