Implementing a boolean function using NOR gates

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SUMMARY

The discussion focuses on implementing a Boolean function using NOR gates, specifically drawing a logic circuit to represent a given Boolean expression. Participants confirm the correctness of the proposed solution and suggest testing it with a truth table. The truth table provided outlines the input combinations for variables A and B, with an emphasis on verifying the output for each combination.

PREREQUISITES
  • Understanding of Boolean algebra and expressions
  • Familiarity with logic gates, specifically NOR gates
  • Knowledge of constructing truth tables
  • Basic circuit design principles
NEXT STEPS
  • Learn how to construct and analyze truth tables for Boolean expressions
  • Study the properties and applications of NOR gates in digital circuits
  • Explore methods for simplifying Boolean expressions using Karnaugh maps
  • Investigate the design of complex logic circuits using combinations of different gates
USEFUL FOR

Students studying digital logic design, electronics enthusiasts, and anyone involved in circuit design and Boolean algebra applications.

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Homework Statement


Draw the logic circuit to represent the following Boolean expression only using NOR Gates:

Q1.png


Homework Equations

The Attempt at a Solution


Is this correct?
NOR%20gates.png

Thanks
 
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Have you tried to test it using a boolean table of values?

Code: 
A | B | output
------------------
0 | 0 |
0 | 1 |
1 | 0 |
1 | 1 |

Without testing it, it seems like its correct. I was able to follow your labeling and it made sense.
 
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