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Question: please solve the question please do not use solution manuel...

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A discrete memoryless information source is described by x3. x4,x5, x6l wi 2.25 th probabilities (1/32, 1/8, 1/2, 1/16, i/32,1/4), respectively. 1. Design a Huffman code for this source and determine the average code word length of the Huffman code. 2. Can you improve the Huffman code by encoding the second extension of this rce (in other words, using two letters at a time and designing the Huff man code for that source)? Why? 3. Is there any way to improve the performance of the Huffman code designed in By improving the performance, we mean designing a code with a lower Part 1? ( average code word length.)

please solve the question. please do not use solution manuel of the book.

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