2020 2021 Student Forum B.E ECE 5th semester question paper of Anna University

#1
5th December 2014, 10:37 AM
 Unregistered Guest
B.E ECE 5th semester question paper of Anna University

Hi I want the question paper of digital communication of B.E ECE 5th semester of Anna University so will you provide me?
#2
6th December 2014, 02:08 PM
 Super Moderator Join Date: Apr 2013
Re: B.E ECE 5th semester question paper of Anna University

Ok, as you want the question paper of digital communication of B.E ECE 5th semester of Anna University so here I am providing you

Anna University B.E ECE 5th semester

Digital Communication question paper

1. Which parameter is called figure of merit of a digital communication system and why?
2. What is meant by distortion less transmission?
3. Why is prefiguring done before sampling?
4. Define quantization noise power.
5. Define Hamming distance and calculate its value for two code words 11100 and 11011.
6. Draw the NRZ and RZ code for the digital data 10110001.
7. What is the need for a demodulator in case of base band signaling when the received waveforms are already in pulse like form?
8. How does pulse shaping reduce inter symbol interference?
9. Define QAM and draw its constellation diagram.
10. A binary frequency shift keying system employs two signaling frequencies 1 f and 2 f . The lower frequency 1 f is 1200 Hz and signaling rate is 500 Baud. Calculate 2 f .
PART B — (5 × 16 = 80 Marks)

11. (a) Draw a neat block diagram of a typical digital communication system and explain the function of the key signal processing blocks. (Marks 16)
Or
(b) (i) Distinguish between base band and bandpass signaling. (Marks 6)
(ii) Explain Binary symmetric channel and Gaussian channel with their mathematical models. (Marks 10)
12. (a) State the Nyquist sampling theorem. Demonstrate its validity for an analog signal x(t) having a Fourier transform x( f ) which is zero outside the interval [ ] m m - f < f < +f (Marks 16)
Or
(b) Explain in detail the various source coding techniques for speech signal and compare their performance. (16)
13. (a) For (6,3) systematic linear block code, the code word comprises 1 I , 2 I , 3 I , 1 P , 2 P , 3 P where the three parity check bits 1 P , 2 P and 3 P are formed from the information bits as follows : (16)
P1 = I1 ? I2
P2 = I1 ? I3
P3 = I2 ? I3
Find
(i) The parity check matrix
(ii) The generator matrix
(iii) All possible code words.
(iv) Minimum weight and minimum distance and
(v) The error detecting and correcting capability of the code.
(vi) If the received sequence is 10,000.
Calculate the syndrome and decode the received sequence.
Or
(b) (i) Explain how encoding is done by convolution codes with a suitable example. (Marks 10)
(ii) Explain tree diagram, trellis diagram and state transition diagram of convolution codes. (Marks 6)

14. (a) (i) Define a matched filter and compare its functioning with a correlation. (Marks 10)
(ii) Explain how a matched filter can maximize SNR for a given transmitted symbol. (Marks 6)
Or
(b) What does the term equalization refer to? Explain how it is carried out by using transverse filters. (Marks 16)
15. (a) (i) Distinguish coherent and non-coherent detection. (Marks 4)
(ii) Explain non-coherent detection methods of binary frequency shift keying scheme. (Marks 12)
Or
(b) (i) Explain Binary PSK and QPSK with corresponding equations and constellation diagrams. (Marks 8)
(ii) Obtain the probability of bit error for coherently detected BPSK and compare its probability of bit error performance with QPSK scheme. (Marks

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