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...

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

Extracted 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="" +="">< 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 O 500 120

Jun 04, 2022

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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...

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