Given X = 10002 , Y = 111112 . Find X-Y and Y-X (justify your answer using the complement method).
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Given X = 10002 , Y = 111112 . Find X-Y and Y-X (justify your answer using the complement method).
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- Compute the Hamming distances between the following pairs of n-tuples. a) (11110101), (01010100) b) (1001), (0111)If the 5-bit 2’s complement of X is equal to 01010, then What is the 5-bit 2’s complement of -X?Perform subtraction on the given unsigned binary numbers using the 2’s complement of the subtrahend. Where the result should be negative, find its 2’s complement and affix a minus sign. (a) 10011 − 10010 (b) 100010 − 100110 (c) 001001 − 110101 (d) 101000 − 010101 C++
- Represent 5 in three ways using only 8 bits: Signed-magnitude (a), signed 1's complement (b), and signed 2's complement (c).If the 5-bit 2’s complement of X is equal to 01010, thenPerform the subtraction on the given unsigned numbers using the given complement of the subtrahend. 1010102 – 1010002 - using 2’s complement 0010112 – 0110102 - using 2’s complement 5051910 - 122310 - using 10’s complement 1221910 - 3319410 - using 10’s complement 1110102 – 1001002 - using 1’s complement
- How does the magnitude of the most positive number compare with the magnitude of the mostnegative number in an N-bit two’s complement number? How many distinct integers can be represented by an N-bit two’s complement representation (i.e.what is the difference between the most positive and the most negative)?A repetition code is an [n, 1] Code in which the n - 1 parity bits are repetitions of the information bit. Is this repetition code a linear code ? What is the minimum distance of the code ?please given step by step solution.help make the truth table for this question. Given two 2-bit two’s complement numbers A and B, produce three signals G, L, and E so that G is 1 only when A > B, L is 1 only when A < B, and E is 1 only when A = B
- Find the two's complement representations, using bit strings of length six, of the following integers. a)22 b)31 c) -7 d) -19Perform subtraction on the given unsigned binary numbers using the 2’s complement of the subtrahend. Where the result should be negative, find its 2’s complement and affix a minus sign. (a) 10011−10010 (b) 100010−100110For an 8 bit string 01011011, determine the Hamming bits required and show that if there is an error in the last bit it received, it can be corrected using Hamming codes.