An alternating emf of angular frequency omega w is applied across an inductance The instantaneous power developed in circuit has an angular frequency
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Answer:2w
Explanation:
The instantaneous values of emf and current in inductive circuits is given by the deduction as follows:
As we know Emf is
E= E0 sin wt
(greek alphabet omega will be represented by english alphabet w for convenience and sake of understanding as they look similar)
i = i0 sin (wt + π/2) current is always leading by phase of π/2
Hence as power is given by product of emf and current
P instantaneous = E*i= E0i0 sin wt * sin (wt-π/2)
=E0i0 sin wt ( sin wt cos π/2 - cos wt sin π/2)
E0i0 sin wt coswt (as sin π/2 is 0 and cos π/2 -0.5)
=1/2 E0i0 sin 2wt
Hence power will be 2w
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