I. Obtain the 2’s complement of the ff. binary numbers: a) 10000000 b) 00000000 II. Obtain the 1’s and 2’s complement of the ff. binary numbers: a) 11011010 b) 00000001
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I. Obtain the 2’s complement of the ff. binary numbers:
a) 10000000
b) 00000000
II. Obtain the 1’s and 2’s complement of the ff. binary numbers:
a) 11011010
b) 00000001
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- A(n) __________ is an integer stored in double the normal number of bit positions.1.7 Add the following numbers in binary using 2's complement to represent negative numbers. Use a word length of 6 bits (including sign) and indicate if an overflow occurs. (a) 21 + 11 (d) (−12) + 13 (e) (−11) + (−21) Repeat the question using 1's complement to represent negative numbers.8. Perform the following additions. Assume that all numbers are in 8-bit 2’s complement notation. State the carry-in and carry-out, whether overflow or not, and if the result is correct. c. 10011001 +10111011
- Perform the following conversions. Assume that 8 bits are used. a. Convert the decimal -24 to binary. b. Convert the hexadecimal 4B to decimal. c. Add binary 00001011 to binary 00101111 and provide the result in binary. d. Convert the answer in part c to decimal.Q.1) Add the following 6-bit two’s complement numbers. State the result in hexadecimal and indicate whether overflow occurred. (a) 0x3A + 0x2F (b) 0x15 + 0x2B (c) 0x19 + 0xA8) Obtain the 1’s and 2’s complements of the following binary numbers correctly:(a) 10010000(b) 00000000(c) 11011010(d) 10101010(e) 10100101(f) 11111111 9) Convert decimal +49 and +29 to binary, using the signed-2’s-complementrepresentation and enough digits to accommodate the numbers. Thenperform the binary equivalent of (+29) + (-49), (-29) + (+49), and (-29) + (-49). Convert the answers back to decimal and verify that they are correct.
- Add the following numbers in binary using 2's complement to represent negative numbers. Use a word length of 6 bits (including sign) and indicate if an overflow occurs. Repeat using 1's complement to represent negative numbers. (If overflow occurs, enter OVERFLOW.)A. How many bits are needed to represent 214(octal) in binary?B. Show the 2’s complement binary (10 bits) representation of (-246)(10)C. Convert the following 2’s complement binary number to decimalrepresentation:10010010The decimal number 30 may be represented using one of the following techniques to become an 8-bit binary number: Excess-M: a) the polar opposite of one's complement:
- 2. Convert the following two’s complement binary fixed-point number to base 10. The implied binary point is explicitly shown to aid in your interpretation. 011101.10101Add the following numbers in binary using 2's complement to represent negative numbers. Use a word length of 6 bits (including sign) and indicate if an overflow occurs. Repeat for parts (a), (c), (d), and (e) using 1's complement to represent negative numbers. (Include the leading one for negative numbers in your answers. If overflow occurs, enter OVERFLOW.)1) Convert the following decimal numbers to the 9’s complement: Perform subtraction using 9’s complement on 26-18 2)Convert the following decimal numbers to the 10’s complement: Perform subtraction using 10’s complement on 432-567 3) Perform the following multiplications. Assume that all values are unsignednumbers. (No problem with unsigned (always positive) numbers, just use the samestandard techniques as in base 10.) a. 1010 * 0110