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Table 1 Gray Decimal Binary 0000 0000 1 0001 0001 86 0011 0010 3 0010 0011 4 0110 0100 5 0111 0101 6. 0101 0110 7 0100 0111 8 1100 1000 10 9 1101 1001 10 1111 1010 12 11 1110 1011 13 12 1010 1100 13 1011 1101 Figure. 1 XOR chip74-86 14 1001 1110 15 1000 1111

Table 1 Gray Decimal Binary 0000 0000 1 0001 0001 86 0011 0010 3 0010 0011 4 0110 0100 5 0111 0101 6. 0101 0110 7 0100 0111 8 1100 1000 10 9 1101 1001 10 1111 1010 12 11 1110 1011 13 12 1010 1100 13 1011 1101 Figure. 1 XOR chip74-86 14 1001 1110 15 1000 1111

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Please can you help me And solve this problem I hope it includes a solution the k-map and logic circuit diagram
Table Gray Binary Decimal 0000 0000 1 0001 0001 86 0011 0010 1 3 0010 0011 2 4 0110 0100 5 0111 0101 0101 0110 7 0100 0111 8. 1100 1000 10 1101 1001 10 1111 1010 12 11 1110 1011 13 12 1010 1100 13 1011 1101 Figure. 1 XOR chip74-86 14 1001 1110 15 1000 1111
Transcribed Image Text:Table Gray Binary Decimal 0000 0000 1 0001 0001 86 0011 0010 1 3 0010 0011 2 4 0110 0100 5 0111 0101 0101 0110 7 0100 0111 8. 1100 1000 10 1101 1001 10 1111 1010 12 11 1110 1011 13 12 1010 1100 13 1011 1101 Figure. 1 XOR chip74-86 14 1001 1110 15 1000 1111
1. Gray code to Binary converter: Gray code is one of the codes used in digital systems. It has the advantage over binary numbers that only one bit in the code word changes when going from one number to the next. (See Table 1). Design a combinational circuit with 4 inputs and 4 outputs that converts a four- bit gray code number into an equivalent four-bit Binary number. Use Karnaugh map technique for simplification. Use LogicWorks for pre-lab demonstrations. Select the library "7400dev.clf" in the Parts Palette and then select the XOR chip 74-86. This would give you a set of 4 XOR's as shown in Fig. 1, just like the hardware chip 74-86. You could use as many as needed from these XOR gates in your design. Get back to ALL LIBRARIES and select switches for the inputs and Binary Probes as indicators of the outputs. Verify your design in the pre-Lab. During the Lab construct the circuit and verify its operations.
Transcribed Image Text:1. Gray code to Binary converter: Gray code is one of the codes used in digital systems. It has the advantage over binary numbers that only one bit in the code word changes when going from one number to the next. (See Table 1). Design a combinational circuit with 4 inputs and 4 outputs that converts a four- bit gray code number into an equivalent four-bit Binary number. Use Karnaugh map technique for simplification. Use LogicWorks for pre-lab demonstrations. Select the library "7400dev.clf" in the Parts Palette and then select the XOR chip 74-86. This would give you a set of 4 XOR's as shown in Fig. 1, just like the hardware chip 74-86. You could use as many as needed from these XOR gates in your design. Get back to ALL LIBRARIES and select switches for the inputs and Binary Probes as indicators of the outputs. Verify your design in the pre-Lab. During the Lab construct the circuit and verify its operations.
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