Adding two signed integers encoded in 2's complement, overflow is indicated when O the carry in to the high-order bit is equal to the carry out O the carry in to the high-order bit is not equal to the carry out O the carry in to the high-order bit and the carry out bit are both zero

In this question, you are provided with two unsigned binary numbers, A and B. You are asked to evaluate (-A - B) as well as (-A+B) using the two's complement 12-bit number system. If the result is encoded in less than 12 bits (including the sign bit), you need to extend it to fill the entire 12 bits. Indicate if an overflow occurred or not. N.B.: You need to provide the entire 12-bit result, even if an overflow occurs. You MUST report the answer in 2's complement. Do NOT convert the number back from the 2's complement. Leave it in the 2's complement representation. When A = 10110011010 and B = 100111100, the value of (-A - B) = the value of (-A + B) = If an overflow occurred during evaluating this expression, type yes, if not type no If an overflow occurred during evaluating this expression, type yes, if not type no = ; and

Using bitwise operators, what would be the best way to multiply/divide 208 and 416.Show your steps clearly to receive credit. Also, express your solution in C logic. You donot need to write the whole code.  you may utilize addition and subtractionoperations. However, majority of the computations must be done using bitwise operations.

Adding binary numbers 16-bits and larger only requires a single full-adder. True False