Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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The natural diet of a certain animal consists of three foods: A, B, and C. The number of units of calcium, iron, and protein in 1 gram of each food and the average daily intake are given in the table. A scientist wants to investigate the effect of increasing the protein in the animal's diet while not allowing the units of calcium and iron to exceed its average daily intakes. How many grams of each food should be used to maximize the amount of protein in the diet? What is the maximum amount of protein? Units per Gram Food A Food B Food C Average Daily Intake (units) Calcium 1 3 24 Iron 2 1 2 16 Protein 4. 9 66 Let x1, X2, and x, be the grams of food A, food B, and food C in the diet, respectively. Construct a mathematical model in the form of a linear programming problem. Maximize P = Subject to Calcium constraint Iron constraint X1, X2, X3 2 0
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Transcribed Image Text:The natural diet of a certain animal consists of three foods: A, B, and C. The number of units of calcium, iron, and protein in 1 gram of each food and the average daily intake are given in the table. A scientist wants to investigate the effect of increasing the protein in the animal's diet while not allowing the units of calcium and iron to exceed its average daily intakes. How many grams of each food should be used to maximize the amount of protein in the diet? What is the maximum amount of protein? Units per Gram Food A Food B Food C Average Daily Intake (units) Calcium 1 3 24 Iron 2 1 2 16 Protein 4. 9 66 Let x1, X2, and x, be the grams of food A, food B, and food C in the diet, respectively. Construct a mathematical model in the form of a linear programming problem. Maximize P = Subject to Calcium constraint Iron constraint X1, X2, X3 2 0
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