Electronics and Communication Engineering - Communication Systems
Exercise : Communication Systems - Section 4
- Communication Systems - Section 13
- Communication Systems - Section 25
- Communication Systems - Section 24
- Communication Systems - Section 23
- Communication Systems - Section 22
- Communication Systems - Section 21
- Communication Systems - Section 20
- Communication Systems - Section 19
- Communication Systems - Section 18
- Communication Systems - Section 17
- Communication Systems - Section 16
- Communication Systems - Section 15
- Communication Systems - Section 14
- Communication Systems - Section 1
- Communication Systems - Section 12
- Communication Systems - Section 11
- Communication Systems - Section 10
- Communication Systems - Section 9
- Communication Systems - Section 8
- Communication Systems - Section 7
- Communication Systems - Section 6
- Communication Systems - Section 5
- Communication Systems - Section 4
- Communication Systems - Section 3
- Communication Systems - Section 2
26.
For an ideal 3000 Hz channel, Nyquist rate is
Answer: Option
Explanation:
For 3000 Hz.
Nyquist rate is twice, i.e., 6000 bps.
27.
Assertion (A): Electromagnetic waves in free space spread uniformly in all directions from a point source
Reason (R): Free space has no interference or obstacles.
Answer: Option
Explanation:
Since free space has no interference or obstacles, EM waves spread uniformly.
28.
In the FM wave described by equation v = 15 sin (4 x 108 t + 3 sin 1100 t), the maximum frequency deviation is
Answer: Option
Explanation:
.
Maximum frequency deviation = 3 x 175 = 525 Hz.
29.
The radar cross-section of a target depends an
Answer: Option
Explanation:
Effective area of target is called radar cross-section.
It depends on frequency polarization of incident wave and aspect of target.
30.
The Nyquist sampling interval, for the signal sin c (700t) + sin c (5000 t) is
Answer: Option
Explanation:
g(t) = sin c (700 t) + sin c (500 t)
[sin (p 700 t) + sin (p 500 t)]
fm = 350 Hz
fs = 700 Hz, Nyquist rate = .
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