JRL manufactures two products from different combinations of the same resources.
Unit selling prices and unit cost details for each product are as follows:
Identify, using graphical linear programming, the weekly production schedule for products J and L that will maximize the profits of JRL during the next four weeks.
- The solution from the graph is to produce 330 units of J and 280 units of (A simplex solution shows the true optimum to be 332.333 units of J and 283.333 units of)
- The solution from the graph is to produce 310 units of J and 280 units of (A simplex solution shows the true optimum to be 308.333 units of J and 283.333 units of)
- The solution from the graph is to produce 330 units of J and 290 units of (A simplex solution shows the true optimum to be 332.333 units of J and 293.333 units of)
- The solution from the graph is to produce 315 units of J and 290 units of (A simplex solution shows the true optimum to be 316.333 units of J and 293.333 units of)
- The solution from the graph is to produce 312 units of J and 295 units of (A simplex solution shows the true optimum to be 312.333 units of J and 294.999 units of)
- The solution from the graph is to produce 317 units of J and 270 units of (A simplex solution shows the true optimum to be 316.666 units of J and 269.666 units of)
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