Question: 8. The final optimal tableau of a maximization linear programming problem with three constraints or type () and two unknowns (x1,x2) is E S1,S2, and

8. The final optimal tableau of a maximization

8. The final optimal tableau of a maximization linear programming problem with three constraints or type () and two unknowns (x1,x2) is E S1,S2, and S3 are slack variables. Find the value of the objective function x0 in two different ways by using the primal-dual relationships introduced in class. In each problem, do the following: a. Write the dual problem b. State the value of each dual variable. c. State the value of the dual objective function. d. Verify that total contribution is the sum of the contributions of the individual resources. e. Determine how much the price of x2 would have to increase before this process became profitable. f. Would we utilize a proposed new process that has a profit contribution of $2 and consumes 1 unit of each productive resource? Would we utilize the process if it has a profit contribution of .95 and used 1 unit of the first and third resources only

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