Two isolated metallic spheres of radii $2 \,cm$ and $4 \,cm$ are given equal charge, then the ratio of charge density on the surfaces of the spheres will be
$1: 2$
$4: 1$
$8: 1$
$1: 4$
Charge is distributed within a sphere of radius $R$ with a volume charge density $\rho (r) = \frac{A}{{{r^2}}}{e^{ - 2r/a}}$ where $A$ and $a$ are constants. If $Q$ is the total charge of this charge distribution, the radius $R$ is.
A semicircular ring of radius $'a'$ has charge density $\lambda = {\lambda _0}\,\cos \,\theta $ where ${\lambda _0}$ is constant and $'\theta'$ is shown in figure. Then total charge on the ring is
If volume charge density is $\rho $, then what will be the charge on $\Delta V$ volume ?
Explain linear charge density, surface charge density and volume charge density for uniform charge distribution.
What are linear, surface and volume distribution of charge ?