Please solve the following practice problem making sure to use the correct method, the answer to the problem has also been provided. This should be done as a time domain analysis, so no phasers should be used. Once again this problem is just for practice and not for a grade. Thank you for your help! 7.38HAPTER 88.28.48.624663737 iL[][][]+[279-3737dtil6037Vs12 S378.314 cos(√√3t - 60°) V, leads by 43.9°-1.2 cos 2t + 2.4 sin 2t V, 1.2 cos 2t + 3.6 sin 2t3 cost V, in phase8.8 1(e-4t - et + sin 2t)u(t) V216158.10 3(te-t-et + cos t)u(t) V8.11 (a) 8.06e60.26°, (c) 3.61ej¹23.7°, (e) 4ejº°, (g) 7e⁹8.12 (b) -1 + j1.732, (d) -3.46 – j2, (f) — j, (h) — 2 8.2 For the circuit shown in Fig. P8.2, sup-pose that i(t) = 8 sin √√3t A. Find ve(t)using time-domain analysis, and deter-mine by how much vo(t) either leads orlags ve(t).is ( ↑Fig. P8.2U+252=/FHt3 Ω+VO

Answered: 3.2 For the circuit shown in Fig. P8.2,…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

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Please solve the following practice problem making sure to use the correct method, the answer to the problem has also been provided. This should be done as a time domain analysis, so no phasers should be used. Once again this problem is just for practice and not for a grade. Thank you for your help!

7.38
HAPTER 8
8.2
8.4
8.6
24
66
37
37 iL
[][][]+[
27
9
-37
37
dt
il
60
37
Vs
12 S
37
8.314 cos(√√3t - 60°) V, leads by 43.9°
-1.2 cos 2t + 2.4 sin 2t V, 1.2 cos 2t + 3.6 sin 2t
3 cost V, in phase
8.8 1(e-4t - et + sin 2t)u(t) V
2
16
15
8.10 3(te-t-et + cos t)u(t) V
8.11 (a) 8.06e60.26°, (c) 3.61ej¹23.7°, (e) 4ejº°, (g) 7e⁹
8.12 (b) -1 + j1.732, (d) -3.46 – j2, (f) — j, (h) — 2

8.2 For the circuit shown in Fig. P8.2, sup-
pose that i(t) = 8 sin √√3t A. Find ve(t)
using time-domain analysis, and deter-
mine by how much vo(t) either leads or
lags ve(t).
is ( ↑
Fig. P8.2
U
+
252
=/F
Ht
3 Ω
+
VO

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This solution used phasers, plase solve it without using phasors. Time domain takes into account the differential equation and solves for Vo(t) and either the lead or the lag that way.

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