A chemical manufacturer uses chemicals 1 and 2 to produce two drugs. Drug 1 must be at least 80% chemical 2 and drug 2 must be at least 75% chemical 1. Up to 70,000 ounces of drug 1 can be sold at $40 per ounce; up to 50,000 ounces of drug 2 can be sold at $15 per ounce. Up to 65,000 ounces of chemical 1 and up to 42,000 ounces of chemical 2 can be purchased. Formulate this problem as a linear programming model (using algebraic notation) to determine how to maximize the manufacturer's revenue. (You only need to formulate this problem as an algebraic model. No Excel spreadsheet model. No need to solve the model.)
A chemical manufacturer uses chemicals 1 and 2 to produce two drugs. Drug 1 must be at least 80% chemical 2 and drug 2 must be at least 75% chemical 1. Up to 70,000 ounces of drug 1 can be sold at $40 per ounce; up to 50,000 ounces of drug 2 can be sold at $15 per ounce. Up to 65,000 ounces of chemical 1 and up to 42,000 ounces of chemical 2 can be purchased. Formulate this problem as a linear programming model (using algebraic notation) to determine how to maximize the manufacturer's revenue. (You only need to formulate this problem as an algebraic model. No Excel spreadsheet model. No need to solve the model.)
Chapter25: Monopoly
Section: Chapter Questions
Problem 13E
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