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Principles of Modern Communication Systems (2017) - Agbo & Sadiku - Solutions Manual PDF

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Complete solutions covering amplitude modulation, frequency modulation, digital communications, noise analysis, information theory, and communication networks. Step-by-step derivations for electrical engineering students. Principles of Modern Communication Systems solutions, Agbo Sadiku solutions manual, Communication systems exercises, Amplitude modulation problems, Frequency modulation solved, Digital communications answers, Noise analysis manual, Information theory solutions, Signal processing homework, Electrical engineering communications, Modulation techniques manual, Communication theory exercises, Agbo Sadiku download, Modern comm systems PDF, Communication engineering solutions, Principles of communications answers

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ALL 8 CHAPTERS COVERED




SOLUTIONS MANUAL

, 1

CHAPTER 1

P. E. 1.1
3
10 10
10 mW =10 log10 20 dBW
1
3
10 10
10 mW =10 log10 10 3 10 dBm



P. E. 1.2

10 log10 S / N S/N 102 100
20
C
C B log2 (1 S / N B
) log2 (1 S / N )
20
B kHz = 3.0038 kHz = 3003.8 Hz
log2 (101)




Prob.1.1
See text

Prob. 1.2
Noise is anỵ signal which interferes with and corrupts the desired signal. Noise is an
interference and constitutes a major limitation to communication sỵstem.

Prob. 1.3
(a) 10log10 0.036 = - 14.43 dB
(b) 10log 42 = 10.23 dB
(c) 10log 508 = 27.06 dB
(d) 10 log10 (3 103 ) 54.77 dB

Prob. 1.4

14
(a) 140 dB = G 10
10log10G G 10 0.3
0.501
(b)
− 3 dB = 10log10G
(c) 20 dB = 10log10G G 102 100
(d) 42 dB = 10log10G G 104.2 15,848.93

, 2



Prob. 1.5 P P 0.3
(a) -3dBm = 10log 10 0.5
10
1mW  1mW
P 0.5 mW
P 1.2
(b) -12dBW = 10log P 10 0.063 W
10
 1W
P  P
(c) 65 dBm = 10log 106.5 3162277.60
10
1mW  1mW
P 3162.3 W
P
(d) 35 dBW = 10log P 103.5 3162.3 W
10
 1W

Prob. 1.6 4mW
(a) 10log 10log(0.004)= -23.98 dBW
10
1W
4mW
10log 10log(4)= 6.02 dBm
10
 1mW
(b) 10log(0.36)= -4.437 dBW
10log(360)=25.56 dBm
(c) 10log(2) = 3.01 dBW
10log(2000) = 330.1 dBm
(d) 10log(110) = 20.41 dBW
10log(110 103 ) 50.41 dBm

Prob. 1.7 3
10 9
(a) 0 dBm 1mW 10log10 12
10 log10 90 dBrn
 10 
10
1.5 88.5 dBrn
dBm
30 dBrn
60 dBm
(b)

, 3

P P
P dBm = 10log 10PdBm /10
10 
-3 -3
10
P 10 3 PdBm /10
9 PdBm /10

P dBrn = 10log -12
10 10 log 10

1
log 10
10 2




P dBrn= 90+ P dBm
Hence,
dBrn = 90+ dBm
Prob. 1.8

B = 2 MHz, S/N = 102.5 = 316
C 2 log2 (1 316) 16.62 Mbps
L 50, 000 8
t= s 24.067 ms
C 16.62

Prob. 1.9
(a) S=250 W, N = 20 W, B = 3 MHz 250
C B log (1 S / N ) 3 106 log 1 11.26 Mbps
2 2
20
3 2 250
(b) C = 106 log2 1 4.7 Mbps
3 20


Prob. 1.10
25k
25 kbps = Blog2 (1 B 2.78 kHz
500) log2 501

Prob. 1.11
S S
30dB 103 1000
N N
dB
C
C B
log S B 36, 000 3.6118 kHz
1
2
N log 1001 log 1001
2 10

log10 2

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