IS....
A voltage v(t) = 141.4 sin(314t + 10') is applied to a circuit and a
steady current flowing through it is given by i(t) = 14.4 sin(314t -
20°). Determine the phase difference between the two.
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Answer:
oho don't know 3574324799
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Given info : A voltage v (t) = 141.4 sin (314 t + 10°) is applied to a circuit and the steady current given by i(t) = 14.14 sin (314 t − 20°) is found to flow through it.
Determine :
(i) The p.f. of the circuit.
(ii) The power delivered to the circuit.
(iii) Draw the phasor diagram.
solution : phase difference, Φ = 10° - (-20°) = 30°
so power factor of the circuit = cosΦ = cos30°
= √3/2 = 0.866
The power delivered to the circuit, P = VIcosΦ
here V = 141.4 Volts and I = 14.14 Amp
so, P = 141.4 × 14.14 × cos30°
= 1731.47694 ≈ 1731.5 watt
see diagram shown in figure, this shows phasor diagram.
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