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Two closed surface S1 and S2 enclose two charges q1 and q2 as shown in the figure.

1. State the law in electrostatic that relates the electric flux passing through the surface with the charge enclosed.

2. If q1 = +6µC and q2 = -4µC find the ratio of the flux passing through surfaces S1 and S2 .

3. Let the surface S2 expands to double its area while S1 remains as such. What will happen to the above ratio?

1 Answer

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1. The net flux of electric field passing through a closed surface is equal to \(\frac{1}{\varepsilon_0}\) times the charge enclosed by the surface.

2. By Gauss’ theorem flux passing through a

surface ϕ = \(\frac{q}{\varepsilon_0}\)

Flux passing through S1 ϕ1\(\frac{6\times10^{-6}}{\varepsilon_0}\)

Flux passing through S1 ϕ2 = \(\frac{(6-4)\times10^{-6}}{\varepsilon_0}\)

\(\frac{\phi_1}{\phi_2}=\frac{6}{2}\)

\(\frac{\phi_1}{\phi_2}=3\)

3. Remains the same (because electric flux is independent of the size and shape of the enclosed surface).

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