Calculate arithmetic addition of the following decimal numbers using 8 bit 2's complement representation. -4410 + 2710 Complete the following value from (i) to (vi) with the correct answer. Representation using 1's complement Representation using 2's complement Addition arithmetic Range of 8 bit number (2's complement) Number (2's complement) 4410 (i) (i) (v) (vi) 27 10 (iii) (iv)

Divide the value -24 (expressed by 8-bit signed two’s complement representation) by 4.

Convert the following numbers from binary to decimal, assuming 6-bit two's complement binary representation: a) 101011 b) 011101 c) 111111 III

Convert the following decimal numbers into an 8-bit two's complement signed representation. Be sure to show all of your work. (a) (-32) ten (b) (+78) ten (c) (-127) ten (d) (-1) ten

What is the largest positive number one can represent in a 16-bit 2's complement code? Write your result in decimal.A - 32768B - 32768 decimalC - 32767 DecimalD - 32767

Convert the following decimal numbers into 8-bit two's complement representation, and then perform the required arithmetic operation. Show your works. -1010-6010

Convert the following numbers from decimal to binary, assuming six-bit two's complement binary representation. Note: If your answer does not have 6-bits in it, then it will be incorrect? a) 23 b) -27 c) 0 d) -1

Assume that we have a 13-bit system (8-bits.3-bits) system, find a decimal representation of 2's complement of 1101 1010.001 218

Negate the following Binary value using 16-bit 2's complement: 10001000001 Give the 16-bit binary representation and then specify the sign and decimal magnitude of the result.

Assuming seven-bit two’s complement binary representation convert -64 to binary.

Add 11 to -24 by using 8-bit signed magnitude, one’s complement, two’s complement arithmetic, respectively.

represent the following decimal numbers in both binary sign-magnitude and twos complement using 8 bits; +4; -6 unsigned binary division 1) 4/3 2) 8/4

Convert the following two's complement binary number to decimal: 101001 (2) A) -23 B) 41 C) 9 D) -9