Three infinitely long charge sheets are placed as shown in figure. The electric field at point $P$ is
$\frac{{2\sigma }}{{{\varepsilon _o}}}$$\hat k$
$ - \frac{{2\sigma }}{{{\varepsilon _o}}}$$\hat k$
$\frac{{4\sigma }}{{{\varepsilon _o}}}$$\hat k$
$ - \frac{{4\sigma }}{{{\varepsilon _o}}}$$\hat k$
A long charged cylinder of linear charged density $\lambda$ is surrounded by a hollow co-axial conducting cylinder. What is the electric field in the space between the two cylinders?
Obtain the expression of electric field by a straight wire of infinite length and with linear charge density $'\lambda '$.
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?
Graphical variation of electric field due to a uniformly charged insulating solid sphere of radius $R$, with distance $r$ from the centre $O$ is represented by:
Let $\rho (r)\, = \frac{Q}{{\pi {R^4}}}\,r$ be the volume charge density distribution for a solid sphere of radius $R$ and total charge $Q$. For a point $'p'$ inside the sphere at distance $r_1$ from the centre of the sphere, the magnitude of electric field is