Consider a frequency modulated signal of the form s(t) = (a, + 2) cos [2nfct + (ag + 1) sin(2nf¡t) + (a, + 1) sin(2nfzt)] where fc » f2 > f1. Determine the average transmitted power. Determine the effective bandwidth according to Carson's rule. Determine the power of the frequency component f. + 2f1 – 3f2 а. b. с. Table of Bessel function J.(B) n B=1 _B=2 B=3 B=4 B=5 B=6 B=7 B=8 B=9 B=10 0.765 0.224 -0.260 -0.397 -0.178 0.151 0.300 0.172 -0.090 -0.246 0.440 0.577 0.339 -0.066 -0.328 -0.277 -0.005 0.235 0.245 0.043 0.047 -0.243 -0,301 -0.113 0.145 0.255 1 2 0.115 0.353 0.486 0.364 0.020 0.129 0,309 0.430 0.365 0.115 -0.168 -0.291 -0.181 0.058 0.391 0.358 0.158 -0.105 -0.265 -0.220 0.261 0,362 0.348 0.186 -0.055 -0.234 0.131 0.246 0.339 0.338 0.204 -0.014 0.003 0.015 0.053 0.130 0.234 0.321 0.327 0.217 0.004 0.018 0.057 0.128 0.223 0.305 0.318 0.006 0.021 0.059 0.126 0.215 0.292 3 4 0.002 0.034 0.132 0.281 0.007 0.043 0.132 0.001 0.011 0.049 6 7 8
Consider a frequency modulated signal of the form s(t) = (a, + 2) cos [2nfct + (ag + 1) sin(2nf¡t) + (a, + 1) sin(2nfzt)] where fc » f2 > f1. Determine the average transmitted power. Determine the effective bandwidth according to Carson's rule. Determine the power of the frequency component f. + 2f1 – 3f2 а. b. с. Table of Bessel function J.(B) n B=1 _B=2 B=3 B=4 B=5 B=6 B=7 B=8 B=9 B=10 0.765 0.224 -0.260 -0.397 -0.178 0.151 0.300 0.172 -0.090 -0.246 0.440 0.577 0.339 -0.066 -0.328 -0.277 -0.005 0.235 0.245 0.043 0.047 -0.243 -0,301 -0.113 0.145 0.255 1 2 0.115 0.353 0.486 0.364 0.020 0.129 0,309 0.430 0.365 0.115 -0.168 -0.291 -0.181 0.058 0.391 0.358 0.158 -0.105 -0.265 -0.220 0.261 0,362 0.348 0.186 -0.055 -0.234 0.131 0.246 0.339 0.338 0.204 -0.014 0.003 0.015 0.053 0.130 0.234 0.321 0.327 0.217 0.004 0.018 0.057 0.128 0.223 0.305 0.318 0.006 0.021 0.059 0.126 0.215 0.292 3 4 0.002 0.034 0.132 0.281 0.007 0.043 0.132 0.001 0.011 0.049 6 7 8
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Question
Suppose a7=7, a8=8, a9=9
![Consider a frequency modulated signal of the form
s(t) = (a, + 2) cos [2nfct + (ag + 1) sin(2nf¡t) + (a9 + 1) sin(2nf2t)]
where f. » f2 > f1-
Determine the average transmitted power.
Determine the effective bandwidth according to Carson's rule.
Determine the power of the frequency component fc + 2f1 – 3f2
а.
b.
с.
Table of Bessel function J.(B)
B=7 B=8 B=9 B=10
B=1 B=2 B=3
0
0.440 0.577 0.339 -0.066 -0.328 -0.277 -0.005 0.235 0.245
B=4
B=5
B=6
0.765 0.224 -0.260 -0.397 -0.178 0.151 0.300 0.172 -0.090 -0.246
0.043
1
2 0.115 0.353 0.486 0.364 0.047 -0.243 -0.301 -0.113 0.145 0.255
0.020 0.129 0,309 0.430 0.365 0.115 -0.168 -0.291 -0.181 0.058
0.358 0.158 -0.105 -0.265 -0.220
0.362 0.348 0.186 -0.055 -0.234
0.246 0.339 0.338 0.204 -0.014
0.130 0.234 0.321 0.327 0.217
057 0.128 0.223 0.305 0.318
0.006 0.021 0.059 0.126 0.215 0.292
3
4 0.002 0.034 0.132 0.281 0.391
0.007 0.043 0.132 0.261
0.001 0.011 0.049 0.131
6
7
0.003 0.015 0.053
0.004 0.018](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3ddfea07-54d5-485a-912c-dcc1db5d1630%2Fc3d2fada-377d-4a90-bc49-afcba77cbf6e%2F4qyeizm_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a frequency modulated signal of the form
s(t) = (a, + 2) cos [2nfct + (ag + 1) sin(2nf¡t) + (a9 + 1) sin(2nf2t)]
where f. » f2 > f1-
Determine the average transmitted power.
Determine the effective bandwidth according to Carson's rule.
Determine the power of the frequency component fc + 2f1 – 3f2
а.
b.
с.
Table of Bessel function J.(B)
B=7 B=8 B=9 B=10
B=1 B=2 B=3
0
0.440 0.577 0.339 -0.066 -0.328 -0.277 -0.005 0.235 0.245
B=4
B=5
B=6
0.765 0.224 -0.260 -0.397 -0.178 0.151 0.300 0.172 -0.090 -0.246
0.043
1
2 0.115 0.353 0.486 0.364 0.047 -0.243 -0.301 -0.113 0.145 0.255
0.020 0.129 0,309 0.430 0.365 0.115 -0.168 -0.291 -0.181 0.058
0.358 0.158 -0.105 -0.265 -0.220
0.362 0.348 0.186 -0.055 -0.234
0.246 0.339 0.338 0.204 -0.014
0.130 0.234 0.321 0.327 0.217
057 0.128 0.223 0.305 0.318
0.006 0.021 0.059 0.126 0.215 0.292
3
4 0.002 0.034 0.132 0.281 0.391
0.007 0.043 0.132 0.261
0.001 0.011 0.049 0.131
6
7
0.003 0.015 0.053
0.004 0.018
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