(c) Point $P$ lies at equatorial positions of dipole 1 and 2 and axial position of dipole 3
[image:1_image247.emf]
Hence field at $P$
due to dipole 1 $E_{1} = \frac{k.p}{x^{3}}$ [towards left]
due to dipole 2
$E_{2} = \frac{k.p}{x^{2}}$ [towards left]
Due to dipole 3 $E_{3} = \frac{k.(2p)}{x^{3}}$ [towards right]
So net field at $P$ will be zero