Computer Science, asked by poudelpravin99, 11 days ago

Oily Oil Company has decided to introduce three oil mixes made from blending two or
more oils. One jar of olive-vegetable oil requires 6 oz each of olive and vegetable oils.
One jar of vegetable-peanut oil requires 10 oz of vegetable oil and 6 oz of peanut oil.
Finally, one jar of olive-vegetable-peanut oil requires 3 oz of olive oil, 7 oz of vegetable
oil, and 2 oz of peanut oil. The company has decided to allot 15000 oz of olive oil, 23000
oz of vegetable oil, and 4000 oz of peanut oil for the initial production run. Its profit on
one jar of olive-vegetable is $1.10, its profit on one jar of vegetable-peanut oil is $ 0.70,
and its profit on one jar of olive-vegetable-peanut oil is $0.60. To realize a maximum
profit, how many jars of each blend should the company produce?
Questions
You should answer the following questions and incorporate your answers into a wordprocessed report to form part of your final pdf. The sections of your report should
correspond to the individual questions following.
a) Formulate the problem as a linear programming model, clearly defining the
variables, the objective function and the constraints.
b) Solve the problem using Simplex method.
c) Solve the problem using the Excel Solver and interpret the results.
d) For the final part of your report, in your capacity as an Adviser, you should
present a memorandum to the Oily Oil Company. Describe your main
conclusions in simple, non-technical English; i.e. do not use technical terms
like variable, objective function or dual price. Don’t worry about repeating
some or all of the points that you have already made in answer to earlier
questions. The aim is to communicate your conclusions clearly to someone
who is knowledgeable about the combination of contents used in the
mixture, but who knows nothing about the subject of linear programming.
You may use tables and charts if you wish

Answers

Answered by shradhanjalisahoo67
5

Answer:

O my god

plz ask one by one

Answered by bhawishyajungrana
0

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