You are given the circuit shown below. Note that the connected to the + terminal of the capacitor closes at t = 0, while the switch connected to the negative terminal opens at t = 0. 30 V 12 92 www t=0 6Ω +v(t) 0.1 F - 69 www t=0 392 4 A Please determine the following assuming that the capacitor voltage is steady right before t = 0. a) The initial capacitor voltage v(0) b) The final capacitor voltage final long after the switches have changed. c) A neat circuit schematic for the transient period.

Electricity for Refrigeration, Heating, and Air Conditioning (MindTap Course List)
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ISBN:9781337399128
Author:Russell E. Smith
Publisher:Russell E. Smith
Chapter8: Basic Electric Motors
Section: Chapter Questions
Problem 25RQ: List the five capacitor replacement rules.
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You are given the circuit shown below. Note that the connected to the + terminal of the capacitor closes
at t = 0, while the switch connected to the negative terminal opens at t = 0.
30 V
12 92
www
t=0
692
+ v(t)
0.1 F
-
69
www
t=0
392
4 A
Please determine the following assuming that the capacitor voltage is steady right before t = 0.
a) The initial capacitor voltage v(0)
b) The final capacitor voltage final long after the switches have changed.
c) A neat circuit schematic for the transient period.
d) A differential equation for the capacitor voltage in the circuit shown in part c.
e) The solution of the differential equation v(t) fort 20
Transcribed Image Text:You are given the circuit shown below. Note that the connected to the + terminal of the capacitor closes at t = 0, while the switch connected to the negative terminal opens at t = 0. 30 V 12 92 www t=0 692 + v(t) 0.1 F - 69 www t=0 392 4 A Please determine the following assuming that the capacitor voltage is steady right before t = 0. a) The initial capacitor voltage v(0) b) The final capacitor voltage final long after the switches have changed. c) A neat circuit schematic for the transient period. d) A differential equation for the capacitor voltage in the circuit shown in part c. e) The solution of the differential equation v(t) fort 20
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