Design 2-to-1 Multiplexer Circuit from Truth Table for f

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The discussion revolves around deriving a circuit for the function f = w1w2! + w1w3 + w1!w2 + w1!w3! using a 2-to-1 multiplexer (MUX). Participants express confusion about evaluating the function f from the truth table and how to properly implement the inputs into the MUX. There is a request for clarification by asking for the truth table and a visual representation of the 2-to-1 MUX. The focus remains on understanding the evaluation process and the correct application of the truth table in circuit design. Clear guidance on these points is essential for successfully creating the desired circuit.
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Consider f = w1w2! + w1w3 + w1!w2 +w1!w3! Use the truth table to derive a circuit for f that uses a 2-to-1 multiplexer
I have the truth table, that part is easy. The problem I'm having is what exactly are they EVALUATING to get the f?
Like I said I have the truth table of 3 input, but I don't know how to evaluate for the f. I know it's like a 0 and a 1. But where do I plug in each etc.
 
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shamieh said:
Consider f = w1w2! + w1w3 + w1!w2 +w1!w3! Use the truth table to derive a circuit for f that uses a 2-to-1 multiplexer



I have the truth table, that part is easy. The problem I'm having is what exactly are they EVALUATING to get the f?



Like I said I have the truth table of 3 input, but I don't know how to evaluate for the f. I know it's like a 0 and a 1. But where do I plug in each etc.

Can you please post your work? Show us the truth table, and show what a 2:1 MUX looks like...
 

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