Self-Induction and Mutual Induction

The SI unit of coefficient of mutual induction is

The S.I. unit of self-inductance of a coil is 

The circuit arrangement given below shows that when A.C. passes through the coil $A$, the current starts flowing in coil $B$.

Mention the underlying principle involved.

Two coils are fixed in space at some distance from each other such that there is a flux linkage between them. When coil $1$ has no current and the current in the coil $2$ increases at the rate $15.0$ $\mathrm{A} {\mathrm{s}}^{-1}$, the emf in the coil $1$ is $25.0 \mathrm{mV}$. When coil $2$ has a current of $3.6 \mathrm{A}$, the flux linkage in coil $2$ (in $\mathrm{mWb}$) is 

If $0.1\mathrm{ J}$ of energy is stored for the flow of current of $0.2 \mathrm{A}$ in an inductor, then its inductance value is

Two coils are fixed in space at some distance from each other such that there is a flux linkage between them. When coil $1$ has no current and the current in the coil $2$ increases at the rate $15.0$ $\mathrm{A} {\mathrm{s}}^{-1}$, the emf in the coil $1$ is $25.0 \mathrm{mV}$. When coil $2$ has a current of $3.6 \mathrm{A}$, the flux linkage in coil $2$ (in $\mathrm{mWb}$) is 

If the number of turns per unit length of a coil of solenoid is doubled, the self-inductance of the solenoid will

What is self inductance of a coil which produces $5 \mathrm{V}$, when current in it changes from $3 \mathrm{A}$ to $2 \mathrm{A}$ in one millisecond?

An inductance $L$ and a resistance $R$ are connected in series with a battery of emf $E$. If the maximum rate (in J/sec) at which the energy is stored in the magnetic field is$\frac{1}{x}$ then find $x$.  [Take $E=0.2 \mathrm{V}$ and $R=1\Omega ]$.

In the figure magnetic energy$\left(\text{in} \mathrm{J}\right)$ stored in the coil is:

A coil of inductance $2 \mathrm{H}$ having negligible resistance is connected to a source of supply whose voltage is given by $\mathrm{V}=3\mathrm{t}$ volt. (where $t$ is in second). If the voltage is applied when $t=0,$ then the energy stored in the coil after $4 \mathrm{s}$ is,

A $50 \mathrm{mH}$ coil carries a current of $2 \mathrm{A}$, the energy stored in $\mathrm{J}$ is

Radii of two conducting circular loops are $b$ and $a$ respectively, where $b\gg a$. Centres of both loops coincide but planes of both loops are perpendicular to each other. The value of mutual inductance for these loops

What will be the self-inductance of a coil of $100$ turns if a current $5 \mathrm{A}$ produces a magnetic flux $5\times {10}^{-5}\mathrm{ }\mathrm{Wb}$?

The phenomenon due to which there is an induced current in one coil due to the current in a neighbouring coil is:

The self-inductance of a long solenoid carrying current is independent of:

The SI unit of inductance, the Henry, can be written as :-
(i) $\frac{\text{Weber}}{\text{ampere}}$
(ii) $\frac{\text{Volt second}}{\text{Ampere}}$
(iii) $\frac{\text{Joule}}{( \text{Ampere} {)}^2}$
(iv) ohm-second

Consider two solenoids $A$ and $B$ such that $L_A=2\mathit{ }{L}_{\mathit{B}}$ and $A_A=\frac{1}{2}{A}_B,$ where $L_A, A_A$ and $L_{\mathit{B}}, A_{\mathit{B}}$ are the length and area of the two solenoids respectively. If the magnetic energy stored in the both solenoids is same. What should be the ratio of their magnetic fields $\frac{B_A}{B_B}=$