Yi Hui L.

asked • 10/15/23

algebra question

Genko Olive Oil Company has decided to diversify, and begin making and selling flour. It has decided to specialise in two types; bread flour and self-raising flour. Genko would like to determine how much of each type of flour it should pro- duce each day in order to maximise its profits. The profit made on the sale of 1 kg of bread flour is $2, while the profit made on the sale of 1 kg of self-raising flour is $1.80. The company is capable of making up to a total of 200 kg of flour per day. However, due to an ongoing shortage of baking powder (a key input in the production of self-raising flour) Genko can only produce up to 150 kg of the self-raising flour per day. In addition, company management are anticipating a high demand for self-raising flour (a key ingredient in cakes and puddings) as the holiday season approaches. For this reason, they have decided that the company should produce at least twice as much self-raising flour as bread flour.


(a) Formulate this problem as an optimization problem.

(b) Draw the feasible region.

(c) Solve this linear optimization problem using the graphical method

Mark M.

Did you translate the conditions into inequalities?
Report

10/15/23

Yi Hui L.

No
Report

10/15/23

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