Two equal charges q of opposite sign separated by a distance 2a constitute an electric dipole of dipole moment p . If P is a point at a distance r from the centre of the dipole and the line joining the centre of the dipole to this point makes an angle $\theta$ with the axis of the dipole, then the potential at P is given by (r >> 2a) (Where p = 2qa)

Q. Two charges of equal magnitude 'q' but of opposite sign separated by a distance 2a constitute an electric dipole of dipole moment p. If P is a point at a distance r from the centre of the dipole and the line joining the centre of the dipole to this point makes an angle $\theta$ with the axis of the dipole, then the potential at the point P is given by $(r\gg 2a)$ (Where p=2qa )

Q. Two equal charges q of opposite sign separated by a distance 2a constitute an electric dipole of dipole moment p . If P is a point at a distance r from the centre of the dipole and the line joining the centre of the dipole to this point makes an angle $\theta$ with the axis of the dipole, then the potential at P is given by (r >> 2a) (Where p = 2qa)

Q. Two charges of equal magnitude 'q' but of opposite sign separated by a distance 2a constitute an electric dipole of dipole moment p. If P is a point at a distance r from the centre of the dipole and the line joining the centre of the dipole to this point makes an angle $\theta$ with the axis of the dipole, then the potential at the point P is given by $(r\gg 2a)$ (Where p=2qa )

Q. Two equal and opposite charges $q$ with a separation $2a$ form an electric dipole of dipole moment $p=\left(2qa\right)$. The line joining the midpoint of dipole to a point $R$ at a distance $r$ from it makes an angle $\theta$ with the dipole axis. The electric potential at $R$ (when $r>>a$) will be

Q. An electric dipole consists of two charges of equal magnitude and opposite sign separated by distance 2a, as shown in the figure. the dipole is along the x-axis and is centred at the origin.