Questions:
1. Find the Boolean Product of A and B, where
            A =  [ 1 0 0 1]  and B =   [ 1 0 ]  
                   [ 0 1 0 1]                 [ 0 1 ]
                   [ 1 1 1 1]                 [ 1 1 ]
                                                  [ 1 0 ]
2.  Let  A =  [-1  2]
                 [ 1   3]
Compute:
(a)	Find A -1
(b)	Find (A -1)3
3. Solve the following systems of equations. 
 x1 + x2 =  0
 -x1 + x2 + x3 =  -1
 -1x2 + x3 =  2
4.  
 (a) Define the function f: R→R by f(x) = x3 + 4.
     Briefly explain why f is a 1-1 (one-to-one) function.  No proof necessary, just an explanation in some detail
 
 (b) Is the function g: R→Z defined by g(n) = [n/2]one to one function?  (Be careful,[n/2]   means the ceiling function.)  Explain.
 
(c) Briefly explain what f-1 means in general and then find  f-1for the function f in part a.
5.  Expand (A + B)(A - B).  Use the procedures of basic matrix laws.