Information Theory and Coding (ITC) |
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NP-19886 |
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N.B: | (1) | Question no 1 is compulsory. | |
(2) | Solve any three questions out of the remaining questions. | ||
1. | (a) | Explain the physical significance of Entropy in information theory | 02 |
(b) | What is compression? List different Compression algorithms. | 03 | |
(c) | Describe Fermat's Little Theorem. | 03 | |
(d) | Find the generator and parity check matrices of a (7, 4) cyclic code with generator polynomial g (X) = 1 + X + X3. | 03 | |
(e) | What is Random Number Generation and when it is needed. | 03 | |
(f) | What are the security goals? Define Cryptography. | 03 | |
(g) | Write about Convolution Codes. | 03 | |
2. | (a) | Name the source coding techniques used in
the following types of files and classify them ad lossy or lossless. (i) .zip (ii) .jpg (iii) .mpg (iv) .bmp (v) .gif |
10 |
(b) | Define generator and parity check matrices of a (7, 4) linear block code. Explain how to generate a linear block code using G-matrix. Explain with example. | 10 | |
3. | (a) | Describe about Discrete probability and logarithms. | 10 |
(b) | Given Xi = {X1, X2, X3, X4, X5, X6}
with probability as below: p(Xi) = {0.3, 0.25, 0.2, 0.12, 0.08, 0.05}. Make Huffman code. Find efficiency of this code. |
10 | |
4. | (a) | What do you mean by Symmetric key cryptography? Explain DES in detail. | 10 |
(b) | A (7, 4) cyclic code has a generator polynomial: g(X) =
X3 + X + 1. (i) Draw the block diagram of encoder and syndrome calculator. (ii) Find generator and parity check matrices in systematic form. |
10 | |
5. | (a) | Describe with example Modular Arithmetic, Exponentiation and Congruencies. | 10 |
(b) | Explain Diffie-Hellman Algorithm. Which attack, is it vulnerable to? | 10 | |
6. | Write short notes on :- | 20 | |
(a) | Types of Entropy | ||
(b) | Digital Signature | ||
(c) | RLF | ||
(d) | Prime Number Generation |
Friday, June 27, 2014
Information Theory and Coding (ITC) Semester 4 (3 Hours) May 2014
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