The network shown is initially unenergized. At t = 0, the switch is closed. Find the differential equation that describes the voltage vC(t) for t 20. Let v(t) = 10 cos 4t. 60 1H + t=0 + 1 F Vc 4 v(t) 20

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Dropbox: Problem Solving (2 items x 10 points)
1. The network shown is initially unenergized. At t = 0, the switch is closed. Find the differential
equation that describes the voltage vC(t) for t 20. Let v(t) = 10 cos 4t.
60
1H
+
t=0
+| 1
v(t)
Vc
F
{ 20
2. The network shown is initially unenergized. At t = 0, the switch is closed. Find the differential
equation that describes the voltage vC(t) for t 20. Let v(t) = 10 cos 4t. Use Laplace
Transform to determine vC(t) for t 20.
6Ω 1Η
+
t=0
+
v(t)
Vc *F
Transcribed Image Text:Dropbox: Problem Solving (2 items x 10 points) 1. The network shown is initially unenergized. At t = 0, the switch is closed. Find the differential equation that describes the voltage vC(t) for t 20. Let v(t) = 10 cos 4t. 60 1H + t=0 +| 1 v(t) Vc F { 20 2. The network shown is initially unenergized. At t = 0, the switch is closed. Find the differential equation that describes the voltage vC(t) for t 20. Let v(t) = 10 cos 4t. Use Laplace Transform to determine vC(t) for t 20. 6Ω 1Η + t=0 + v(t) Vc *F
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