Simplify this boolean expression

AI Thread Summary
The discussion centers on simplifying the boolean expression ~AB + AB~C + ABC. Participants emphasize the importance of factoring out terms using boolean algebra principles, particularly the identity B + ~B = 1, which simplifies expressions. There is a call for the original poster to demonstrate their understanding and efforts in solving the problem to receive help. The conversation highlights the need for foundational knowledge in boolean algebra to tackle such expressions effectively. Overall, the thread encourages active participation and learning in the simplification process.
kendy
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Homework Statement



~AB+AB~c+ABC

Homework Equations



AB+A~B=A

3. The attempt at solution
~AB+A

A+B
 
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Nope. That's not it. The idea behind the Relevant Equation is that if you can "factor out" (B+~B) then it "disappears"-- B+~B = 1, A(1) = A. See if you can find similar factorizations in the Problem Statement.
 
focus on the AB~C + ABC terms first
 
i need someone to solve it
 
I see you are new to PF--welcome. Rules require you to show some effort in order for help to be offered. Otherwise anarchy would erupt and you wouldn't learn anything. Do you need more boolean algebra reference material? You must help us understand what it is that you don't understand.
 
sorry we can't do that. boolean algebra is very similar to regular algebra:

so for example given abc + abd = ab * (c + d) where a, b, c and d are real numbers.
 

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