Can you solve this question please? Get a thumb up right away! Next, we want to solve the minimisation problem with the simplex algorithm. However, the stan-dard simplex algorithm, as we learned in the lecture, is not applicable here. It is only suitable foroptimisation problems of the form2— с' х — max.s.t.Ах bx > 0Hint: How can you transform an inequality whose inequality sign is „the wrong way round“?(e) Set up the matrix-(쉬)AbМTand determine MT.We now interpret this matrix as-(쉬)MTand thus obtain the following (dual) maximisation problem:= č"ys.t. Ãy <6у — mах.y >0The solution to this maximisation problem has the same optimal objective function value as theoriginal minimisation problem:Žmax = Zmin ·(f) Set up the (dual) maximisation problem.(g) Calculate the optimal solution using the simplex algorithm from the lecture. Compare with yourgraphically found solution.Note: You will find the optimal feed amount of Isil and Isi2 at the end of the algorithm in thecolumn of the slack variables or in the row of the objective function (each with a negative sign). An Icelandic horse farmer would like to supply her animals with sufficient vitamins A, B, C and D.Two types of feed, Isil and Isi2, are available for this purpose. The prices of both types of feed (inper 100 g), the vitamins they contain (in mg per 100 g of feed) and the minimum requirement ofvitamins per Icelandic horse (in mg per day) are given in the following table.€ACDcostsIsil6.76.31.50Isi214109.1.00minimum requirement per horse227112072How must the breeder compose her feed from the two different feed types in order to keep the financialexpenditure for this as low as possible and at the same time cover the vitamin requirements of theIcelandic horses? It should be noted that an Icelandic horse may not receive more than 2 kg feed perday.(a) Set up the optimisation problem (objective function/target, constraints, non-negativity con-straints).(b) Draw the feasible set and determine the vertices.(c) Determine graphically the optimal feed mixture and provide the optimal costs for the feed perIcelandic horse. Describe what you are doing.2

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How must the breeder compose her feed from the two different feed types in order to keep the financial expenditure for this as low as possible and at the same time cover the vitamin requirements of the Icelandic horses? It should be noted that an Icelandic horse may not receive more than 2 kg feed per day. (a) Set up the optimisation problem (objective function/target, constraints, non-negativity con- straints). (b) Draw the feasible set and determine the vertices. (c) Determine graphically the optimal feed mixture and provide the optimal costs for the feed per Icelandic horse. Describe what you are doing.

How must the breeder compose her feed from the two different feed types in order to keep the financial expenditure for this as low as possible and at the same time cover the vitamin requirements of the Icelandic horses? It should be noted that an Icelandic horse may not receive more than 2 kg feed per day. (a) Set up the optimisation problem (objective function/target, constraints, non-negativity con- straints). (b) Draw the feasible set and determine the vertices. (c) Determine graphically the optimal feed mixture and provide the optimal costs for the feed per Icelandic horse. Describe what you are doing.

Algebra for College Students

10th Edition

ISBN:9781285195780

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter11: Systems Of Equations

Section11.CT: Test

Problem 24CT

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