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A farmer has 200 acres to plant in wheat and rye. He has to plant at least 140 acres. However, he has only $24,000 to spend and each acre of wheat costs $200 to plant; and each acre of rye costs $100 to plant. Moreover, the farmer has to get the planting done in 10 days (240 hours) and it takes an hour to plant an acre of wheat and 2 hours to plant an acre of rye. The profit by planting wheat is $500 per acre and profit by rye is $300 per acre. The farmer wants to find out how many acres of wheat and rye should be planted to maximize profit.
What is the objective function for this problem?
What are the constraints?
How many acres of each should be planted to maximize profits?
What is the maximum profit?
Please make it where one is able to retype or copy.
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