Suppose you have the following circuit. The switch has been open for a long time, and is closed at time t = 0. Assume V, = 5V,R2 = 10kN, L2 = 2mH,C2 = 0.1µF The second order differential equation for the voltage across the capacitor is dVc(t)/dt + a,dV-(t)/dt + a2Ve = K R2 L2 V2 C2 What is the coefficient K of the 2nd order differential equation for this circuit? Do not use scientific notation. +.

Delmar's Standard Textbook Of Electricity
7th Edition
ISBN:9781337900348
Author:Stephen L. Herman
Publisher:Stephen L. Herman
Chapter19: Capacitors
Section: Chapter Questions
Problem 2PA: You are an electrician working in an industrial plant. You discover that the problem with a certain...
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Suppose you have the following circuit. The switch has been open for a long time, and is closed at time t = 0.
Assume V, = 5V,R2 = 10kN, L2 = 2mH,C2 = 0.1µF
The second order differential equation for the voltage across the capacitor is
dV.(t)/dt + a,dV.(t)/dt + a,Ve = K
R2
L2
V2
C2
What is the coefficient K of the 2nd order differential equation for this circuit? Do not use scientific notation.
Transcribed Image Text:Suppose you have the following circuit. The switch has been open for a long time, and is closed at time t = 0. Assume V, = 5V,R2 = 10kN, L2 = 2mH,C2 = 0.1µF The second order differential equation for the voltage across the capacitor is dV.(t)/dt + a,dV.(t)/dt + a,Ve = K R2 L2 V2 C2 What is the coefficient K of the 2nd order differential equation for this circuit? Do not use scientific notation.
In the circuit below, the switch is closed for a long time before
time t = 0. V, = 24V, R1 = 300N, C1 = 104F and C, = 204F.
C1
R1
t = 0
-V.+
Vs
C2
What is the voltage V. across capacitor C, when the switch is closed? Give your answer in V, without entering the
units.
Transcribed Image Text:In the circuit below, the switch is closed for a long time before time t = 0. V, = 24V, R1 = 300N, C1 = 104F and C, = 204F. C1 R1 t = 0 -V.+ Vs C2 What is the voltage V. across capacitor C, when the switch is closed? Give your answer in V, without entering the units.
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