Given the function $T(x,y,z)=(y^{\text{'}}+z)*x+(x+y)*z^{\text{'}}$

Using LogiSim implement a gate diagram of T as given

Expand T using Algebraic steps $($Distributive and Commutative Properties$)$ to

achieve a Sum of Products $($SOP$)$ form. For example: $a^{\text{'}}*(b+c^{\text{'}})=a^{\text{'}}*b+a^{\text{'}}*c^{\text{'}}$

Implement this version $($SOP$)$ of T in LogiSim. Simulate both gate diagrams and

insure the same truth table results. Save both diagrams in the file as Lab$3-2.$