A metallic solid sphere is placed in a uniform electric field. lines of force follow path(s) shown i

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1. Electric Charges and Fields

easy

A metallic solid sphere is placed in a uniform electric field. The lines of force follow the path(s) shown in figure as

$1$

$2$

$3$

$4$

(IIT-1996)

Solution

(d) The electric field is always perpendicular to the surface of a conductor. On the surface of a metallic solid sphere, the electrical field is oriented normally (i.e. directed towards the centre of the sphere).

Standard 12

Physics

An electric field is given by $(6 \hat{i}+5 \hat{j}+3 \hat{k}) \ N / C$.

The electric flux through a surface area $30 \hat{\mathrm{i}}\; m^2$ lying in $YZ-$plane (in SI unit) is

hard

(JEE MAIN-2024)

A charge particle is free to move in an electric field. It will travel

easy

(IIT-1979)

A charge $Q$ is fixed at a distance $d$ in front of an infinite metal plate. The lines of force are represented by

medium

When the electric flux associated with closed surface becomes positive, zero or negative ?

easy

A point charge $ + q$ is placed at the centre of a cube of side $L$. The electric flux emerging from the cube is

easy

(AIPMT-1996)

A metallic solid sphere is placed in a uniform electric field. The lines of force follow the path(s) shown in figure as

Solution

Similar Questions

An electric field is given by $(6 \hat{i}+5 \hat{j}+3 \hat{k}) \ N / C$. The electric flux through a surface area $30 \hat{\mathrm{i}}\; m^2$ lying in $YZ-$plane (in SI unit) is

A charge particle is free to move in an electric field. It will travel

A charge $Q$ is fixed at a distance $d$ in front of an infinite metal plate. The lines of force are represented by

When the electric flux associated with closed surface becomes positive, zero or negative ?

A point charge $ + q$ is placed at the centre of a cube of side $L$. The electric flux emerging from the cube is

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An electric field is given by $(6 \hat{i}+5 \hat{j}+3 \hat{k}) \ N / C$.

The electric flux through a surface area $30 \hat{\mathrm{i}}\; m^2$ lying in $YZ-$plane (in SI unit) is