2. Indahkiat has a daily budget of 320 hours of labor and 350 units of raw material to manufacture two products. If necessary, the company can employ up to 10 hours daily of overtime labor hours at the additional cost of RM2 an hour. It takes 1 labor hour and 3 units of raw material to produce one unit of product 1, and 2 labor hours and 1 unit of raw material to produce 1 unit of product 2. The profit per unit of product 1 is RM10, and that of product 2 is RM12. Let x, and x; define the daily number of units produced of product i and product 2, and x, the daily hours of overtime used. The LP model is then given as Max z= 10x + 12x - 2x subject to Xi + 2x - X) s 320 3x + X2 s350 Xs 10 X1, Xạ, Xạ 2 0. (Labor hours) (Raw material) (Overtime) a) Determine the optimal solution.

2. Indahkiat has a daily budget of 320 hours of labor and 350 units of raw material to manufacture two products. If necessary, the company can employ up to 10 hours daily of overtime labor hours at the additional cost of RM2 an hour. It takes 1 labor hour and 3 units of raw material to produce one unit of product 1, and 2 labor hours and 1 unit of raw material to produce 1 unit of product 2. The profit per unit of product 1 is RM10, and that of product 2 is RM12. Let x, and x; define the daily number of units produced of product i and product 2, and x, the daily hours of overtime used. The LP model is then given as Max z= 10x + 12x - 2x subject to Xi + 2x - X) s 320 3x + X2 s350 Xs 10 X1, Xạ, Xạ 2 0. (Labor hours) (Raw material) (Overtime) a) Determine the optimal solution.

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Description: Indahkiat has a daily budget of 320 hours of labor and 350 units of raw material tomanufacture two products. If necessary, the company can employ up to 10 hours dailyof overtime labor hours at the additional cost of RM2 an hour. It takes 1 labor hou

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section: Chapter Questions

Problem 8T

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