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Max z;(x) = 5x1-2x2 Max z,(x) = -X, + 4x2 subject to -X, + X2 <3 X1 +X2 <8 <6 X2 <4 X1,X2 2 0 a. Generate efficient extreme points by using weighted sum method. b. Find a subset of efficient solutions using e-constraint method.

Max z;(x) = 5x1-2x2 Max z,(x) = -X, + 4x2 subject to -X, + X2 <3 X1 +X2 <8 <6 X2 <4 X1,X2 2 0 a. Generate efficient extreme points by using weighted sum method. b. Find a subset of efficient solutions using e-constraint method.

Advanced Engineering Mathematics
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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15. Consider the problem. Max z,(x) = 5x1 –2x2 Max z,(x) =-X1 +4x2 subject to -X, +X, <3 X1 +X2 <8 <6 X2 <4 X1,X2 20 a. Generate efficient extreme points by using weighted sum method. b. Find a subset of efficient solutions using e-constraint method.
Transcribed Image Text:15. Consider the problem. Max z,(x) = 5x1 –2x2 Max z,(x) =-X1 +4x2 subject to -X, +X, <3 X1 +X2 <8 <6 X2 <4 X1,X2 20 a. Generate efficient extreme points by using weighted sum method. b. Find a subset of efficient solutions using e-constraint method.
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