Add the following 6-bit two's complement numbers. Give your answer in binary and hexadecimal. Also answer the question: did overflow occur? Ox2C + Ox35

Assume we have a 6-bit 2's complement fixed-point representation. The smallest number we can represent is -8. What's the largest number we can represent? Give the answer in decimal.

Write the 4-bit 2s complement of the following signed integers written in binary: 0000 0001 0010 1001

Given the 2's complement numbers below to be summed: 10101112 and 11101012 Determine the range of these numhers Find the decimal equivalents for each number. Would the sum of these numbers result in an overflow? If the answer to the previous question were YES, then how would you add these numbers? Add the 2's complement numbers

Add the following 8-bit two's complement numbers. Write the final result of the addition in hexadecimal and indicate whether overflow occurred. Ox76 + Ox51 Result: (in hexadecimal) Overflow occurred? (Yes or No)

Question 14 What's the result of subtracting the following two numbers in 2's complement system (Assume we're limited to 6-bits)? Express result in 2's complement system. 101011 - 111010