Assume that a Q=2 memoryless source generates 100 symbols per second. Symbol "A" has probability 5/7 and "B" has probability 2/7.
Design a Huffman source coding scheme that can achieve lossless transmission with lessthan 90 bit/second. What is the minimum theoretical encoded rate in bits/second that could be achieved forthis source? Using the scheme you designed in part a), what bit rate would be required if (by mistake) the symbols are swapped i.e. "A" now has probability of 2/7 and "B" has probability of 5/7?