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The following problem represents a dual maximization problem: Max Z = 6x₁ + 8x₂ + 4x3 subject to y₁ - y3 ≤2 y₁+ y2 + 2y3 ≤ 10 y₁ + 2y2 + 2y3 ≤8 Determine the optimal simplex table: (use 1 decimal place where necessary) Y2 51 52 Y1 In the optimal simplex table, Select ALL that apply (6) The basic variables are OY1 DY2 OY3 OS1 Os2 OS3 (7) The non-basic variables are OY1 DY2 DY3 Os1 OS2 S3 (8) Determine the optimal value for the original minimization problem: x1 = x2 = Y3 x3 = Min W = 53 RHS

The following problem represents a dual maximization problem: Max Z = 6x₁ + 8x₂ + 4x3 subject to y₁ - y3 ≤2 y₁+ y2 + 2y3 ≤ 10 y₁ + 2y2 + 2y3 ≤8 Determine the optimal simplex table: (use 1 decimal place where necessary) Y2 51 52 Y1 In the optimal simplex table, Select ALL that apply (6) The basic variables are OY1 DY2 OY3 OS1 Os2 OS3 (7) The non-basic variables are OY1 DY2 DY3 Os1 OS2 S3 (8) Determine the optimal value for the original minimization problem: x1 = x2 = Y3 x3 = Min W = 53 RHS

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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The following problem represents a dual maximization problem: Max Z = 6x₁ + 8x2 + 4x3 subject to y1 - y3 ≤2 y₁+ y2 + 2y3 ≤ 10 y₁ + 2y2 + 2y3 ≤ 8 Determine the optimal simplex table: (use 1 decimal place where necessary) Y2 S1 52 Y1 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 DY3 OS1 OS2 OS3 (8) Determine the optimal value for the original minimization problem: x1 = x2 = x3 = Y3 Min W = S3 RHS
Transcribed Image Text:The following problem represents a dual maximization problem: Max Z = 6x₁ + 8x2 + 4x3 subject to y1 - y3 ≤2 y₁+ y2 + 2y3 ≤ 10 y₁ + 2y2 + 2y3 ≤ 8 Determine the optimal simplex table: (use 1 decimal place where necessary) Y2 S1 52 Y1 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 DY3 OS1 OS2 OS3 (8) Determine the optimal value for the original minimization problem: x1 = x2 = x3 = Y3 Min W = S3 RHS
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