AC Voltage Applied to a Inductor

An inductor of inductance $2 \mathrm{mH}$ is connected to a $220 \mathrm{V}, 50 \mathrm{Hz}$ a.c. source. Let inductive reactance in the circuit is $X_1$. If a $220 \mathrm{V}$ d.c. source replaces the a.c. source in the circuit, then the inductive reactance in the circuit is $X_2$. $X_1$ and $X_2$ respectively are

The average power dissipated in a pure inductance is

A pure inductor of $25.0 \mathrm{mH}$ Is connected to a source of $220 \mathrm{V}$. Find the inductive reactance and $\mathrm{rms}$ Current in the circuit if the frequency of the source is $50 \mathrm{Hz}.$

What is phasor diagram draw phasor diagram for purely inductive circuit?

Maximum value of voltage ${\mathrm{E}}_0$ is attained in time $\mathrm{t}=\raisebox{1ex}{$\mathrm{T}$}\!\left/ \!\raisebox{-1ex}{$4$}\right.$ earlier than $\mathrm{I}$ to ${\mathrm{I}}_0$. This statement is

The graph between inductive reactance and frequency is 

Peak value fo a.c in purely inductive circuit is

When ac voltage applied to circuit containing inductor only lagging of current with voltage by

The average power dissipated in a pure inductor is

A $33 \mathrm{mH}$ inductor is connected to $220 \mathrm{V}, 50 \mathrm{Hz}$ supply. What is the average power of the circuit over a complete cycle $?$

In a pure inductive circuit negative and positive loop under power curve is the same.

The average power supplied to an inductor over one complete cycle is zero.

A coil has inductance of $0.1 \mathrm{H}$. Find its reactance at $50 \mathrm{Hz}$.

How the inductive and capacitive reactances are affected by increasing AC frequency?

The current in an inductive circuit is given by $I=I_m\sin \left(\omega t\right)$. Give the equation for voltage.

Explain the theory of AC circuit with inductor. Draw phasor diagram of voltage and current in each case.

Explain the term: Inductive reactance.

Find inductive reactance for $100 \mathrm{mH}$ inductor at $1 \mathrm{KHz}$ frequency. Find current in the inductor if voltage applied is $6.28 \mathrm{V}$.

The current can be reduced in $\mathrm{AC}$ circuit without power loss by-

The $\mathrm{AC}$ current lags the voltage by $\frac{\mathrm{\pi }}{2}$ in phase, when the circuit has-