Consider a linear time-invariant system with impulse response Sa", n20, h[n] = 10, n< 0, and input S1, osns (N – 1), r|n} = 10, otherwise. 1. Determince the output y[n] by explicitly evaluating the discrete convo lution of z[n] and hn]. 2. Determine the output y[n] by computing the inverse z-transform of the product of the z-transforms of r[n] and h[n].

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.7: The Inverse Of A Matrix
Problem 31E
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Consider a linear time-invariant system with impulse response
Sa", n20,
h[n] =
10, n<0,
and input
S1, 0<n< (N – 1),
r|n} =
10, otherwise.
1. Determince the output y[n] by explicitly evaluating the discrete convo-
lution of r[n] and h|n].
2. Determine the output y[n] by computing the inverse z-transform of the
product of the z-transforms of r[n] and h[n].
Transcribed Image Text:Consider a linear time-invariant system with impulse response Sa", n20, h[n] = 10, n<0, and input S1, 0<n< (N – 1), r|n} = 10, otherwise. 1. Determince the output y[n] by explicitly evaluating the discrete convo- lution of r[n] and h|n]. 2. Determine the output y[n] by computing the inverse z-transform of the product of the z-transforms of r[n] and h[n].
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