A hairpin like shape as shown in figure is made by bending a long current carrying wire. What is the magnitude of a magnetic field at point $P$ which lies on the centre of the semicircle ?
$\frac{\mu_{0} I }{4 \pi r }(2-\pi)$
$\frac{\mu_{0} I }{4 \pi r }(2+\pi)$
$\frac{\mu_{0} I }{2 \pi r }(2+\pi)$
$\frac{\mu_{0} I }{2 \pi r }(2-\pi)$
A long wire carries a steady current. It is bent into a circle of one turn and the magnetic field at the centre of the coil is $B$. It is then bent into a circular loop of $n$ $turns$. The magnetic field at the centre of the coil will be
Write formula for magnetic field at centre of ring.
An element $d l=d x \hat{l}$ (where, $d x=1\, cm$ ) is placed at the origin and carries a large current $i=10 A$. What is the magnetic field on the $Y$ -axis at a distance of $0.5\, m$ ?
The magnetic induction at a point $P$ which is distant $4\, cm$ from a long current carrying wire is ${10^{ - 8}}\,Tesla$. The field of induction at a distance $12\, cm $ from the same current would be
A current $I$ flowing through the loop as shown in the adjoining figure. The magnetic field at centre $O$ is