The convolution of a continuous system is given by y(t) = [_u(t – t)h(t)dr, Where u(t – t) is the input signal and h(t) is the impulse response of the system, based on the above system answer the followings? 1- If the input is an impulse function(u(t) = 8(t)), what is the system responsey(t)? 2- If the impulse response is h(t) = 6(t), how does the system behave? 3- If the impulse response h(t) is a unit step function, what is the system responsey(t)? 4- If h(t) = 8(t – 1) , find the system response y(t)? 5- If h(t) as showh in figure, how does the system behave? h(t)

The convolution of a continuous system is given by y(t) = [_u(t – t)h(t)dr, Where u(t – t) is the input signal and h(t) is the impulse response of the system, based on the above system answer the followings? 1- If the input is an impulse function(u(t) = 8(t)), what is the system responsey(t)? 2- If the impulse response is h(t) = 6(t), how does the system behave? 3- If the impulse response h(t) is a unit step function, what is the system responsey(t)? 4- If h(t) = 8(t – 1) , find the system response y(t)? 5- If h(t) as showh in figure, how does the system behave? h(t)

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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h(t) is the impulse response of a system consisting of systems A and B in a series, meaning the output of system A is the input of system B. If the impulse response of system A is tu(t) and the impulse response of system B is 8 (t – 3) , what is h(t)? O (t-3)u(t-3) 38 (t – 3) - 3 O tu(3) tu (t) + 8 (t – 3)
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The convolution of a continuous system is given by y(t) = Su(t-t)h()dt, Where u(t - t) is the input signal and h(t) is the impulse response of the system, based on the above system answer the followings? 1- If the input is an impulse function(u(t) = 6(t)), what is the system responsey (t)? 2- If the impulse response is h(t) = 6(t), how does the system behave? 3- If the impulse response h(t) is a unit step function, what is the system responsey(t)? 4 If h(t) = 8(t – 1) , find the system response y(t)? 5- If h(t) as showa in figure, how does the system behave? -00 |3| | h(t)
Provide the nature of the response (undamped, overdamped, undamped, critically damped) of the output c(t) The input to the system shown is a unit step function, u(t).
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Follow up question
No Inverse Laplace
NE The system described by y(t) = S x(1) dt has impulse response A) h(t) = u(t – 2) B) h(t) = 8(t – 2) C) h(t) = 8(t – 2) + u(t – 2) D) h(t) = u(t) %3D E) h(t) = u(t) – 2 %3D