Consider the voltage v(t)= 40sin(100πt+140 o ) V. a) Find the period of this voltage in millisecond and the voltage value at t=6 ms. b) This voltage is applied to the circuit below. Find VR , VC and VL phasors and and draw them on the realimaginary axis. Find vR(t) , vC(t) and vL(t) via inverse phasor, comment phase angles. c) Find active, reactive and complex power (P,Q,S) on the inductor.
Consider the voltage v(t)= 40sin(100πt+140 o ) V. a) Find the period of this voltage in millisecond and the voltage value at t=6 ms. b) This voltage is applied to the circuit below. Find VR , VC and VL phasors and and draw them on the realimaginary axis. Find vR(t) , vC(t) and vL(t) via inverse phasor, comment phase angles. c) Find active, reactive and complex power (P,Q,S) on the inductor.
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
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Consider the voltage v(t)= 40sin(100πt+140 o ) V.
a) Find the period of this voltage in millisecond and the voltage value at t=6 ms.
b) This voltage is applied to the circuit below. Find VR , VC and VL phasors and and draw them on the realimaginary axis. Find vR(t) , vC(t) and vL(t) via inverse phasor, comment phase angles.
c) Find active, reactive and complex power (P,Q,S) on the inductor.
Transcribed Image Text:+1
50
W
+VR-
-j10 Q
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+Vc-
18 Ω
+VL-
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Step 1: The given RLC circuit and required values to calculate.
VIEWStep 2: Calculating the period of voltage and the value of voltage at 6 ms.
VIEWStep 3: Determining the voltage phasors.
VIEWStep 4: Drawing the phasor diagram.
VIEWStep 5: Determination of the instantaneous forms of the voltages.
VIEWStep 6: Determination of the active, reactive and complex power on the inductor.
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