A spherical Gaussian surface surrounds an electric dipole. The net enclosed charge is zero. Which is true?

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A spherical Gaussian surface surrounds an electric dipole. The net enclosed charge is zero. Which is true?

- The flux is zero and the electric field is zero everywhere on the Gaussian surface.
- The flux is zero and the electric field is not zero everywhere on the Gaussian surface.
- The flux is zero and whether or not the field is zero on the surface depends on where the dipole is inside the sphere.
- The flux is not zero and the electric field is zero everywhere on the Gaussian surface.
- The flux is not zero and the electric field is not zero everywhere on the Gaussian surface.
- The flux is not zero and whether or not the field is zero on the surface depends on where the dipole is inside the sphere.

Diagram:
The diagram shows a spherical Gaussian surface with an electric dipole inside. The dipole consists of a positive charge (+Q) and a negative charge (-Q), represented by a red and a blue circle respectively. They are positioned inside the sphere, indicating that the net charge within the Gaussian surface is zero.
Transcribed Image Text:A spherical Gaussian surface surrounds an electric dipole. The net enclosed charge is zero. Which is true? - The flux is zero and the electric field is zero everywhere on the Gaussian surface. - The flux is zero and the electric field is not zero everywhere on the Gaussian surface. - The flux is zero and whether or not the field is zero on the surface depends on where the dipole is inside the sphere. - The flux is not zero and the electric field is zero everywhere on the Gaussian surface. - The flux is not zero and the electric field is not zero everywhere on the Gaussian surface. - The flux is not zero and whether or not the field is zero on the surface depends on where the dipole is inside the sphere. Diagram: The diagram shows a spherical Gaussian surface with an electric dipole inside. The dipole consists of a positive charge (+Q) and a negative charge (-Q), represented by a red and a blue circle respectively. They are positioned inside the sphere, indicating that the net charge within the Gaussian surface is zero.
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