Huffman encoding. (10 points) (1) Build the Huffman coding tree and determine the codes for the following set of letters and weights: Letter A B C D E F G Frequency 1 8 6 12 18 25 38 (2) What is the expected length in bits of a message containing \textit{n} characters for this frequency distribution?
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Step 1: List the letters and their frequencies: - A: 1 - B: 8 - C: 6 - D: 12 - E: 18 - F: 25 - G: 38 Show more…
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