Question: Question 2) A majority function is defined to be 1 when a majority of its inputs is 1, and 0 otherwise. Consider a Boolean Function

 Question 2) A majority function is defined to be 1 when

Question 2) A majority function is defined to be 1 when a majority of its inputs is 1, and 0 otherwise. Consider a Boolean Function F of 3 inputs, F(X,Y.Z). F is 1 when two or more of the input variables are 1. a) Write down the truth table for the function F (5 points) b) Write down the Karnaugh map for the function F (5 points) c) Create an optimal expression to express F as a Boolean function of its inputs. (5) d) Show the implementation of this logical expression using logic gates (10 points)

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