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Inductor complex impedance Voltage induced across the inductor: d i dt On one hand: On the other hand: Since the current is assumed to be changing according to Then dt - L joi Thus Since j-ejCT/2) dvL1Lo ej (π /2) ] İ Voltage across the inductor leading 90° with respect to the current. Exercise: Assuming i 10 ej(ot-p), draw the phasors ΔΟ, and i (together in the same diagram) for arbitrary fixed values of a, q, and .
Exercise: Assuming i = 10 e j(ot-p) , draw the phasors Δν, and i (together in the same diagram) for arbitrary fixed values of a, g, and t.
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