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Above question modification.

This is the actual question

Boolean expression$:(x+y)(x+\bar{y})+\overline{{(x\bar{y}+\bar{x})}}$

$(A) x$               $(B)y$           $(C)xy$               $(D)x+y$      

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6 Answers

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(x+y)(x+y') = x+xy+xy'=x(1+y+y')=x.1=x

{(x+y')+x'}'= {x+x'+y'}'={1+y'}'=1'=0

(x+y)(x+y') . {(x+y')+x'}' = x.0=0

Answer=0

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(x+y)(x+y')+(xy).............after simplification of complement part

now just simplify

x+xy'+xy+0+xy=x ans.

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