A cone of base radius $R$ and height $h$ is located in a uniform electric field $\vec E$ parallel to its base. The electric flux entering the cone is
$\frac{1}{2}\,EhR$
$E h R$
$2\, E h R$
$4\, E h R$
A cube is placed inside an electric field, $\overrightarrow{{E}}=150\, {y}^{2}\, \hat{{j}}$. The side of the cube is $0.5 \,{m}$ and is placed in the field as shown in the given figure. The charge inside the cube is $.....\times 10^{-11} {C}$
When electric flux is said to be positive, negative or zero ?
For a given surface the Gauss's law is stated as $\oint {E \cdot ds} = 0$. From this we can conclude that
Draw electric field by negative charge.
An electric field converges at the origin whose magnitude is given by the expression $E = 100\,r\,Nt/Coul$, where $r$ is the distance measured from the origin.