A current of 2A is increasing at a rate of 4As^(-1) through a coil of inductance 1H .Find the energy stored in the inductor per unit time in the units of Js^(-1)

A current of 2 A is increasing at a rate of 4 A s^(-1) through a coil of inductance 1 H . Find the energy stored in the inductor per unit time in the units of J s^(-1) .

A current of 2A is increasing at a rate of 4A//s through a coil of inductance 2H . The energy stored in the inductor per unit time is

At any instant a current of 2 A is increasing at a rate of 1 A//s through a coil of indcutance 2 H. Find the energy (in SI units) being stored in the inductor per unit time at that instant.

On passing a current of 2A in a coil inductance 5H, the energy stored in it will be-

A current of 1 A through a coil of inductance of 200 mH is increasing at a rate of 0.5As^(-1) . The energy stored in the inductor per second is

A coil of self inductance 80 mH carries a current of 2A. What is the energy stored in the coil?

Calculate the self-inductance of a coil of 100 turns, if a current of 2A gives rise to magnetic flux of 50muWb through the coil. Also calculate the magentic energy stored in the medium surrounding the coil for the above value of current.

When current i passes through an inductor of self inductance L, energy stored in it is 1//2. Li^(2) . This is stored in the

The current (in Ampere) in an inductor is given by l=5+16t , where t in seconds. The selft - induced emf in it is 10mV . Find (a) the self-inductance, and (b) the energy stored in the inductor and the power supplied to it at t =1s