Fill in each box with 0 or 1 to perform (10+(-9)) in 5-bit 2’s complement format. The image depicts a binary addition problem using blocks to represent binary digits (bits). **Top Line:** Five blocks represent the binary number 11111.**Second Line (Addition Operator):** A plus sign indicating addition follows by four blocks representing the binary number 1111.**Result Line:** Five blocks represent the binary result after addition, 11110.**Below the Result:** A question asks, "Is there an overflow? Why?"**Explanation for the Potential Overflow:**- Binary addition is performed similar to decimal addition, but it can only result in 1 or 0 with a possible carry to the next bit.- Overflow occurs when a calculation produces a result that exceeds the maximum value a system is designed to handle with a fixed number of bits.In this case, each number and the result appears to be evaluated within five bits. An examination should be conducted on whether an additional (or sixth) bit is needed to represent the correct total, which would indicate an overflow.

(10+(-9)) in 5-bit 2’s complement format; We need to represent each number in 5-bit format 10: 01010 9: 01001 -9 => 2's complement of 9 2's complement of 9=1's complement of 9+1 1's complement of a number is obtained by replacing 1's with 0's and 0's with 1's 1's complement of 9 = 10110 2's complement of 9 = 10110+1 = 10111 10+(-9) 0 1 0 1 0 + 1 0 1 1 1 =1 0 0 0 0 1 There is an overflow. Because we want to represent the given numbers as 5-bit number. To make their representation 5-bit we have added 0 at the left most side. For 9, we have added 0 to the left most side. That 0 changed to 1 when we calculate the 2's complement of 9. The carry value and the 1 gives 10, giving overflow bit.

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Fill in each box with 0 or 1 to perform (10+(-9)) in 5-bit 2’s complement format

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Question

Fill in each box with 0 or 1 to perform (10+(-9)) in 5-bit 2’s complement format.

The image depicts a binary addition problem using blocks to represent binary digits (bits).

**Top Line:** Five blocks represent the binary number 11111.

**Second Line (Addition Operator):** A plus sign indicating addition follows by four blocks representing the binary number 1111.

**Result Line:** Five blocks represent the binary result after addition, 11110.

**Below the Result:** A question asks, "Is there an overflow? Why?"

**Explanation for the Potential Overflow:**
- Binary addition is performed similar to decimal addition, but it can only result in 1 or 0 with a possible carry to the next bit.
- Overflow occurs when a calculation produces a result that exceeds the maximum value a system is designed to handle with a fixed number of bits.

In this case, each number and the result appears to be evaluated within five bits. An examination should be conducted on whether an additional (or sixth) bit is needed to represent the correct total, which would indicate an overflow.

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