We have three identical metallic spheres $A, B$ and $C$. $A$ is given a charge $Q$, and $B$ and $C$ are uncharged. The following processes of touching of two spheres are carried out in succession. Each process is carried out with sufficient time.
$(i)$ $A$ and $B$ $(ii)$ $B$ and $C$
$(iii)$ $C$ and $A$ $(iv)$ $A$ and $B$
$(v)$ $B$ and $C$
The final charges on the spheres are
$\frac{{11Q}}{{32}},\frac{{5Q}}{{16}},\frac{{11Q}}{{32}}$
$\frac{{11Q}}{{32}},\frac{{11Q}}{{32}},\frac{{5Q}}{{16}}$
$\frac{{8Q}}{8},\frac{{5Q}}{{16}},\frac{{5Q}}{{16}}$
$\frac{{5Q}}{16},\frac{{11Q}}{{32}},\frac{{11Q}}{{32}}$
The radius of a metallic sphere if its capacitance is $1/9\,F$, is
Sixty-four drops are jointed together to form a bigger drop. If each small drop has a capacitance $C$, a potential $V$, and a charge $q$, then the capacitance of the bigger drop will be
This question has Statement $1$ and Statement $2$. Of the four choices given after the Statements, choose the one that best describes the two Statements.
Statement $1$ : It is not possible to make a sphere of capacity $1$ farad using a conducting material.
Statement $2$ : It is possible for earth as its radius is $6.4\times10^6\, m$
The capacity of parallel plate condenser depends on
What happens if the magnitude of capacitance of capacitor are large ? Define dielectric breakdown and dielectric strength.