plz both questions 1 and 2. Also show work
 

Q1 1 Point From the lecture: write properties 8 through 12 for Boolean algebra sets: S = set, S (P(S), U, n, C, S) P(S) is the set of all of subsets of S; remember: if S has n elements, then P(S) has 2". Save Answer Q2 1 Point Prove all properties 8-12 using axioms 1-6 and the properties you just proved. Write all axioms and properties for Boolean algebra sets. Note: for property 11, Associativity, use truth tables on the variables and assume only the values of the two-element Boolean algebra, namely B = {0, 1}, also called "switching algebra".