2. Represent the following twos complement values in decimal: a. 1101011 b. 0101101 c. 1001011
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- A(n) __________ is an integer stored in double the normal number of bit positions.A(n) _____ operation transforms a 0 bit value to 1 and a 1 bit value to 0.By using 2’s Complement arithmetic, write the following decimal numbers to equivalent8-bit signed numbers and perform the addition. Write the final result after the addition by showing yoursteps. (check the image for reference) i. 6 ii. 14 iii. 15 iv. -6+ 3 + (-5) + (-25) + ( -9)
- Show the binary representation of the following decimal numbers in (i) 2’s complement, (ii) 1’s complement, using 20 bits: a) 133,089 b) -138,989 c) - 7Represent the following decimal numbers or values according to the given requirements: a) +4 in both binary sign/magnitude and two's complement b) -6 in both binary sign/magnitude and two's complement c) -85 in two's complement d) +52 in two's complementa) Use the two’s complement binary representation to represent each of the following integers as 10-bit binary numbers. i) -13710 ii) 14510 iii) -15810 iv) 16710 v) -11510 b) If an 8-bit binary number is used to represent an analog value in the range from 0 to 100kg, what does the binary value 011001002 represent?
- 3. Represent the following decimal numbers in binary using 8-bit signed magnitude, one'scomplement and two's complement:a. 77b. −42c. 119d. −107Please 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:(-11) + (-4) = ?11 + 9 = ?(-10) + (-6) = ?WHAT IS THE 16-BIT BINARY (2’S COMPLEMENT) REPERESENTATION OF EACH OF THE FOLLOWING SIGNED INTEGERS? A. -18 B. -12 C. +129 D. +64 E. -256
- Convert the following decimal numbers to binary 4-bit two’s complementrepresentations, or explain why the conversion is not possible.a. 3 b. -5 c. -10WHAT IS THE 16-BIT BINARY (2’S COMPLEMENT) REPERESENTATION OF EACH OF THE FOLLOWING SIGNED INTEGERS? A. -18 B. -12 C. +129Two’s Complement Practice Convert these values to signed magnitude decimal. Each is 8 bits long, in two’s complement form (complement negative values before conversion) Convert the following with the completed step by step on how to get the values: a) 01001111 b) 11100011 c) 00111101 d) 10001010 e) 00110111 f) 43