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What is the electric field inside of a hollow sphere?

What is the electric field inside of a hollow sphere?

According to Gaussian’s law the electric field inside a charged hollow sphere is Zero. This is because the charges resides on the surface of a charged sphere and not inside it and thus the charge enclosed by the guassian surface is Zero and hence the electric field is also Zero.

What is the electric field inside a hollow conducting sphere with charge q on its surface?

Gauss’ law tells us that the electric field inside the sphere is zero, and the electric field outside the sphere is the same as the field from a point charge with a net charge of Q. This result is true for a solid or hollow sphere. So we can say: The electric field is zero inside a conducting sphere.

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Why is the electric field inside a hollow sphere zero?

To find field inside the hollow sphere we can take take Gaussian surfaces with radii ranging from R=0 to R=r. Any of these surfaces the charge enclosed is zero and hence field at all the points on these surfaces is zero. Thus, electric field in side a hollow sphere of conductor is zero.

Why is there no charge inside a hollow conductor?

Is there an electric field inside a hollow conductor?

It is well known that no electric fields exist inside a hollow conductor, even if there are charges present outside. A charge inside a hollow conductor produces a charge distribution on the outer surface of the conductor, and this induced charge distribution creates an electric field outside the closed conductor.

What is a hollow conductor?

A hollow conductor is defined as the conductor that allows the flow of the charges through a central channel. The diameter of the hollow conductors are large as compared to the solid conductors.

Is the electric field inside a hollow conductor zero?

The electric field immediately above the surface of a conductor is directed normal to that surface. In fact, the electric field inside any closed hollow conductor is zero (assuming that the region enclosed by the conductor contains no charges).

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Why is electric field in a hollow conductor zero?

Why the charge inside a hollow conductor is zero?

A conductor is a material that has a large number of free electrons available for the passage of current. Hence in order to minimize the repulsion between electrons, the electrons move to the surface of the conductor. Hence we can say that the net charge inside the conductor is zero.

What is the electric field in a hollow conductor?

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In fact, the electric field inside any closed hollow conductor is zero (assuming that the region enclosed by the conductor contains no charges).

Is there an electric field in a hollow conductor?

What is the electric field of a charged hollow sphere?

Answer Wiki. Let’s start with the expression for the electric field of a charged hollow sphere. Gauss’ law tells us that the electric field inside of a sphere is zero as any possible within the sphere closed surface does not contain any charges, whereas outside, a charged hollow sphere behaves like a point charge.

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What is the net charge of a solid sphere?

Thus, the net charge inside a conductor Σq = 0. Thus , if +q charge is given to a solid sphere, it will be distributed equally throughout the surface of the sphere . There will be no charge inside the sphere. So the electric fields will be the same as the hollow sphere.

Why does potential remain constant inside a hollow conducting sphere?

Since electric field inside a hollow conducting sphere is zero and charge is induced on surface of sphere thus no work is done in bringing the charge from surface to centre thus potential remain constant inside a hollow conducting sphere this means potential at centre remain same as that of surface….

What is the general geometry of a conductive sphere?

If you are talking about a conductive sphere, then you can generalize it to any geometry for the conductor or the void but I think you need to limit the argument to static electric field. First remember that if any field exists on the surface of the conductor ( here the inner surface), it is normal to the surface.