Multiple Choice
The arithmetic overflow in the 2's- complement addition problem of 100001 + 100010 should be:
A) no cause for suspicion because the sign bit often changes during the addition process.
B) disregarded because the sum is small enough to fit in five magnitude bits.
C) disregarded because negative values are being added.
D) a cause for suspicion because the sign bit of the sum does not match the sign of the addend and augend.
Correct Answer:

Verified
Correct Answer:
Verified
Q17: The decimal equivalent of the 2's complement
Q18: The BCD representation of (47<sub>10 </sub>+ 83<sub>10</sub>)
Q19: If the numbers 8<sub>10</sub><sub> </sub>and 9<sub>10</sub><sub> </sub>are
Q20: The 2's complement of 13<sub>10</sub><sub> </sub>is _
Q21: In the expression 4- 2, 2 is
Q23: CA2<sub>16 </sub>+ BCF<sub>16</sub><sub> </sub>=_<br>A) 1200<sub>16</sub><sub> </sub><br>B) 1611<sub>16</sub><sub>
Q24: The 1's- complement of 1010 is 0101.
Q25: One advantage of using the 2's- complement
Q26: In the preceding problem, the erroneous answer
Q27: Multiplication of the unsigned binary numbers 10010