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 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 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

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

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.

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.

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 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