Simplify the following expressions using basic Boolean algebra identities. x'(x + y) + (y + xy')(x + y') Prove that: Y+x'z+xy'=x+y+z Using truth table Find the Complement of the following expressions: F = + K + (y + 2)(V + z) Draw the truth table of the Boolean function: Fla,b,c,d)=a'bc+ab'c'+d a) Express the function as SOM. b) Express the function as POM. c) Deduce Fas SOM and POM. | Express F = xy + xz in a product of maxterms form and a sum of minterms form