Add the following two 12-bit binary 2's complement numbers. Then, convert each number to decimal and check the results. a. b. 11001101101 111010111011 101011001100 111111111100
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- Perform subtraction with the following binary numbers using (a) 1’s complement and (b) 2’s complement. Check the answer by straight subtraction of their decimal equivalents. 100010 – 100110 1001 – 110101 01000 – 10101add the following two 12-bit binary 2's complement numbers. then convert each number to decimal and check the results.a.)11001101101111010111011b.)101011001100111111111100Convert decimal 123456 to binary, octal, and hexadecimal. Convert hex 0xffff tobinary, octal, and decimal.
- Add binary numbers 100111 and 11011 in both decimal and binary forms.Multiply 166 by 105 using unsigned 8-bit binary multiplication to form a 16-bit result. Select the correct result here. a. 0100010000010110 b. 1100010000010110 c. 1011101111101001 d. 0011101111101001Convert the following binary numbers to hexadecimal and to decimal: (a) 1.10010,(b) 110.010. Explain why the decimal answer in (b) is 4 times that in (a).
- Convert the following binary numbers to hexadecimal and to decimal: (a) 1.10010 (b) 110.010. Explain why the decimal answer in (b) is four times that in (a).Represent decimal 3984 in the 2421 code. Show that complementing all bits of the coded number produces the 9's complement of 3984 in the 2421 code. Note: The decimal number 9 is represented in 2421 code as 1111Perform 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
- 15. Perform the following binary number Subtraction, using 2's complement : a. 011001, - 101110, b. 0111010, - 1001111, c. 1001110, 10101012Perform 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++Convert the following two’s complement binary fixed-point numbers to base 10. The implied binary point is explicitly shown to aid in your interpretation. (Note: You should show all steps) 0110.1011 1111.1111