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This is a question about a boolean "law" type behavior i've noticed in my homework a couple of times.

Basically i can't find a boolean algebra law that permits this optimization short of using a k-map.

So i'm just wondering if theirs some way to optimize the one equation using just boolean algebra in order to get the second one (the output of the k-map).

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# Homework Help: Boolean Algebra optimization question

**Physics Forums | Science Articles, Homework Help, Discussion**