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Prove the following (X+Y)(X'+Z) = XZ + X'Y
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XX' +XZ + YX' + YZ = XZ + X'Y
Using the law X * X' = 0
XZ+YX' +YZ
Using consensus theorem to the following XZ+X'Y+YZ = XZ + X'Y
Therefore They're logically equivalent
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Prove (X+Y)(Y+Z)(X'+Z) = (X+Y)(X'+Z)
hmm Consensus theory proof...
ofcourse no one is on lol
just read.... truth tables.... funnn
So you help proving Prove (X+Y)(Y+Z)(X'+Z) = (X+Y)(X'+Z) ?
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nah it's a truth table question
isn't this the theorem where you add A'A
@freckles .. however if you can give a few tips on how to go about doing a factor out question or SOP TO POS that'd be cool
@freckles
So you say this is about truth tables?
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KLMN' + K'L'MN+MN' KLMN' + MN' + K'L'MN MN'(KL+1) + K'L'MN MN' + K'L'MN
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