show that magnetic flux through loop 1 due to unit current in loop 2 is equal to the magnetic flux through loop 2 due to unit current in loop 1
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Answered by
1
Explanation:
Given :
ϕ=8t
2
+6t+C
where, C is a constant, t is in sec, ϕ in milli-weber
The induced e.m.f. in the loop at t=2, on differentiating the equation with respect to 't'.
dt
dϕ
=
dt
d
(8t
2
+6t+C)
=16t+6
at t=2
dt
dϕ
=16×(2)+6
=32+6
=38 mWb/s
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Answered by
0
Faraday's Principle of Electromagnetic Induction states that the emf induced in a loop due by a changing magnetic flux is equal to the rate of change of the magnetic flux threading the loop. The magnetic flux threading a coil of wire can be changed by moving a bar magnet in and out of the coil.
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