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Q. A flux of $10^{- 3} \, Wb$ passes through a strip having an area $A=0.02 \, m^{2}$ . The plane of the strip is at an angle of $60^\circ $ to the direction of a uniform field $B$ . The value of $B$ is

NTA AbhyasNTA Abhyas 2020

Solution:

As the angle between field and plane is $60^{o}$ , therefore angle between area vector and magnetic field is,
$\theta =30^{o}$
Magnetic flux through the strip is
$\phi=BAcos \theta $
$10^{- 3}=B\left(0.02\right)cos 30^{o}$
$B=\frac{1 0^{- 3}}{\left(0.02\right) \left(\frac{\sqrt{3}}{2}\right)}$
$B=0.058 \, T$