(A) Introduce slack, surplus, and artificial variables and form the modified problem. (B) Write the preliminary simplex tableau for the modified problem and find the initial simplex tableau. (C) Find the optimal solution of the modified problem by applying the simplex method to the initial simplex tableau. (D) Find the optimal solution of the original problem, if it exists. Maximize subject to P = 5x1 + 4x2 x1 + x2 ≥3 -x1 +5x2 ≤18 X1, X2 ≥0 (A) Introduce slack, surplus, and artificial variables and form the modified problem. Maximize subject to P=5x1 +4x2 M x1 + x2 - + = 3 -X1+5x2 += 18 X1,X2, S1, S2, a₁≥0
(A) Introduce slack, surplus, and artificial variables and form the modified problem. (B) Write the preliminary simplex tableau for the modified problem and find the initial simplex tableau. (C) Find the optimal solution of the modified problem by applying the simplex method to the initial simplex tableau. (D) Find the optimal solution of the original problem, if it exists. Maximize subject to P = 5x1 + 4x2 x1 + x2 ≥3 -x1 +5x2 ≤18 X1, X2 ≥0 (A) Introduce slack, surplus, and artificial variables and form the modified problem. Maximize subject to P=5x1 +4x2 M x1 + x2 - + = 3 -X1+5x2 += 18 X1,X2, S1, S2, a₁≥0
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:(A) Introduce slack, surplus, and artificial variables
and form the modified problem.
(B) Write the preliminary simplex tableau for the
modified problem and find the initial simplex tableau.
(C) Find the optimal solution of the modified problem
by applying the simplex method to the initial simplex
tableau.
(D) Find the optimal solution of the original problem,
if it exists.
Maximize
subject to
P = 5x1 + 4x2
x1 + x2 ≥3
-x1 +5x2 ≤18
X1, X2 ≥0
(A) Introduce slack, surplus, and artificial variables and form the modified problem.
Maximize
subject to
P=5x1 +4x2 M
x1 + x2 - + = 3
-X1+5x2 += 18
X1,X2, S1, S2, a₁≥0
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