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The Outdoor Furniture Corporation manufactures two products, benches and picnic tables, for use in yards and parks. The firm has two main resources: labor and redwood. A linear program has been formulated to solve the problem of how many benches (defined as x1) and how many picnic tables (defined as x2) to produce in the next production cycle so as to obtain the largest possible profit. The printout below shows the optimal solution and sensitivity reports for this LP obtained from Excel/Solver.

a). How many benches and how many picnic tables should be produced to maximize profit? What is the maximum profit? Explain/justify your response. Note: Consider the changes indicated in parts b, c, and d independently.

b). Suppose that it is possible to increase the amount of labor available by 150 hours. By how much would this increase the total profit? Explain/justify your response.

c). If the profit for a bench increases to $10 per unit, what will the optimal value of x1 and x2 be? What will the objective function value be? Explain/justify your response.

d). The production manager has just learned that the supply of redwood is only 2400 feet for the next production cycle, due to some quality problems. What is the effect of this change? What will the new optimal solution and objective function value be? Explain/justify your response.

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