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Our Problem Let A = aja0 and B = numbers. A and B can take on values from 0 to 3 bịbo be two-bit binary (for example, A = 2 when aj ao = 10. Let C be a two bit binary number whose value equals the magnitude of the difference A – B. We have C = c¡co = |A – B|. (This means that if B is larger than A then you consider B-A.) You are to design a circuit which accepts A and B (i.e., aj ɑob¡bo) as inputs and outputs the result C = c¡c0. The circuit thus has four inputs and two outputs. For example, the circuit should output c1co = 10 when a¡ ao = 01 and bibo = 11 (C = 2 when A = 1 and B = 3). -

Our Problem Let A = aja0 and B = numbers. A and B can take on values from 0 to 3 bịbo be two-bit binary (for example, A = 2 when aj ao = 10. Let C be a two bit binary number whose value equals the magnitude of the difference A – B. We have C = c¡co = |A – B|. (This means that if B is larger than A then you consider B-A.) You are to design a circuit which accepts A and B (i.e., aj ɑob¡bo) as inputs and outputs the result C = c¡c0. The circuit thus has four inputs and two outputs. For example, the circuit should output c1co = 10 when a¡ ao = 01 and bibo = 11 (C = 2 when A = 1 and B = 3). -

Computer Networking: A Top-Down Approach (7th Edition)
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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Our Problem bībo be two-bit binary Let A = a1 ao and B = numbers. A and B can take on values from 0 to 3 (for example, A = 2 when aj ao = 10. Let C be a two bit binary number whose value equals the magnitude of the difference A – B. We have C = c¡c0 = |A – B|. (This means that if B is larger than A then you consider B-A.) You are to design a circuit which accepts A and B (i.e., aj aob¡bo) as inputs and outputs the result C = c¡c0. The circuit thus has four inputs and two outputs. For example, the circuit should output cjco = 10 when ajao = 01 and bibo = 11 (C = 2 when A = 1 and B = 3). -
Transcribed Image Text:Our Problem bībo be two-bit binary Let A = a1 ao and B = numbers. A and B can take on values from 0 to 3 (for example, A = 2 when aj ao = 10. Let C be a two bit binary number whose value equals the magnitude of the difference A – B. We have C = c¡c0 = |A – B|. (This means that if B is larger than A then you consider B-A.) You are to design a circuit which accepts A and B (i.e., aj aob¡bo) as inputs and outputs the result C = c¡c0. The circuit thus has four inputs and two outputs. For example, the circuit should output cjco = 10 when ajao = 01 and bibo = 11 (C = 2 when A = 1 and B = 3). -
4. Draw a Karnaugh map for the function co. Use SOP and POS minimization to obtain the minimum representations of co. Calculate the minimum cost for the function. Explain your choice of SOP or POS. 5. Implement the function co from Step 5 in a SystemVerilog file. Simulate the circuit and obtain a wave diagram that goes through all rows of the truth table in the order specified in Step 2. Submit a copy of your
Transcribed Image Text:4. Draw a Karnaugh map for the function co. Use SOP and POS minimization to obtain the minimum representations of co. Calculate the minimum cost for the function. Explain your choice of SOP or POS. 5. Implement the function co from Step 5 in a SystemVerilog file. Simulate the circuit and obtain a wave diagram that goes through all rows of the truth table in the order specified in Step 2. Submit a copy of your
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