A discrete memoryless source has an alphabet of 5 symbols. The symbol probabilities are as following.
P(s0)=0.55,P(s1)=P(s2)=0.15,P(s3)=0.10,P(s4)=0.05.
What is the average codeword length of a Huffman code for this source ?
P(s0)=0.55,P(s1)=P(s2)=0.15,P(s3)=0.10,P(s4)=0.05.
What is the average codeword length of a Huffman code for this source ?
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