Problem #3) Given the following (steady-state) AC circuit: 카 Is 100uF v(t) 100 Ohms 50 Ohms 50mH VL v(t) = √2.60. sin(@ot-45°) @=2π f = 1000 rad/sec a) Determine the source current I, and the inductor voltage V₁, both in phasor form. b) Determine the total complex power, S, supplied by the source to the circuit.

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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04
1 of 3
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c) Express the source current is(t) and inductor voltage VL(t) as sinusoidal time functions.
Problem #3) Given the following (steady-state) AC circuit:
#3
Is
v(t)
HE
3
TE
100uF
..
100
Ohms
Problem #4) Given the following (steady-state) AC circuit:
$
4
R
a) Determine the source current I, and the inductor voltage V₁, both in phasor form.
b) Determine the total complex power, S, supplied by the source to the circuit.
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50
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A
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v(t)=√√2.60. sin(@t-45°)
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Transcribed Image Text:04 1 of 3 L c) Express the source current is(t) and inductor voltage VL(t) as sinusoidal time functions. Problem #3) Given the following (steady-state) AC circuit: #3 Is v(t) HE 3 TE 100uF .. 100 Ohms Problem #4) Given the following (steady-state) AC circuit: $ 4 R a) Determine the source current I, and the inductor voltage V₁, both in phasor form. b) Determine the total complex power, S, supplied by the source to the circuit. Automatic Zoom % T 50 Ohms A 6 50mH MacBook Pro Y j10 ~♫ & 7 U VL #tv * 00 v(t)=√√2.60. sin(@t-45°) @=2π f = 1000 rad/sec 8 1 ~ ) O 0 2 I E P
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