r²+²+ -10-3 For the signals studied in problem 6-3 above, we can approximate the bandwidth of the periodic message signal m(t) by its 5th harmonic frequency (i.e., five times the reciprocal of the period 1/To). a) Determine the approximate bandwidth of the FM signal. b) Determine the approximate bandwidth of the PM signal.
r²+²+ -10-3 For the signals studied in problem 6-3 above, we can approximate the bandwidth of the periodic message signal m(t) by its 5th harmonic frequency (i.e., five times the reciprocal of the period 1/To). a) Determine the approximate bandwidth of the FM signal. b) Determine the approximate bandwidth of the PM signal.
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![AN
-10-3
For the signals studied in problem 6-3 above, we can approximate the bandwidth of the periodic message
signal m(t) by its 5th harmonic frequency (i.e., five times the reciprocal of the period 1/To).
a) Determine the approximate bandwidth of the FM signal.
b) Determine the approximate bandwidth of the PM signal.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F44f894a6-af9c-4ba6-83a2-ffa234c27c6b%2F45402497-e6e8-4946-8b14-1419617dffd3%2Fmzl5tkz_processed.png&w=3840&q=75)
Transcribed Image Text:AN
-10-3
For the signals studied in problem 6-3 above, we can approximate the bandwidth of the periodic message
signal m(t) by its 5th harmonic frequency (i.e., five times the reciprocal of the period 1/To).
a) Determine the approximate bandwidth of the FM signal.
b) Determine the approximate bandwidth of the PM signal.
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