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+3x2 +2x3 = 12 X Consider the following LP: , x unrestricted Maximize z 2x1 +3x ubject to 3x212 + 3x1 +2x212 O Express the problem in equation form. O Determine all the basic solutions of the problem, and classify them as feasible and. infeasible. Use direct substitution in the objective function to determine the optimum basic feasible solution. Verify graphically that the solution obtained in (c) is the optimum LP solution- hence, conclude that the optimum solution can be determined algebraically by considering the basic feasible solutions only Show how the infeasible basic solutions are represented on the graphical solution sp Ih f tho following L Pr by enumerating all the The Simplex Method and Sensitivity Analysis aigebraically that all the basic solutions of the following LP are infeasible Maximize z = x1 + x2 ct to 2x1+ x28 Chapter 3 The Simplex Method and Sensitivity Analysis 3-13. Show algebraically that all the basic solutions of the following LP are infeasible Maximize : + subject to +2t3