so I have this expression and I have to simplify it to minimum SoPs
$(x+(y'(z+w)')')'$
so my final answer is $x'y'z'w'$
but I think there is something wrong or trick can some one help me or tell me if my answer is right or wrong .
thank you
so I have this expression and I have to simplify it to minimum SoPs
$(x+(y'(z+w)')')'$
so my final answer is $x'y'z'w'$
but I think there is something wrong or trick can some one help me or tell me if my answer is right or wrong .
thank you
Your answer is correct. Using DeMorgan's theorem:
$$(X + (Y^{'} \cdot (Z + W)^{'})^{'})^{'} $$
$$= (X + (Y + (Z + W))^{'}$$
$$= (X + Y + Z + W)^{'}$$ $$= X^{'} Y^{'} Z^{'}W^{'}$$