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 The Grand Valley Company, run by the J. Motwani family, produces two products: bed mattresses and box springs. A

prior contract requires that the firm produce at least 30 mattresses or box springs, in any combination, per week. In addition, union labor agreements demand that stitching machines be kept running at least 40 hours per week, which is one production period. The firm plans to purchase four machines. Each box spring takes 2 hours of stitching time, while each mattress takes 1 hour on the machine. The firm believes that it can sell at least twice as much mattresses as box springs. Each mattress produced cost $20 and each box spring costs $24. Formulate this problem as a linear programming problem.

a)    Summarize the information in this problem into a table similar to table 1, page 701.

b)    Formulate the problem as a linear programming problem ( i.e., Write the standard mathematical format).

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