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Two models of a product - Regular (X) and Deluxe (Y) - are produced by a company. A linear programming model is used to determine the production schedule. The formulation is as follows:* Maximize profit: 50x + 60Y Subject to: 8X + 10Y < 800 (labor hours) X + Y< 120 (total units demanded) 4X + 5Y < 500 (raw materials) all variables >0 The optimal solution is X = 100 and Y = 0. How many units of the labor hours must be used to produce this number of units? O 400 800 18 / 26 500 O 120

Two models of a product - Regular (X) and Deluxe (Y) - are produced by a company. A linear programming model is used to determine the production schedule. The formulation is as follows:* Maximize profit: 50x + 60Y Subject to: 8X + 10Y < 800 (labor hours) X + Y< 120 (total units demanded) 4X + 5Y < 500 (raw materials) all variables >0 The optimal solution is X = 100 and Y = 0. How many units of the labor hours must be used to produce this number of units? O 400 800 18 / 26 500 O 120

Advanced Engineering Mathematics
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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Two models of a product - Regular (X) and Deluxe (Y) - are produced by a company. A linear programming model is used to determine the production schedule. The formulation is as follows: Maximize profit: 50X + 60Y Subject to: 8X + 10Y < 800 (labor hours) X+Y 120 (total units demanded) 4X + 5Y < 500 (raw materials) all variables >0 The optimal solution is X = 100 and Y = 0. How many units of the labor hours must be used to produce this number of units? 400 800 18 / 26 500 O 120 ... ...
Transcribed Image Text:Two models of a product - Regular (X) and Deluxe (Y) - are produced by a company. A linear programming model is used to determine the production schedule. The formulation is as follows: Maximize profit: 50X + 60Y Subject to: 8X + 10Y < 800 (labor hours) X+Y 120 (total units demanded) 4X + 5Y < 500 (raw materials) all variables >0 The optimal solution is X = 100 and Y = 0. How many units of the labor hours must be used to produce this number of units? 400 800 18 / 26 500 O 120 ... ...
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