Digital Logic T...

If \(X\;\# \;Y = \overline {\overline X.Y} \;then\;\overline {X\# Y} \;\# \;\overline X\) is equivalent to 

If X = 0 in the logic equation, \(\left[ {X + Z\left\{ {Y + \left( {Z + \bar XY} \right)} \right\}} \right]\left[ {\bar Y + \bar X\left( {Z + Y} \right)} \right] = 0\) then

Consider the following Boolean expression:

\(\left( {\bar A + \bar B} \right)\left[ {\overline {A\left( {B + C} \right)} } \right] + A\left( {\bar B + \bar C} \right)\)

What is the probability that the below-given f(x, y, z) will return 1?

\(f\left( {x,\;y} \right) = \;\bar x + \bar y{\rm{\;}} + x.z\left( {\overline {x.\left( {y + z} \right)} } \right)\)

The minimum Boolean expression for the following circuit is