COMMUNICATION SIGNAL AND SYSTEM
PAPER NO. 4          
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PUT ON: Dec, 2K1
                                               EC-202
                      COMMUNICATION SIGNAL AND SYSTEM
                                  (B.Tech 4th Semester,1202)
Time : 3 Hours                                                                                        Maximum Marks : 60
NOTE:-
This paper consist of Three Sections. Section A is compulsory. Do any Four questions from
                 Section B and any two questions from Section C


                                     Section-A                                         Marks : 20


1(a) Define Gausian Noise.
(b) Define Noise Temperature.
(c) Define Noise equilent Bandwidth.
(d) What is Brust Noise ?
(e) What is Matched Filter?
(f) What is Conditional Probability?
(g) Define a Random Process.
(h) What is the Utility of Statistical Average?
(i) What is Spectral Density?
(j) Fourier Transform representation of a periodic signals.

                                             
Section-B                                          Marks:5 Each

2. Find the frequency spectrum of single pulse of V volts and T seconds wide using Fourier Transform.
3. Prove the sampling theorm for uneven sampling (i.e. sampling time not constant) that original information
    is still recoverable.
4. A discrete memoryless noisy symmetric channel is to transmit binary data. If p is the probability of error,
    then find conditional probabilties of error and probability of receiving 0 or 1 correctly.
5. What are various sources of noise in amplifiers? Explain three of them. What is noise temperature?
6. Show that mean square value of output of a linear bandpass filter(time invariant) existed by a stationary
    process is given by integral overall frequencies of power spectral density of input random process multiplied
    by squared magnitude of transfer function of the filter.

                                              
Section-C                                        Marks : 10 Each


7. (a) A signal x(t) = 3 sin 100t is applied to the filter with H(f) = 5 e(5t)2. Find G[x(f)], G[y(f)] and y(bar)2x(bar)2
    (b) Define noise factor and signal to noise ratio for a random process. How can these be practally measured ?
8.(a) What is an ergodic process> How is it different from stationary process ? Give examples to illustrate.
   (b) What is matched filter? Derive an expression for probability of error for binary transmission.
9. (a) Find Fourier Transform for x(t) = e-at sin wot u(t).
   (b) How is impulse response of a system derived ? Discuss the computation of stop response from impulse response.
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