Charge distributed over a spherical surface [concept question]

In summary: Similarly, for a spherical insulator, if we distribute charge uniformly over its surface, the electric field inside will be zero. But if we place a charge near the sphere, the electric field inside will no longer be zero. In summary, the electric field inside a spherical conductor or insulator will be zero when there is no external charge present, but will be affected by the presence of an external charge.
  • #1
theBEAST
364
0
So in the case of a spherical conductor, if we have charge distributed over it the electric field inside will ALWAYS be zero. Even when we place a charge near the sphere the field inside is zero right?

And if we have a spherical insulator and we uniformly distribute the charge, the electric field inside is zero. HOWEVER if we place a charge near this sphere it will no longer be zero right?
 
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  • #2
Your first paragraph is correct. But for the spherical insulator, it depends what you mean by uniformly distribute. Do you mean over the surface, or inside the insulator?
 
  • #3
Over the surface
 
  • #4
Then yes, I think you got it all right :)
 
  • #5
theBEAST said:
So in the case of a spherical conductor, if we have charge distributed over it the electric field inside will ALWAYS be zero. Even when we place a charge near the sphere the field inside is zero right?
Be aware that when no external charge is present, the charge will be distributed uniformly over the surface of the spherical conductor. However, if we place a charge near the sphere, the charges on the surface of the sphere will be redistributed in such a way that any field that the external charge would have produced in the interior of the sphere are cancelled.
 

1. What is meant by "charge distributed over a spherical surface"?

Charge distributed over a spherical surface refers to the distribution of electric charge over the surface of a sphere. This means that the total amount of charge is spread out evenly over the entire surface of the sphere.

2. How is the total charge on a spherical surface calculated?

The total charge on a spherical surface can be calculated by multiplying the surface charge density (charge per unit area) by the surface area of the sphere.

3. What is the relationship between the electric field and charge on a spherical surface?

The electric field on a spherical surface is directly proportional to the charge on the surface. This means that as the charge increases, the electric field also increases.

4. How does the charge distribution affect the electric potential on a spherical surface?

The charge distribution on a spherical surface affects the electric potential in that it creates a non-uniform electric field. This results in a varying electric potential across the surface, with the highest potential occurring at the center of the sphere.

5. What is the significance of studying charge distribution over a spherical surface?

Studying charge distribution over a spherical surface is important in understanding the behavior of electric fields and potential in real-world situations. It also helps in solving practical problems involving charged objects, such as conductors and capacitors.

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