Illustrate a condition in which :
Electric field is zero but potential is not zero.

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Solution

The relation between electric field and potential is given as

$E = - \frac{d V}{d x}$

The condition can be thought of a two identical charges separated by a certain distance. In the middle of the two point charges the electric field is zero but not the potential difference.

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Find out the relationship between the electric field and electric potential include which of the following statement?

I. If the electric field at a certain point is zero, then the electric potential at the same point is also zero.

II. The electric potential is inversely proportional to the strength of the electric field.

III. If the electric potential at a certain point is zero, then the electric field at the same point is also zero.

Q. Statement A: Electric potential may exist at a point where the electric field is zero
Statement B: Electric Field may exist at a point where the electric potential is zero.
Statement C: The electric potential inside a charged conducting sphere is constant.

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Illustrate a condition in which :Electric field is zero but potential is not zero.

The relation between electric field and potential is given as E=−dVdx The condition can be thought of a two identical charges separated by a certain distance. In the middle of the two point charges the electric field is zero but not the potential difference.

Illustrate a condition in which :
Electric field is zero but potential is not zero.

The relation between electric field and potential is given as

$E = - \frac{d V}{d x}$

The condition can be thought of a two identical charges separated by a certain distance. In the middle of the two point charges the electric field is zero but not the potential difference.