It is not convenient to use a spherical Gaussian surface to find the electric field due to an electric dipole using Gauss's theorem because

  • A
    Gauss's law fails in this case
  • B
    This problem does not have spherical symmetry
  • C
    Coulomb's law is more fundamental than Gauss's law
  • D
    Spherical Gaussian surface will alter the dipole moment

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Similar Questions

Is electric flux a scalar or a vector quantity?

Choose the correct option based on the given electric field lines diagram.

If electric flux is coming out of a Gaussian surface,what is associated with the surface?

The figure shows some of the electric field lines corresponding to an electric field. The figure suggests

An electric field,$\overrightarrow{E} = \frac{2 \hat{i} + 6 \hat{j} + 8 \hat{k}}{\sqrt{6}} \ V/m$,passes through a surface of $4 \ m^2$ area having a unit normal vector $\hat{n} = \left( \frac{2 \hat{i} + \hat{j} + \hat{k}}{\sqrt{6}} \right)$. The electric flux through that surface is:

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