Use the following circuit to answer the questions and pick one of the following answers. (a) Calculate the steady-state current i flowing through the inductor and voltage v across the capacitor after the switch after the switch moved to position “a”. 1) 6 A and 0 V 2) - 6 A and 0 V 3) 6 A and 4 V 4) 6 A and 12 V (b) Determine the current i for t > 0 1) 2.5exp(-t) {cos(2t)} + 6 A 2) 4exp(-t ){sin(2t)} + 6 A 3) 2.5exp(-t) {sin(2t)} + 6 A 4) 2.5exp(-2t) {sin(2t)} + 6 A c) Determine the voltage v across the capacitor for t > 0 1) v(t) = 2exp(-t) [2cos(2t)] 2) v(t) = 2exp(-t) [2cos(2t) – sin(2t)] 3) v(t) = exp(-t) [cos(2t) + sin(2t)] 4) v(t) = 2exp(-t) [sin(2t)]
Use the following circuit to answer the questions and pick one of the following answers. (a) Calculate the steady-state current i flowing through the inductor and voltage v across the capacitor after the switch after the switch moved to position “a”. 1) 6 A and 0 V 2) - 6 A and 0 V 3) 6 A and 4 V 4) 6 A and 12 V (b) Determine the current i for t > 0 1) 2.5exp(-t) {cos(2t)} + 6 A 2) 4exp(-t ){sin(2t)} + 6 A 3) 2.5exp(-t) {sin(2t)} + 6 A 4) 2.5exp(-2t) {sin(2t)} + 6 A c) Determine the voltage v across the capacitor for t > 0 1) v(t) = 2exp(-t) [2cos(2t)] 2) v(t) = 2exp(-t) [2cos(2t) – sin(2t)] 3) v(t) = exp(-t) [cos(2t) + sin(2t)] 4) v(t) = 2exp(-t) [sin(2t)]
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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Use the following circuit to answer the questions and pick one of the following answers.
(a) Calculate the steady-state current i flowing through the inductor and voltage v across the capacitor after the switch after the switch moved to position “a”.
1) 6 A and 0 V
2) - 6 A and 0 V
3) 6 A and 4 V
4) 6 A and 12 V
(b) Determine the current i for t > 0
1) 2.5exp(-t) {cos(2t)} + 6 A
2) 4exp(-t ){sin(2t)} + 6 A
3) 2.5exp(-t) {sin(2t)} + 6 A
4) 2.5exp(-2t) {sin(2t)} + 6 A
c) Determine the voltage v across the capacitor for t > 0
1) v(t) = 2exp(-t) [2cos(2t)]
2) v(t) = 2exp(-t) [2cos(2t) – sin(2t)]
3) v(t) = exp(-t) [cos(2t) + sin(2t)]
4) v(t) = 2exp(-t) [sin(2t)]
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