An electric dipole of moment P is placed along the direction of electric field E. The work done in deflecting the dipole through 180° is equal to |
PE +2PE -2PE Zero |
+2PE |
The correct answer is Option (2) → +2PE The work done in rotating an electric dipole in uniform electric field is, $W=\int\limits_{θ_1}^{θ_2}τdθ$ [$τ$ = Torque] and, $τ=PE\sin θ$ [P = Dipole moment] $⇒W=\int\limits_{θ_1}^{θ_2}PE\sin θdθ$ $=\int\limits_{0°}^{180°}PE\sin θdθ=PE\left[-\cos θ\right]_{0°}^{180°}$ $=2PE$ |