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20 mF v(1) 4 Ω. 2.0 H 3i(1) 0 = g2 -v(t) + 12.5유V(t) + 25v(t). dt2 Vnlt) = Aje 250t + Aze`10.0t V. ine the value of the coefficients A1 and A2 when v(0) = 9 v and i(0) = 2.0 A:

20 mF v(1) 4 Ω. 2.0 H 3i(1) 0 = g2 -v(t) + 12.5유V(t) + 25v(t). dt2 Vnlt) = Aje 250t + Aze`10.0t V. ine the value of the coefficients A1 and A2 when v(0) = 9 v and i(0) = 2.0 A:

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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*Example 9.4-1 X Your answer is incorrect. Try again. (See Example 9.4-1 in the textbook for the solution to a similar problem.) v(1) 4 Ω 2.0 H 3i(1) 20 mF This circuit can be represented by the differential equation dvit) + 12.5 vit) + 25v(t). 0 = dt2 The natural response is Vn(t) = = A¿e° -2.50t + Aze -10.0t V. The coefficients A1 and A2 depend on the initial conditions, V(0) and i(0). Determine the value of the coefficients A1 and A2 when V(0) = 9 v and i(0) = 2.0 A: A1 [16.33 and A2 -7.33
Transcribed Image Text:*Example 9.4-1 X Your answer is incorrect. Try again. (See Example 9.4-1 in the textbook for the solution to a similar problem.) v(1) 4 Ω 2.0 H 3i(1) 20 mF This circuit can be represented by the differential equation dvit) + 12.5 vit) + 25v(t). 0 = dt2 The natural response is Vn(t) = = A¿e° -2.50t + Aze -10.0t V. The coefficients A1 and A2 depend on the initial conditions, V(0) and i(0). Determine the value of the coefficients A1 and A2 when V(0) = 9 v and i(0) = 2.0 A: A1 [16.33 and A2 -7.33
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