For a given surface the Gauss-s law is stated as - E - ds -0- From this we can conclude thatA- E is necessarily zero on the surfaceB- The total flux through the surface is zeroC- E is perpendicular to the surface at every pointD- The flux is only going out of the surface

The correct option is B The total flux through the surface is zero∫E.ds=0 Implies that the total flux through the closed surface is zero ...

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Standard XII

Physics

Applications of Radius of Curvature

For a given s...

Question

For a given surface the Gauss's law is stated as $\oint E . d s = 0$ . From this we can conclude that

E is necessarily zero on the surface

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E is perpendicular to the surface at every point

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The total flux through the surface is zero

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The flux is only going out of the surface

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Solution

The correct option is C The total flux through the surface is zero
$\int \to E . \to d s = 0$ Implies that the total flux through the closed surface is zero

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Similar questions

Q. For a given surface the Gauss's law is stated as

\int E . d s = 0

. From this we can conclude that :

Q. State whether the given statement is True or False :

Gauss's law implies that the total electric flux through a closed surface is zero if no charge is enclosed by the surface.

Q. As per Gauss law,

\int - - \to E . \to d s = \frac{q_{e n c l o s e d}}{ε_{0}}

. Which of the following is true about this?

A charge Q is placed at the centre of an imaginary hemispherical surface. Using symmetry arguments and the Gauss's law, find the flux of the electric field due to this charge through the surface of the hemisphere (figure 30-E3).

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If E=0, at all points of a closed surface, The electric flux through the surface is zero.

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For a given surface the Gauss's law is stated as ∮E.ds=0. From this we can conclude that

The correct option is C The total flux through the surface is zero∫→E.→ds=0 Implies that the total flux through the closed surface is zero

For a given surface the Gauss's law is stated as $\oint E . d s = 0$ . From this we can conclude that

The correct option is C The total flux through the surface is zero
$\int \to E . \to d s = 0$ Implies that the total flux through the closed surface is zero