An electric dipole whose modulus is constant and whose moment is equal to p rotates with constant angular velocity omega about the axis draws at right angles to the axis of the dipole and passing through its midpoint. Find the power radiated by such a dipole.

An electric dipole whose modulus is constant and whose moment is equal

1.	An electric dipole whose modulus is constant and whose moment is equal to p rotates with constant angular velocity omega about the axis draws at right angles to the axis of the dipole and passing through its midpoint. Find the power radiated by such a dipole.
Answer» Solution :The rotating dispole has moments `p_(x) = pcos omegat, p_(y) = p SIN omegat` Thus `P = (1)/(4PI epsilon_(0))(2)/(3c^(3))omega^(4)p^(2) (p^(2)omega^(4))/(6pi epsilon_(0)c^(3))`.

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An electric dipole whose modulus is constant and whose moment is equal to p rotates with constant angular velocity omega about the axis draws at right angles to the axis of the dipole and passing through its midpoint. Find the power radiated by such a dipole.

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