Consider the following PCM sequence of 8-bit integers: 4 6 9 11 13 12 13 14 12 11 1- How many bits are required to encode the above 2- Show how you would code this sequence using the Differential Pulse Code Modulation (DPCM) 3- How many bits are required to encode the above DPCM sequence? 4- What you can conclude? Suggests another modulation scheme that provides even high a compression.
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Since there are 11 samples in the sequence, the total number of bits required to encode the original PCM sequence is: \[11 \text{ samples} \times 8 \text{ bits/sample} = 88 \text{ bits}\] ### Step 2: Encode the sequence using Differential Pulse Code Modulation Show more…
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