Determine the Zero State Response for the LT-I system described by the differential equation: y" (t) + 4y (t) + 4y (t) = x(t) for an input signal: x (t) = 8 cos(2t)u(t) with initial conditions: y(0)=0, y'(0) = 1 Enter the numeric values (whole numbers only) for the coefficients in the expression below: YZSR (t) = E cos(wt)u(t) + F sin(wt)u(t) + Geht u (t) + Jtektu (t) E= type your answer... type your answer... W type your answer... F= type your answer... G= type your answer... ,h= ,k= type your answer... J= type your answer...
Determine the Zero State Response for the LT-I system described by the differential equation: y" (t) + 4y (t) + 4y (t) = x(t) for an input signal: x (t) = 8 cos(2t)u(t) with initial conditions: y(0)=0, y'(0) = 1 Enter the numeric values (whole numbers only) for the coefficients in the expression below: YZSR (t) = E cos(wt)u(t) + F sin(wt)u(t) + Geht u (t) + Jtektu (t) E= type your answer... type your answer... W type your answer... F= type your answer... G= type your answer... ,h= ,k= type your answer... J= type your answer...
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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i know you have to find the zero input response first, before zero state response so if you only want to do that, that's more than enough!

Transcribed Image Text:Determine the Zero State Response for the LT-I system described by the differential equation:
y" (t) + 4y (t) + 4y (t) = x(t)
for an input signal: x (t) = 8 cos(2t)u(t)
with initial conditions: y(0)=0, y'(0) = 1
Enter the numeric values (whole numbers only) for the coefficients in the expression below:
YZSR (t) = E cos(wt)u(t) + F sin(wt)u(t) + Geht u (t) + Jtektu (t)
E= type your answer...
type your answer...
W type your answer...
F= type your answer...
G= type your answer...
,h=
,k= type your answer...
J= type your answer...
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