Refer to Figure Q2 (a). Switch has been closed for so long and open at t = 0 s. Assume the circuit has reached steady state at t=0. (a) Find the equation for V(t) for t > 0s and the value of it at t = 3s. (b) Compute i() and energy stored in the capacitor of the circuit. 50 100 10mF 100 60V 4H Figure Q2 (a) (c) What will be the new resistances by maintaining the inductor and capacitor values to make the response as a critically damped case response in Figure Q2(a) above.
Refer to Figure Q2 (a). Switch has been closed for so long and open at t = 0 s. Assume the circuit has reached steady state at t=0. (a) Find the equation for V(t) for t > 0s and the value of it at t = 3s. (b) Compute i() and energy stored in the capacitor of the circuit. 50 100 10mF 100 60V 4H Figure Q2 (a) (c) What will be the new resistances by maintaining the inductor and capacitor values to make the response as a critically damped case response in Figure Q2(a) above.
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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pls help me in this qustion
![Refer to Figure Q2 (a). Switch has been closed for so long and open at t = 0 s. Assume the
circuit has reached steady state at t=0.
(a) Find the equation for V(t) for t> Os and the value of it at t= 3s.
(b) Compute i(t) and energy stored in the capacitor of the circuit.
50
t=0
100
10mF
V
60V
100
4H
Figure Q2 (a)
(c) What will be the new resistances by maintaining the inductor and capacitor values to
make the response as a critically damped case response in Figure Q2(a) above.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff61b67cd-d0a8-453b-8d74-88ddef086f4c%2Ff72d2264-95f4-47e2-9158-412736c37a3d%2Fxn3tkc_processed.png&w=3840&q=75)
Transcribed Image Text:Refer to Figure Q2 (a). Switch has been closed for so long and open at t = 0 s. Assume the
circuit has reached steady state at t=0.
(a) Find the equation for V(t) for t> Os and the value of it at t= 3s.
(b) Compute i(t) and energy stored in the capacitor of the circuit.
50
t=0
100
10mF
V
60V
100
4H
Figure Q2 (a)
(c) What will be the new resistances by maintaining the inductor and capacitor values to
make the response as a critically damped case response in Figure Q2(a) above.
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