A circular coil of n turns and radius r is kept normal to magnetic fieldby b=bcoswt deduce an expression for the emf induced in this coil
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Area of the coil, A = πr2
Magnetic field of the coil, B = Bocosωt
=> Magnetic flux linked with the coil, Φ = NB.A
=> Φ = NBA cos0
=> Φ = NBA
Induced emf, e = - dΦ/dt = ωNABosinωt
Magnetic field of the coil, B = Bocosωt
=> Magnetic flux linked with the coil, Φ = NB.A
=> Φ = NBA cos0
=> Φ = NBA
Induced emf, e = - dΦ/dt = ωNABosinωt
Answered by
6
The expression of the coil is ωNABosinωt.
Radius of the coil = r (Given)
Magnetic field of the coil = b = bcosωt (Given)
Area of the coil = A = πr²
Magnetic field of the coil = B = Bocosωt
Magnetic flux linked with the coil, Φ = nb.A
Φ = nbA cos0
Φ = nbA
Therefore, the Induced emf will be -
e = - dΦ/dt
= ωNABosinωt
Therefore, the expression of the coil is ωNABosinωt.
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