Problem 6-3 This problem has three independent parts. (a) Construct a linear chirp a(t) such that the frequency decreases from 4000 Hz to 300 Hz in 5 seconds. Provide an equation for a(t). (b) Determine the instantaneous frequency (in Hz) of the following signal: x(t) = cos(-26003 +2600t² + 2600t) 0
Problem 6-3 This problem has three independent parts. (a) Construct a linear chirp a(t) such that the frequency decreases from 4000 Hz to 300 Hz in 5 seconds. Provide an equation for a(t). (b) Determine the instantaneous frequency (in Hz) of the following signal: x(t) = cos(-26003 +2600t² + 2600t) 0
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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I need help with this problem and an explanation of the solution for the image described below. (Introduction to Signals and Systems)

Transcribed Image Text:Problem 6-3
This problem has three independent parts.
(a) Construct a linear chirp a(t) such that the frequency decreases from 4000 Hz to 300 Hz in
5 seconds. Provide an equation for a(t).
(b) Determine the instantaneous frequency (in Hz) of the following signal:
x(t) = cos(-26003 +2600t² + 2600t)
0<t≤1
Provide a plot or sketch of the instantaneous frequency and answer the following questions. At
what time t is the instantaneous frequency the largest? How large is the largest frequency?
(c) Find the instantaneous frequency (in Hz) of the following signal
x(t) = 4 cos(100 sin(2x4) + 2(600))
Provide a plot or sketch of the instantaneous frequency and answer the following questions. How
large is the largest frequency? How small is the smallest frequency?
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