Question

Assume that a signal is encoded using 12 bits. Assume that many of the encodings turn out to be either 000000000000, 000000000001, or 111111111111. We thus decide to create compressed encodings by representing 000000000000 as 00, 000000000001 as 01, and 111111111111 as 10. 11 means that an uncompressed encoding follows. Using this encoding scheme, if we decompress the following encoded stream:
00 00 01 10 11 010101010101

Required:
What will the decompressed stream look like?

Answer 1

Answer:

The following is the answer to this question:

Explanation:

In the binary digit

$000000000000$ is equal to 0 bit

$000000000001$ is equal to 1 bit

$1 1 1 1 1 1 1 1 1 1 1 1$ is equal to 10

Similarly,

$000000000010$=11

Thus,

$00 \ 00 \ 01 \ 10\ 010101010101$ is equal to

$000000000000$, $000000000000$, $000000000001$ ,

$000000000010$,  $1 1 1 1 1 1 1 1 1 1 1 1$ , $000000000001$ , $000000000001$ , $000000000001$ ,  

$000000000001$ , $000000000001$ , $000000000001$