The electric field at a distance $\frac{3 R}{2}$ from the centre of a charged conducting spherical shell of radius R is E. The electric field at a distance $\frac{R}{2}$ from the centre of the sphere is :

Name: The electric field at a distance 3R2 from the centre of a charged conducting spherical shell of radius R is E. The electric field at a distance R2 from the centre of the sphere is :
Uploaded: 2020-01-06
Description: Click here👆to get an answer to your question ✍️ The electric field at a distance 3R2 from the centre of a charged conducting spherical shell of radius R is E. The electric field at a distance R2 from the centre of the sphere is :

Question

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Answer 1

Electric field inside a charged conductor is always zero.

Answer 2

Electric field inside a charged conductor is always zero.

The electric field at a distance $\frac{3 R}{2}$ from the centre of a charged conducting spherical shell of radius R is E. The electric field at a distance $\frac{R}{2}$ from the centre of the sphere is :

zero

E

$\frac{E}{2}$

$\frac{E}{3}$

Electric field inside a charged conductor is always zero.

An isolated conducting sphere whose radius $R = 1 m$ has a charge $q = \frac{1}{9}$ $n C$ . The energy density at the surface of the sphere is :

The electric field at a distance 2 cm from the centre of a hollow spherical conducting shell of radius 4 cm having a charge of $2 \times 1 0^{- 3}$ C on its surface is :

Electric potential on the surface of a charged sphere of radius R is V. Then electric field at a distance $r = \frac{R}{2}$ from centre is $\frac{V}{2 R}$ Charge is distributed uniformly over the volume.

From centre to surface, electric field varies linearly with r. Here, r is distance from centre.

The electric field at $r = R$ is:

If the potential at the centre of a uniformly charged hollow sphere of radius $R$ is $V$ , then electric field at a distance r from the centre of sphere will be $(r > R)$ :

Revise with Concepts

Electric Field and Potential Due to Conductor

The electric field at a distance 23R​ from the centre of a charged conducting spherical shell of radius R is E. The electric field at a distance 2R​ from the centre of the sphere is :

zero

E

2E​

3E​

Electric field inside a charged conductor is always zero.

An isolated conducting sphere whose radius R=1m has a charge q=91​ nC. The energy density at the surface of the sphere is :

The electric field at a distance 2 cm from the centre of a hollow spherical conducting shell of radius 4 cm having a charge of 2×10−3 C on its surface is :

Electric potential on the surface of a charged sphere of radius R is V. Then electric field at a distance r=2R​ from centre is 2RV​ Charge is distributed uniformly over the volume.

From centre to surface, electric field varies linearly with r. Here, r is distance from centre.

The electric field at r=R is:

If the potential at the centre of a uniformly charged hollow sphere of radius R is V, then electric field at a distance r from the centre of sphere will be (r>R) :

Revise with Concepts

Electric Field and Potential Due to Conductor

The electric field at a distance $\frac{3 R}{2}$ from the centre of a charged conducting spherical shell of radius R is E. The electric field at a distance $\frac{R}{2}$ from the centre of the sphere is :

$\frac{E}{2}$

$\frac{E}{3}$

An isolated conducting sphere whose radius $R = 1 m$ has a charge $q = \frac{1}{9}$ $n C$ . The energy density at the surface of the sphere is :

The electric field at a distance 2 cm from the centre of a hollow spherical conducting shell of radius 4 cm having a charge of $2 \times 1 0^{- 3}$ C on its surface is :

Electric potential on the surface of a charged sphere of radius R is V. Then electric field at a distance $r = \frac{R}{2}$ from centre is $\frac{V}{2 R}$ Charge is distributed uniformly over the volume.

The electric field at $r = R$ is:

If the potential at the centre of a uniformly charged hollow sphere of radius $R$ is $V$ , then electric field at a distance r from the centre of sphere will be $(r > R)$ :