Linear programming problem solved by graphical method


Mineral Mining Company sends one truckload of iron and copper ore daily from mine to processing plant. The truck has the weight capacity of 9 tons and volume capacity of 960 cubic feet. Each pound of iron ore takes up 0.04 cubic feet of the space and yields net profit of $0.30 when processed. Each pound of copper ore employs 0.08 cubic feet of space and provides $0.50 of net profit. The following LP model is invented, where I is the number of pounds of iron ore to load on the truck and C is number of pounds of copper ore to load on truck:

Maximize 0.3 I + 0.5 C

Subject to

I + C < 18000

0.04 I + 0.08 C < 960

I, C > 0

Solve problem graphically1. Explain the optimal solution and objective function value in context of problem.

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Basic Statistics: Linear programming problem solved by graphical method
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