03 Consider a DMS X with symbols x, i = 1,2,3,4. Table below lists four possible binary codes. (A) Test the Kraft inequality for the above codes. (B)Show which code is, fixed-length, distinct cades, uniquely decodable and Instantaneous Codes. Give a Code A Code B Code C Code D 00 01 10 11 100 reason for your answer. (C)If the symbols x have equal probability, construct the Huffman code for this source. 10 11 100 110 110 110

Q: 2. Let a = 204 and b = 90. Use the Euclidean algorithm to find gcd(a, b). а. b. Find integers s and…

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Q: (b) Use (a) to show that W₂(X) = 1 ((1 ((1 + X)Wc(X) + (1 − X)Wc(−X)).

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Q: Use the Caesar cipher (shift of 3 places) to encrypt BRAVE

A: Since, A=0               O=14B=1               P=15C=2              Q=16D=3              R=17E=4…

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Q: Could you anwser it fast please?

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Q: Q9A. Consider the following algorithm: sum= = 0 for j in range(1,12): sum = sum + (9*j - 2)…

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Q: Q9. Consider the following algorithm: sum = 0 For j starting at 1 and ending with 15: sum = sum +…

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