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The overflow flag is set in a processor when twos complement signed integers give an answer that cannot possibly be correct. For example, overflow in

The overflow flag is set in a processor when twos complement signed integers give an answer that cannot possibly be correct. For example, overflow in addition might occur if the result of two negatives added together yields a positive or two positives added together give a negative.

In this question consider 32 bit twos complement integers. You have access to the most significant bit (the bit worth image text in transcribed as image text in transcribed of one addend and image text in transcribed as the other addend. image text in transcribed is the most significant bit of the result. The least significant bits (the ones place worth image text in transcribed) are accessed as image text in transcribed, image text in transcribed, and image text in transcribed. You may access other elements as needed by using the proper subscripts (there are 96 total bits here). Make a Karnaugh Map (Hint: 96 bits are available but our K-Maps max out at 4) and create a simple equation to compute the overflow flag/bit for 32 bit integer addition. Overflow is 1 when the calculation is wrong. Overflow is 0 otherwise.

20 = 1

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