A unit positive charge is moved from point A to point B by a distance of 20 cm, on an equipotential surface as shown in the figure. The work done to move this charge is:
In this case, the charge is moved along an equipotential surface.
By definition, an equipotential surface is a surface where the potential difference between any two points on the surface is zero.
As a result, no work is required to move a charge between any two points on an equipotential surface. Therefore, the work done is zero: \[ W = q \cdot \Delta V \] Since \( \Delta V = 0 \) on the equipotential surface: \[ W = q \cdot 0 = 0 \, {J} \] Thus, the work done to move the charge is \( 0 \, {J} \).