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Four-point +ve charges of the same magnitude (Q) are placed at four corners of a rigid square frame as shown in the figure. The plane of the frame is perpendicular to Z-axis. If a –ve point charge is placed at a distance z away from the above frame (z<<L) then

A

– ve charge oscillates along the Z-axis.

B

It moves away from the frame.

C

It moves slowly towards the frame and stays in the plane of the frame.

D

It passes through the frame only once.

Step-by-Step Solution

The four positive charges at the corners of the square produce a net electric field along the Z-axis directed away from the center of the square (due to symmetry, horizontal components cancel) . A negative charge placed on the Z-axis experiences an attractive force towards the center of the square (F=qEF = qE) .

For small displacements zz (where zLz \ll L), the restoring force is approximately proportional to the displacement (FzF \propto -z), which is the condition for Simple Harmonic Motion (SHM) . Therefore, the negative charge will oscillate back and forth along the Z-axis about the center of the frame.

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