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Project: The switch in the circuit shown below is moved from A to B at t = 0 after being at A for a long time. 5 kN 20 kN A + VR t = 0 100 V 20 μF V1 5 µF V2 According to that, determine: 1. The time constant of vR(t) 2. VR (t) at t > 0 3. i(t) 4. v1 (t), v2(t) and the initial values. 5. Show that the stored energy at t = o plus the total energy dissipated in the 20 k2 resistor is equal to the energy stored in the capacitors at t = 0.

Project: The switch in the circuit shown below is moved from A to B at t = 0 after being at A for a long time. 5 kN 20 kN A + VR t = 0 100 V 20 μF V1 5 µF V2 According to that, determine: 1. The time constant of vR(t) 2. VR (t) at t > 0 3. i(t) 4. v1 (t), v2(t) and the initial values. 5. Show that the stored energy at t = o plus the total energy dissipated in the 20 k2 resistor is equal to the energy stored in the capacitors at t = 0.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Last two qustions, please!

last time i put them here, i got wrong answers for last two qustions.

please be sure this time, thank you

Project: The switch in the circuit shown below is moved from A to B at t = 0 after being at A for a long time. 5 kN А 20 kN В + VR t = 0 100 V + 20 µF V1 5 µF V2 According to that, determine: 1. The time constant of vR(t) 2. vR(t) at t > 0 3. i(t) 4. v1(t), v2 (t) and the initial values. 5. Show that the stored energy at t = o plus the total energy dissipated in the 20 k2 resistor is equal to the energy stored in the capacitors at t = 0.
Transcribed Image Text:Project: The switch in the circuit shown below is moved from A to B at t = 0 after being at A for a long time. 5 kN А 20 kN В + VR t = 0 100 V + 20 µF V1 5 µF V2 According to that, determine: 1. The time constant of vR(t) 2. vR(t) at t > 0 3. i(t) 4. v1(t), v2 (t) and the initial values. 5. Show that the stored energy at t = o plus the total energy dissipated in the 20 k2 resistor is equal to the energy stored in the capacitors at t = 0.
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