Question: Consider a two-variable linear programming problem whose corner point feasible (CPF) solutions are (0,0), (6,0), (6,2), (4,4), and (0,2). See the feasible region below. a)

Consider a two-variable linear programming problem whose corner point feasible (CPF) solutions are (0,0), (6,0), (6,2), (4,4), and (0,2). See the feasible region below. a) Use the graph of the feasible region to identify all the constraints for the model. b) For each pair of adjacent CPF solutions, give an example of an objective function such that all the points on the line segment between these two corner points are multiple optimal solutions. c) Now suppose that the objective function is Max Z=-X1 + 2x2. Use the graphical method to find all the optimal solutions. (4,4) (6,2) (0,2) (0,0) (6,0) Xi

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