Consider the following LRC-series circuit. Find the general solution for charge q(t) on the capacitor. q(t) = q(t) = L = 1 h, R = 100 2, C = 0.0004 f, E(t) = 20 V, q(0) = 0 C, i(0) = 3 A - i(t) 1 124 + 13t 5 13-50t - 50 5 Need Help? -50t Find the initial conditions. q(0) = 0 с q'(0) = 15 X C/s Find the charge q(t) on the capacitor and the current i(t). 1 13t -50t 1 + 124 5 + 125 e Read It + 1 125 X C 1 13t + 125 5 X C -50t Find the maximum charge on the capacitor. (Round your answer to four decimal places.) 0.0244 с ✓ A
Consider the following LRC-series circuit. Find the general solution for charge q(t) on the capacitor. q(t) = q(t) = L = 1 h, R = 100 2, C = 0.0004 f, E(t) = 20 V, q(0) = 0 C, i(0) = 3 A - i(t) 1 124 + 13t 5 13-50t - 50 5 Need Help? -50t Find the initial conditions. q(0) = 0 с q'(0) = 15 X C/s Find the charge q(t) on the capacitor and the current i(t). 1 13t -50t 1 + 124 5 + 125 e Read It + 1 125 X C 1 13t + 125 5 X C -50t Find the maximum charge on the capacitor. (Round your answer to four decimal places.) 0.0244 с ✓ A
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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Transcribed Image Text:Consider the following LRC-series circuit.
Find the general solution for charge q(t) on the capacitor.
q(t): =
q(t)
L = 1 h, R = 100 , C = 0.0004 f, E(t) = 20 V, q(0) = 0 C, ¡(0) = 3 A
i(t)
=
1
124
+
1
+
124
Find the initial conditions.
q(0)
= 0
q'(0) = 15
Find the charge q(t) on the capacitor and the current i(t).
13t -50t 1
5
e
+
125
13 -50t
5
e
13t -50t
5
Need Help?
e
с
X C/s
- 50
+
Read It
1
125
хс
1
13t
+
125 5
X C
e
-50t
Find the maximum charge on the capacitor. (Round your answer to four decimal places.)
0.0244
с
A
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