20 L + t = 0 60 V 31.25 µF vo350 mH R = 20 N, L = 50 mH, C = 31,25 µF Constant voltage source Vs(t) = 60 V Vc(t) iç(t) V,(t) = Vo(t) i,(t) = i, (t) VR(t) iR(t) i,(0) = 0 A voltage across capacitor 384.105 current through the capacitor a) Vc(s) V s (s² + 1600 s+ 64.104) Voltage from inductance Inductance current Voltage across the resistor 192.104 b) Vc(s) = V s (s² + 1600 s + 64.104) Current flowing through the resistor Inductance current at time t=0 60 s + 96000 c) Vc(s) = V s2 + 1600 s + 64.104 1200 s + 192.104 V s (s² + 1600 s + 64.104) d) Vc(s) = The switch is closed at time t=0 after being open for long enough. Which of the following is the Laplace transform of voltage Vc(t)? -1200 e) Vc(s) = V s² + 1600 s + 64.104
20 L + t = 0 60 V 31.25 µF vo350 mH R = 20 N, L = 50 mH, C = 31,25 µF Constant voltage source Vs(t) = 60 V Vc(t) iç(t) V,(t) = Vo(t) i,(t) = i, (t) VR(t) iR(t) i,(0) = 0 A voltage across capacitor 384.105 current through the capacitor a) Vc(s) V s (s² + 1600 s+ 64.104) Voltage from inductance Inductance current Voltage across the resistor 192.104 b) Vc(s) = V s (s² + 1600 s + 64.104) Current flowing through the resistor Inductance current at time t=0 60 s + 96000 c) Vc(s) = V s2 + 1600 s + 64.104 1200 s + 192.104 V s (s² + 1600 s + 64.104) d) Vc(s) = The switch is closed at time t=0 after being open for long enough. Which of the following is the Laplace transform of voltage Vc(t)? -1200 e) Vc(s) = V s² + 1600 s + 64.104
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![20 0
t = 0
60 V
31.25 µF
Vo
50 mH
R = 20 N,
L = 50 mH,
С 3 31,25 иF
Constant voltage source
Vs(t) = 60 V
Vc(t)
ic(t)
V,(t) = V, (t)
i,(t) = i, (t)
VR(t)
iR(t)
i,(0) = 0 A
voltage across capacitor
384.105
current through the capacitor
a) Vc(s) =
V
s (s² + 1600 s +
Voltage from inductance
Inductance current
Voltage across the resistor
192.104
b) Vc(s) =
V
s (s² + 1600 s + 64.104)
Current flowing through the resistor
Inductance current at time t=0
60 s + 96000
c) Vc(s) =
V
s² + 1600 s + 64.104
%3D
1200 s + 192.104
d) Vc(s) =
V
s (s² + 1600 s + 64.104)
The switch is closed at time t=0 after being open for long enough.
Which of the following is the Laplace transform
voltage Vc(t)?
-1200
e) Vc(s) =
V
s2 + 1600 s + 64.104
%3D](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fdef4560a-f51b-4887-996f-604a3b443825%2Ff0504866-c545-4b64-89a9-35e5f166b99f%2Fiorjrpn_processed.png&w=3840&q=75)
Transcribed Image Text:20 0
t = 0
60 V
31.25 µF
Vo
50 mH
R = 20 N,
L = 50 mH,
С 3 31,25 иF
Constant voltage source
Vs(t) = 60 V
Vc(t)
ic(t)
V,(t) = V, (t)
i,(t) = i, (t)
VR(t)
iR(t)
i,(0) = 0 A
voltage across capacitor
384.105
current through the capacitor
a) Vc(s) =
V
s (s² + 1600 s +
Voltage from inductance
Inductance current
Voltage across the resistor
192.104
b) Vc(s) =
V
s (s² + 1600 s + 64.104)
Current flowing through the resistor
Inductance current at time t=0
60 s + 96000
c) Vc(s) =
V
s² + 1600 s + 64.104
%3D
1200 s + 192.104
d) Vc(s) =
V
s (s² + 1600 s + 64.104)
The switch is closed at time t=0 after being open for long enough.
Which of the following is the Laplace transform
voltage Vc(t)?
-1200
e) Vc(s) =
V
s2 + 1600 s + 64.104
%3D
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