The electric field at a distance $r$ from the centre in the space between two concentric metallic spherical shells of radii $r_1$ and $r_2$ carrying charge $Q_1$ and $Q_2$ is $(r_1 < r < r_2)$
$\frac{{{Q_1} + {Q_2}}}{{4\pi { \in _0}{{({r_1} + {r_2})}^2}}}$
$\frac{{{Q_1} + {Q_2}}}{{4\pi { \in _0}{r^2}}}$
$\frac{{{Q_1}}}{{4\pi { \in _0}{r^2}}}$
$\frac{{{Q_2}}}{{4\pi { \in _0}{r^2}}}$
An isolated sphere of radius $R$ contains uniform volume distribution of positive charge. Which of the curve shown below, correctly illustrates the dependence of the magnitude of the electric field of the sphere as a function of the distance $r$ from its centre?
Which of the following graphs shows the variation of electric field $E$ due to a hollow spherical conductor of radius $R$ as a function of distance $r$ from the centre of the sphere
According to Gauss’ Theorem, electric field of an infinitely long straight wire is proportional to
Three infinitely long charge sheets are placed as shown in figure. The electric field at point $P$ is
A non-conducting solid sphere of radius $R$ is uniformly charged. The magnitude of the electric field due to the sphere at a distance $r$ from its centre