Q2/ A petroleum company produce two products (high-grade gasoline) and (low-grade gasoline) and the profit per ton solid is (120) $ and (80) $ respectively. Each ton of first product needs (twelve minutes) of processing in a particular refinery and each ton of second product needs (twenty five minutes) of processing. Because of maintenance, the company concluded that the refinery has only (thirty) effective hours per week. Technical constraints mean that for every (5) tons of first product produced at least (2) tons of second product must be produced. How many tons of both products will be produced to maximize profit. Solve this problem graphically.
Q2/ A petroleum company produce two products (high-grade gasoline) and (low-grade gasoline) and the profit per ton solid is (120) $ and (80) $ respectively. Each ton of first product needs (twelve minutes) of processing in a particular refinery and each ton of second product needs (twenty five minutes) of processing. Because of maintenance, the company concluded that the refinery has only (thirty) effective hours per week. Technical constraints mean that for every (5) tons of first product produced at least (2) tons of second product must be produced. How many tons of both products will be produced to maximize profit. Solve this problem graphically.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:Q2/ A petroleum company produce two products (high-grade gasoline) and (low-grade
gasoline) and the profit per ton solid is (120) $ and (80) $ respectively. Each ton of first
product needs (twelve minutes) of processing in a particular refinery and each ton of second
product needs (twenty five minutes) of processing. Because of maintenance, the company
concluded that the refinery has only (thirty) effective hours per week.
Technical constraints mean that for every (5) tons of first product produced at least (2)
tons of second product must be produced. How many tons of both products will be produced
to maximize profit. Solve this problem graphically.
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