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The distance of the field point, on the ...

The distance of the field point, on the equatorial plane of a small electric dipole, is halved. By what factor will the electric field, due to the dipole, change?

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To solve the problem of how the electric field due to a dipole changes when the distance to the field point on the equatorial plane is halved, we can follow these steps: ### Step-by-Step Solution: 1. **Understand the Electric Field of a Dipole**: The electric field \( E \) at a point on the equatorial plane of a dipole is given by the formula: \[ E = \frac{k \cdot p}{r^3} ...
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Electric Field due to Dipole

What is the electric potential at a point on the equatorial plane of a short electric dipole?

Knowledge Check

  • The electric potential at a point on the equatorial line of a electric dipole is

    A
    directly proportional to the square of the distance
    B
    indirectly proportional to the square of the distance
    C
    directly proportional to the charge
    D
    none of the above
  • Electric field due to an electric dipole is

    A
    spherically symmetric
    B
    cylindrical symmetric
    C
    asymmetric
    D
    none of the above
  • Electric field due to an electric dipole is

    A
    spherically symmetric
    B
    cylindrical symmetric
    C
    asymmetric
    D
    none of the above
  • Similar Questions

    Explore conceptually related problems

    Deive an expression for the electric field at any point on the equatorial line of an electric dipole.

    Electric potential at any point in equatorial plane of a dipole is ………. .

    For an electric dipole, the field at a point on the equatorial line and the dipole moment are

    Assertion: The electric field due to dipole on its axis line at a distance r is E . Then electric field due to the same dipole on the equatorial line and at the same distance will be (E )/(2) Reason: Electric field due to dipole varies inversely as the square of distance.

    An electric dipole is the combination of two equal and opposite charges q and -q, respectively, separated by distance 2a. There are different points where we can find electric field due to the electric dipole. In the given table, column 1 shows different positions of point where we have to find electric field due to dipole, column 2 shows the figure of dipole with different positions of point where we have to find the electric field and column 3 shows the value or final formula of the electric field of different positions of the point. when point P lies on the equatorial plane of the electric dipole, electric field due to +q is ?