Question: Question type: Module B Linear Programming Each coffee table produced by Kevin Watson Designers nets the firm a profit of $11. Each bookcase yields a
| Question type: Module B Linear Programming | |||
| Each coffee table produced by Kevin Watson | |||
| Designers nets the firm a profit of $11. Each bookcase yields a $20 | |||
| profit. Watsons firm is small and its resources limited. During | |||
| any given production period (of 1 week), 21 gallons of varnish | |||
| and 30 lengths of high-quality redwood are available. Each coffee | |||
| table requires approximately 1 gallon of varnish and 1 length of | |||
| redwood. Each bookcase takes 1 gallon of varnish and 2 lengths | |||
| of wood. | |||
| Formulate Watsons production-mix decision as a linear | |||
| programming problem, and solve. | |||
| How many tables and bookcases should be produced each week? | |||
| What will the maximum profit be? | |||
| show formulas and answers | |||
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