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Let the following symbols be used: Ya1): impulse response Yesa(1) : unit-step response Ys (): homogeneous solution Yzm(): zero-input response Yzsz (1): zero-state response Yal): complete response Y„1): particular solution Let x(1) = 5(1), the Dirac's delta signal. Fill in the blanks in Table 1. Let x(t) = u(t), the unit-step signal. Fill in the blanks in Table 2. Now change the input and the state in the above dynamical system and a) b) c) let dy(t) = -3y(t) – 28(t) + 3u(t) dt y(0") = -5.

Let the following symbols be used: Ya1): impulse response Yesa(1) : unit-step response Ys (): homogeneous solution Yzm(): zero-input response Yzsz (1): zero-state response Yal): complete response Y„1): particular solution Let x(1) = 5(1), the Dirac's delta signal. Fill in the blanks in Table 1. Let x(t) = u(t), the unit-step signal. Fill in the blanks in Table 2. Now change the input and the state in the above dynamical system and a) b) c) let dy(t) = -3y(t) – 28(t) + 3u(t) dt y(0") = -5.

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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Consider the 1* -order continuous-time (CT) LTI dynamical system given by the input-output differential equation dy(t) = -3y(t) + x(t) dt y(0-) =0. Let the following symbols be used: and the state Y'm(0): impulse response Yzın (t): zero-input response Vzsa (1): zero-state response Yea (1): complete response Yesa () : unit-step response Yus (1): homogeneous solution Ys 1): particular solution Let x(1) = 8(1), the Dirac's delta signal. Fill in the blanks in Table 1. Let x(t) = u(t), the unit-step signal. Fill in the blanks in Table 2. Now change the input and the state in the above dynamical system and a) b) c) let dy(t) = -3y(t) – 28(t) + 3u(t) dt y(0") = -5. Fill in the blanks in Table 3. Table 1 Yzz(1) Yzz (1) Ycr(1) Table 2 Yese (1) Yzz(1) Table 3 Yz (1) Ys (1)
Transcribed Image Text:Consider the 1* -order continuous-time (CT) LTI dynamical system given by the input-output differential equation dy(t) = -3y(t) + x(t) dt y(0-) =0. Let the following symbols be used: and the state Y'm(0): impulse response Yzın (t): zero-input response Vzsa (1): zero-state response Yea (1): complete response Yesa () : unit-step response Yus (1): homogeneous solution Ys 1): particular solution Let x(1) = 8(1), the Dirac's delta signal. Fill in the blanks in Table 1. Let x(t) = u(t), the unit-step signal. Fill in the blanks in Table 2. Now change the input and the state in the above dynamical system and a) b) c) let dy(t) = -3y(t) – 28(t) + 3u(t) dt y(0") = -5. Fill in the blanks in Table 3. Table 1 Yzz(1) Yzz (1) Ycr(1) Table 2 Yese (1) Yzz(1) Table 3 Yz (1) Ys (1)
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