If wire of length $L$ form a loop of radius $R$ and have $n$ turn. Find magnetic field at centre of loop if current flowing in loop is $I$
$\frac{{{\mu _0}}}{{4\pi }}\frac{I}{{{R^2}}} \times {L^2}$
$\frac{{{\mu _0}}}{{4\pi }}\frac{I}{{{R^2}}} \times L \times {n^2}$
$\frac{{{\mu _0}I}}{{4\pi }}\frac{{4{\pi ^2}{n^2}}}{L}$
$\frac{{{\mu _0}}}{{4\pi }}I\,4{\pi ^2}{n^2} \times L$
In hydrogen atom, an electron is revolving in the orbit of radius $0.53\,{\mathop A\limits^o }$ with $6.6 \times {10^{15}}$ $rotations/second$. Magnetic field produced at the centre of the orbit is.......$wb/{m^2}$
Two infinitely long wires each carrying current $I$ along the same direction are made into the geometry as shown in the figure below. The magnetic field at the point $P$ is
Give differences between Biot-Savart law and Coulomb’s law.
$A$ and $B$ are two concentric circular conductors of centre $O$ and carrying currents ${i_1}$ and ${i_2}$ as shown in the adjacent figure. If ratio of their radii is $1 : 2$ and ratio of the flux densities at $O$ due to $A$ and $B$ is $1 : 3$, then the value of ${i_1}/{i_2}$ is
A current $I$ flows in an infinitely long wire with cross-section in the form of a semicircular ring of radius $R$. The magnitude of the magnetic induction along its axis is