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On subtracting (001100)2 from (101001)2 using 2’s complement, we get ____________
  • a)
    1101100
  • b)
    011101
  • c)
    11010101
  • d)
    11010111
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
On subtracting (001100)2 from (101001)2 using 2’s complement, we...
To subtract (001100)2 from (101001)2 using base 2, we can set up the subtraction as follows:

101001 (top number)
- 001100 (bottom number)
____________

Starting from the rightmost digit, we subtract 0 from 1, which gives us 1. We then subtract 0 from 0, which gives us 0. Continuing with the subtraction, we subtract 1 from 1, which gives us 0. Next, we subtract 1 from 0, but we need to borrow from the next digit.

To borrow from the next digit, we change it from 0 to 1. Therefore, the next digit becomes 1, and we subtract 1 from 2, which gives us 1. Finally, we subtract 0 from 1, which gives us 1.

Thus, the result of subtracting (001100)2 from (101001)2 is (11101)2.
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Community Answer
On subtracting (001100)2 from (101001)2 using 2’s complement, we...
Steps For Subtraction using 2’s complement are:
→ 2’s complement of the subtrahend is determined and added to the minuend.
→ If the result has a carry, then it is dropped and the result is positive.
→ Else, if there is no carry, then 2’s complement of the result is found out and a ‘-’ sign preceeds the result.
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On subtracting (001100)2 from (101001)2 using 2’s complement, we get ____________a)1101100b)011101c)11010101d)11010111Correct answer is option 'B'. Can you explain this answer?
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