Formulate a linear programming problem that can be used to solve the following question. A dealer has 7100 pounds of peanuts, 6600 pounds of almonds, and 4200 pounds of cashews to be used to make two mixtures. The first mixture wholesales for $2.20 per pound and consists of 65% peanuts, 30% almonds, and 5% cashews. The second mixture wholesales for $3.30 per pound and consists of 15% peanuts, 45% almonds, and 40% cashews. How many pounds of each mixture should the dealer make to maximize revenue? x= number of pounds of the first mature ✔ y number of pounds of the second tur ✔ Maximi B✓ F- Subject to 0, y (objective function) (pounds of peanuts) (pounds of almonds) (pounds of cashews) ✓0 (nonnegativity constraint)
Formulate a linear programming problem that can be used to solve the following question. A dealer has 7100 pounds of peanuts, 6600 pounds of almonds, and 4200 pounds of cashews to be used to make two mixtures. The first mixture wholesales for $2.20 per pound and consists of 65% peanuts, 30% almonds, and 5% cashews. The second mixture wholesales for $3.30 per pound and consists of 15% peanuts, 45% almonds, and 40% cashews. How many pounds of each mixture should the dealer make to maximize revenue? x= number of pounds of the first mature ✔ y number of pounds of the second tur ✔ Maximi B✓ F- Subject to 0, y (objective function) (pounds of peanuts) (pounds of almonds) (pounds of cashews) ✓0 (nonnegativity constraint)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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