A point charge is placed at points P1, P2 and P3. Find the flux through the hemispherical surface.
Using Symmetry

0, \frac{q}{ϵ_{0}}, \frac{q}{2 ϵ_{0}}

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0, \frac{2 q}{ϵ_{0}}, \frac{q}{2 ϵ_{0}}

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0, \frac{q}{ϵ_{0}}, \frac{q}{ϵ_{0}}

No worries! We‘ve got your back. Try BYJU‘S free classes today!

0, \frac{2 q}{ϵ_{0}}, \frac{q}{ϵ_{0}}

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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).

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

Q. A point charge is placed at points P1, P2 and P3. Find the flux through the hemispherical surface.
Using Symmetry

Q. Consider Gauss's law

\oint \to E \cdot \to d s = \frac{q}{ϵ_{0}}

.
Then, for the situation shown in Fig. at the Gaussian surface.

Along the X-axis, three charges $\frac{q}{2}, - q$ and $\frac{q}{2}$ are placed at x = 0, x = a and x = 2a respectively. The resultant electric potential at x = a+r (if, a << r) is :

( $ϵ_{0}$ is the permittivity of free space)

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A point charge is placed at points P1, P2 and P3. Find the flux through the hemispherical surface. Using Symmetry

A point charge is placed at points P1, P2 and P3. Find the flux through the hemispherical surface.
Using Symmetry