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Equipotential surfaces...

Equipotential surfaces

A

are closer in regions of large electric fields compared to regions of lower electric fields

B

will be more crowded near sharp edges of a conductor.

C

will be more crowded near regions of large charge densities

D

will aways be equally spaced

Text Solution

Verified by Experts

The correct Answer is:
A, B, C

`E=-(dV)/(dr) or dr=-(dV)/(E)`
For a fixed value of `dV, dr prop - (1)/( E)` , which implies that spacing between two equipotential surfaces decreases as `E` increases. So, equipotential surfaces are closer in regions of large electric fields. At sharp deges `a=of` conductor, charge density is more. So, electric field is large and hence the equipotential surfaces will be more crowded.
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On the basis of your understanding of the following paragraph and the related studied concepts. An equipotential surface is a surface with a constant value of electric potential at all points on the surface. The component of electric field parallel to an equipotential surface is zero, as the potential does not change in this direction. Thus, the electric field is perpendicular to the equipotential surface at each point of the surface. Further, say the direction of electric field electrical potential gradually fall with distance. A uniform electric field vecE = 1000 hati V m^(-1) exists in space at a given place. What is the shape of equipotential surfaces there ?

Knowledge Check

  • Consider the following statements about equipotential surfaces and select the correct ones. I. No work is required to be done to move a test charge between any two points on an equipotential surface. II. Electric lines of force at the equipotential surfaces are mutually perpendicular to each other.

    A
    Both I and II are correct
    B
    I is correct and II is Incorrect
    C
    I is incorrect and II Is correct
    D
    I and II both are Incorrect
  • Lines of force cut equipotential surface

    A
    obliquely
    B
    normally
    C
    tangentially
    D
    at `45^(@)`
  • A spherical equipotential surface is not possible

    A
    for a point chargge
    B
    for a dipole
    C
    inside a uniformly charged sphere
    D
    inside a spherical capacitor
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