If the electric potential is constant in the given region, the electric field will be

a constant

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Varying the respect to distance

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Zero

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\frac{1}{r}

times of its potential

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Solution

The correct option is B Varying the respect to distance
If the electric potential is constant, then there is no direction of greatest increase. Hence the gradient of the electric potential is zero and the electric field is zero everywhere inside the region of constant electric field.

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Similar questions

\to E = E_{0}^i + 2 E_{0}^j

E_{0}

(x_{0}, 0)

(x, y, z)

V = 2 x + 3 y - z

V = x^{2} y

E_{r} = \frac{- δ V}{δ r}

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