For the LTI system shown in the figure:h1(п) — и(п - 2); h2(п) — -и(п — 3); һз(п) — (0.1)"u(п); һ4(n) — 8(п + 2)=1- Find the overall impulse response h(n).2- Find the output response y(n) if the input x(n) = 8(n – 1)h1(n)y(n)x(n)h3(n)h4(n)h2(n)

The block diagram of the LTI system is shown below: 1- The overall impulse response of the above…

For the LTI system shown in the figure: h1(n) = u(n – 2); h2(n) = -u(n – 3); h3(n) = (0.1)"u(n); h4(n) = 8(n + 2) 1- Find the overall impulse response h(n). 2- Find the output response y(n) if the input x(n) = 8(n – 1) h1(n) y(n) x(n). h3(n) h4(n) h2(n)

For the LTI system shown in the figure: h1(n) = u(n – 2); h2(n) = -u(n – 3); h3(n) = (0.1)"u(n); h4(n) = 8(n + 2) 1- Find the overall impulse response h(n). 2- Find the output response y(n) if the input x(n) = 8(n – 1) h1(n) y(n) x(n). h3(n) h4(n) h2(n)

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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Question

For the LTI system shown in the figure:
h1(п) — и(п - 2); h2(п) — -и(п — 3); һз(п) — (0.1)"u(п); һ4(n) — 8(п + 2)
=
1- Find the overall impulse response h(n).
2- Find the output response y(n) if the input x(n) = 8(n – 1)
h1(n)
y(n)
x(n)
h3(n)
h4(n)
h2(n)

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