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(a) Calculate H (p), H (q), D(p||q), and D(q||p). (b) The last two columns represent codes for the random variable. Verify that the average length of C1 under p is equal to the entropy H (p). Thus, C1 is optimal for p. Verify that C2 is optimal for q. (c) Now assume that we use code C2 when the distribution is p. What is the average length of the codewords. By how much does it exceed the entropy p (d) What is the loss if we use code C1 when the distribution is q WAE WAP
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