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Select ALL that apply (6) The basic variables are OY1 OY2 OY3 Os1 OS2 OS3 (7) The non-basic variables are OY1 OY2 OY3 Os1 OS2 OS3

Select ALL that apply (6) The basic variables are OY1 OY2 OY3 Os1 OS2 OS3 (7) The non-basic variables are OY1 OY2 OY3 Os1 OS2 OS3

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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In the optimal simplex table, Select ALL that apply (6) The basic variables are OY1 OY2 OY3 OS1 OS2 OS3 (7) The non-basic variables are OY1 OY2 OY3 OS1 Os2 OS3
Transcribed Image Text:In the optimal simplex table, Select ALL that apply (6) The basic variables are OY1 OY2 OY3 OS1 OS2 OS3 (7) The non-basic variables are OY1 OY2 OY3 OS1 Os2 OS3
The following problem represents a dual maximization problem: Max Z = 6y1 - 4y2 + 5y3 subject to y1 + y2 s2 y1+ y3 ≤ 3 y1 - y2 + y3 ≤ 1 y1, y2, y3 ≥ 0 Answer the following questions: 1) Write down the original minimization problem [Use zero for any missing values] MIN W = subject to x1 + x1 + x1 + x1 + x2 + x2 + x2 + x2 + x3 z x3 ≥ x3 z x3
Transcribed Image Text:The following problem represents a dual maximization problem: Max Z = 6y1 - 4y2 + 5y3 subject to y1 + y2 s2 y1+ y3 ≤ 3 y1 - y2 + y3 ≤ 1 y1, y2, y3 ≥ 0 Answer the following questions: 1) Write down the original minimization problem [Use zero for any missing values] MIN W = subject to x1 + x1 + x1 + x1 + x2 + x2 + x2 + x2 + x3 z x3 ≥ x3 z x3
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