one hour to fill 1,000 bottles of Health-Wealth. Only 45,000 bottles and 66 hours are available for this operation next week. The profit expected is ? 2.80 per bottle of Tonus-2,000 and ? 2.20 per bottle of Health-Wealth. Formulate this problem as an LPP and determine graphically the optimum production programme.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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14. A medicine manufacturing company plans to market two syrups: Tonus-2,000 and Health-Wealth.
There are sufficient ingredients available to make 20,000 bottles of Tonus-2,000 and 40,000 bottles of
Health-Wealth. It takes three hours to prepare enough material to fill 1,000 bottles of Tonus-2,000 and
Linear Programming Il: Formulation and Graphic Solution • 57
one hour to fill 1,000 bottles of Health-Wealth. Only 45,000 bottles and 66 hours are available for this
operation next week. The profit expected is ? 2.80 per bottle of Tonus-2,000 and ? 2.20 per bottle of
Health-Wealth.
Formulate this problem as an LPP and determine graphically the optimum production programme.
Transcribed Image Text:14. A medicine manufacturing company plans to market two syrups: Tonus-2,000 and Health-Wealth. There are sufficient ingredients available to make 20,000 bottles of Tonus-2,000 and 40,000 bottles of Health-Wealth. It takes three hours to prepare enough material to fill 1,000 bottles of Tonus-2,000 and Linear Programming Il: Formulation and Graphic Solution • 57 one hour to fill 1,000 bottles of Health-Wealth. Only 45,000 bottles and 66 hours are available for this operation next week. The profit expected is ? 2.80 per bottle of Tonus-2,000 and ? 2.20 per bottle of Health-Wealth. Formulate this problem as an LPP and determine graphically the optimum production programme.
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