Write down the impulse response for each signal in Problem 1. Simplify your an- swer as much as possible. Given x[n] = {1,2, 3}, carefully draw the following signals. Label the time and amplitude axes so the graph is unambiguous. (a) xa[n] = x[n – 2]. (b) х,и] — х[—п — 2) (c) xe{n] = x[-2n + 1] %3D 00 (d) xa[n] = C x[n – 3k] k-00
Write down the impulse response for each signal in Problem 1. Simplify your an- swer as much as possible. Given x[n] = {1,2, 3}, carefully draw the following signals. Label the time and amplitude axes so the graph is unambiguous. (a) xa[n] = x[n – 2]. (b) х,и] — х[—п — 2) (c) xe{n] = x[-2n + 1] %3D 00 (d) xa[n] = C x[n – 3k] k-00
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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Help me please
![1. For each of the following discrete-time systems, determine whether or not the sys-
tem is (1) linear, (2) causal, (3) time-invariant, (4) stable, and/or (5) FIR. Please write
"yes" or "no" in each block. Assume [g[n]| < Bg < co for all n. Show all your work.
|Part | System
|Linear? | Causal? | Time-invariant? | Stable? | FIR?
(a) y[n] = 1
(b) y(n] = cos(x[n])g[n+1]
%3D
(c) y(n] = x[–1] +x[n]
M
(d) y(n] = E bx[n – k]
k=0
2. Write down the impulse response for each signal in Problem 1. Simplify your an-
swer as much as possible.
3. Given x[n] = {1,2, 3}, carefully draw the following signals. Label the time and
amplitude axes so the graph is unambiguous.
(a) xa(n] = x[n – 2).
(b) xb[n] = x[–n – 2]
(c) xe{n] = x[-2n + 1]
%3D
00
(d) xa[n] = £ x[n – 3k]
k=-00](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff8abb620-dd30-457c-b5f1-4da9380dd779%2Fa3fb0afa-cf25-4865-ad1d-e75aafe6d2f2%2F1lwt88s_processed.png&w=3840&q=75)
Transcribed Image Text:1. For each of the following discrete-time systems, determine whether or not the sys-
tem is (1) linear, (2) causal, (3) time-invariant, (4) stable, and/or (5) FIR. Please write
"yes" or "no" in each block. Assume [g[n]| < Bg < co for all n. Show all your work.
|Part | System
|Linear? | Causal? | Time-invariant? | Stable? | FIR?
(a) y[n] = 1
(b) y(n] = cos(x[n])g[n+1]
%3D
(c) y(n] = x[–1] +x[n]
M
(d) y(n] = E bx[n – k]
k=0
2. Write down the impulse response for each signal in Problem 1. Simplify your an-
swer as much as possible.
3. Given x[n] = {1,2, 3}, carefully draw the following signals. Label the time and
amplitude axes so the graph is unambiguous.
(a) xa(n] = x[n – 2).
(b) xb[n] = x[–n – 2]
(c) xe{n] = x[-2n + 1]
%3D
00
(d) xa[n] = £ x[n – 3k]
k=-00
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