Net outward flux through the surface of the box, \(Φ = 8.0 × 10^3 N m^2C^{-1}\)
For a body containing net charge q, flux is given by the relation,
\(Φ = \frac{q}{ε_0}\)
\(ε_0\) = Permittivity of free space
\(= 8.854 × 10^{−12 }N^{−1}C^2 m^{−2}\)
\(q =ε_0Φ\)
\(= 8.854 × 10^{−12} × 8.0 × 10^3 C = 7.08 × 10^{−8 }C = 0.07 µC\)
Therefore, the net charge inside the box is \(0.07 µC.\)
(b) No
Net flux piercing out through a body depends on the net charge contained in the body. If net flux is zero, then it can be inferred that net charge inside the body is zero. The body may have equal amount of positive and negative charges.
A dipole of moment \(\overrightarrow{p}\) is placed in uniform electric field \(\overrightarrow{E}\) then torque acting on it is given by : -
Four point charges \(q_A\)\( = 2 µC\), \(q_B\) \(= −5 µC\), \(q_C\) = 2 µC, and \(q_D\) \(= −5 µC\) are located at the corners of a square ABCD of side 10 cm. What is the force on a charge of 1 µC placed at the centre of the square?
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