Prove the boolean identity using algebraic manipulation: WY + W'YZ' + WXZ + W'XY' = WY + W'XZ' + X'YZ' + XY'Z please helppp! :((
i'll try. and need you join.is it ok?
my strategy is cancel out the same term by term both sides to get the answer.
that's ok.if you don't try,why i have to.bye
sorry. i was away. just saw your reply
ok. take out a paper and divide it into 2 columns, left side write out the left side of equation and right side is the right of equation, we try together. link them by = side on top
done
are you done? both have WY, take them out, right?
left side W'YZ' =W'YZ'(X+X')=W'YZ'X +W'YZ'X'
left side,too, WXZ =WXZ(Y+Y')=WXZY +WXZY' add with the first term
do the same with all terms in 2 sides. you can see they are the same. it means the original one is equal.that's what i studied
hope this helps
thanks a lot...
ok.you' re welcome
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