Figure 20.17 shows a spherical Gaussian surface and a charge distribution. When calculating the flux of electric field through the Gaussian surface, the electric field will be due to

$+ q_{3} a l o n e$

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$+ q_{1} a n d + q_{3}$

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$+ q_{1}, + q_{3} a n d - q_{2}$

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$+ q_{1}, a n d - q_{2}$

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Solution

The correct option is C
$+ q_{1}, + q_{3} a n d - q_{2}$

The electric flux is given by the surface integral $\int$ E.ds. Here the electric field E is due to all the charges, both inside and outside the Gaussian surface. Hence the correct choice is (c)

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Figure 20.17 shows a spherical Gaussian surface and a charge distribution. When calculating the flux of electric field through the Gaussian surface, the electric field will be due to

The correct option is C +q1,+q3and−q2 The electric flux is given by the surface integral ∫ E.ds. Here the electric field E is due to all the charges, both inside and outside the Gaussian surface. Hence the correct choice is (c)

The correct option is C
$+ q_{1}, + q_{3} a n d - q_{2}$

The electric flux is given by the surface integral $\int$ E.ds. Here the electric field E is due to all the charges, both inside and outside the Gaussian surface. Hence the correct choice is (c)