Please graph and answer following:

Consider the rollowing LP problem: MAX 40X1 + 50X2 s.t.X1X2=32X1,X2>=0 The graph page could be downloaded using this link: Graph Page.docx. The graph shows all but the last constraint. Download the file to do the graph and upload it back. a) Graph the last constraint and show the feasible region. b) Solve the problem graphically, identifying the optimal point and the optimal value of the objective function. Identify which constraints are binding c) What would happen to the optimal solution and the value of the objective function if the objective function coefficient of X2 increased from 40 to 160 (i.e. objective function becomes 1601+502) ? d) What would happen to the optimal solution and the value of the objective function (original problem) if the third constraint 2X1+X2