A solid conducting sphere of radius $R_1$ is surrounded by another concentric hollow conducting sphere of radius $R_2$. The capacitance of this assembly is proportional to
$\frac{{{R_2} - {R_1}}}{{{R_1}{R_2}}}$
$\frac{{{R_2} + {R_1}}}{{{R_1}{R_2}}}$
$\frac{{{R_1}{R_2}}}{{{R_1} + {R_2}}}$
$\frac{{{R_1}{R_2}}}{{{R_2} - {R_1}}}$
Two conducting shells of radius $a$ and $b$ are connected by conducting wire as shown in figure. The capacity of system is :
Eight drops of mercury of equal radii possessing equal charges combine to form a big drop. Then the capacitance of bigger drop compared to each individual small drop is........$times$
If the capacity of a spherical conductor is $1$ picofarad, then its diameter, would be
Assertion : The total charge stored in a capacitor is zero.
Reason : The field just outside the capacitor is $\frac{\sigma }{{{\varepsilon _0}}}$. ( $\sigma $ is the charge density).
A spherical drop of capacitance $1\,\,\mu F$ is broken into eight drops of equal radius. Then, the capacitance of each small drop is ......$\mu F$