A pharmaceutical firm is about to begin production of three new drugs. An objective function designed to minimize ingredient costs and three production constraints are as follows: 50X1 + 10X2 + 75X3 = 1,000 2X2 + 2X3 = 2,000 S 1,500 X1,X2 X3 2 0 Minimize cost = Subject to X1 - X2 (a) Convert these constraints and objective function to the proper form for use in the simplex tableau. (b) Solve the problem by the simplex method. What is the optimal solution and cost?
A pharmaceutical firm is about to begin production of three new drugs. An objective function designed to minimize ingredient costs and three production constraints are as follows: 50X1 + 10X2 + 75X3 = 1,000 2X2 + 2X3 = 2,000 S 1,500 X1,X2 X3 2 0 Minimize cost = Subject to X1 - X2 (a) Convert these constraints and objective function to the proper form for use in the simplex tableau. (b) Solve the problem by the simplex method. What is the optimal solution and cost?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Solve the problem below: Post your answers with solutions on the GC on
Wednesday, 10am. April 7,2021.
A pharmaceutical firm is about to begin production
of three new drugs. An objective function designed
to minimize ingredient costs and three production
constraints are as follows:
Minimize cost = 50x, + 10X2 + 75X3
X1
Subject to
X2
2X2 +
= 1,000
2X3 = 2,000
s 1,500
X1
X1,X2 X3 2 0
(a) Convert these constraints and objective function
to the proper form for use in the simplex tableau.
(b) Solve the problem by the simplex method. What
is the optimal solution and cost?
References
Render, Barry, Stair, Ralph Jr. and Hanna, Michael, Quantitative Analysis for
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