Goodlife Medical Center has acquired a new equipment to be used in laser operations. It classifies its services into two categories: a major operation which requires 18 minutes and a minor operation which requires 10 minutes. The new machine can be used for a maximum of 5 hours. The total number of operations per day must not exceed 18. The hospital charges a fee of P6000 for a major operation and a fee of P3500 for a minor operation. How many operations of each type should the hospital schedule daily in order to maximize its revenue? Formulate an LP model for this problem and determine the optimal solution using graphical method.
Goodlife Medical Center has acquired a new equipment to be used in laser operations. It classifies its services into two categories: a major operation which requires 18 minutes and a minor operation which requires 10 minutes. The new machine can be used for a maximum of 5 hours. The total number of operations per day must not exceed 18. The hospital charges a fee of P6000 for a major operation and a fee of P3500 for a minor operation. How many operations of each type should the hospital schedule daily in order to maximize its revenue? Formulate an LP model for this problem and determine the optimal solution using graphical method.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Transcribed Image Text:Goodlife Medical Center has acquired a new equipment to be used in laser operations.
It classifies its services into two categories: a major operation which requires 18 minutes
and a minor operation which requires 10 minutes. The new machine can be used for
a maximum of 5 hours. The total number of operations per day must not exceed 18.
The hospital charges a fee of P6000 for a major operation and a fee of P3500 for a
minor operation. How many operations of each type should the hospital schedule daily
in order to maximize its revenue? Formulate an LP model for this problem and
determine the optimal solution using graphical method.
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