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5. A Boolean function fk of two variables A and B is defined as follows: fr (0, 0) = fk (0, 1) = fr (1, 1) = 1; f (1, 0) = 0 Assuming complements of A and B are not available, what will be the minimum cost solution for realizing using only 2-input NOR gates and 2-input OR gates (each having unit cost) ? Explain with nessessary digram and expression.

5. A Boolean function fk of two variables A and B is defined as follows: fr (0, 0) = fk (0, 1) = fr (1, 1) = 1; f (1, 0) = 0 Assuming complements of A and B are not available, what will be the minimum cost solution for realizing using only 2-input NOR gates and 2-input OR gates (each having unit cost) ? Explain with nessessary digram and expression.

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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5. A Boolean function fk of two variables A and B is defined as follows: fk (0, 0) = fk (0, 1) = fr (1, 1) = 1; fx (1, 0) = 0 Assuming complements of A and B are not available, what will be the minimum cost solution for realizing using only 2-input NOR gates and 2-input OR gates (each having unit cost) ? Explain with nessessary digram and expression.
Transcribed Image Text:5. A Boolean function fk of two variables A and B is defined as follows: fk (0, 0) = fk (0, 1) = fr (1, 1) = 1; fx (1, 0) = 0 Assuming complements of A and B are not available, what will be the minimum cost solution for realizing using only 2-input NOR gates and 2-input OR gates (each having unit cost) ? Explain with nessessary digram and expression.
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