A farmer is going to divide her 30 acre farm between two crops. Seed for crop A costs $20 per acre. Seed for crop B costs $40 per acre. The farmer can spend at most $800 on seed. If crop B brings in a profit of $160 per acre, and crop A brings in a profit of $110 per acre, how many acres of each crop should the farmer plant to maximize her profit? acres of crop A acres of crop B

A farmer has 20 hectares for growing barley and swedes. The farmer has to decide how much of each to grow. The cost per hectare for barley is $30 and for swedes is $20. The farmer has budgeted $480. Barley requires I man-day per hectare and swedes require 2 man-days per hectare. There are 36 man-days available. The profit on barley is $100 per hectare and on swedes is $120 per hectare. Determine the number of hectares of each crop the farmer should sow to maximize the profits. Use GNU Octave to determine the maximization value as well as the point at which the maximum occurs.

A peanut company sells a mixture of two types of beans. The cheapest mixture contains 80% lean peanuts and 20% pithy beans, while the most expensive bean contains 50% of each type. Every week the company can earn 1,800 kg of lean peanuts and 1,200 pithy peanuts. How many kg of each mixture must be made to maximize profit if the profit is Rp. 100 for each cheap mixture and Rp. 150 from the expensive mixture?a. Formulate the problem?b. Finish with a graphic method?

A farmer is going to divide her 40 acre farm between two crops. Seed for crop A costs $15 per acre. Seed for crop B costs $30 per acre. The farmer can spend at most $750 on seed. If crop B brings in a profit of $340 per acre, and crop A brings in a profit of $140 per acre, how many acres of each crop should the farmer plant to maximize her profit? acres of crop A acres of crop B