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Q3 Linear programming problem Minimize z = x² + 2x2 z=x, Subject to OC, +302 711, 2x1 + x2 79, X170 3.1). Write the dual problem of the above Primal problem 3.2). Use the Big-mM method to Save the primal problem Q4 4.1). Use the revised simplex meamed to Maximize z = 18x₁ +12x2 + 24×3 Subject to 2x+x+4x3 ≤ 20 3X, +3xz +3×3 ≤25 X; 7,0 Question] 1.1.). Use the graphic method to maximize 4X+ -x+2y ≤4 Subject to 2x x +34 ≤12 4x-4y = 1 12 2,470 1.2). Show by calculations if the famewing thear programming problem is a cycle, if not then pind the Souution, maximize = box, +40x2 Subject to 5x+4x2 ≤6. lox, + 4x2 ≤8, Xi ≥0 Question 2 2.1). Use the simplex algorithm to maximise p = 3x, +2x2, Subject to 2001 +2 ≤8, 1 faxz ≤6, -X + X2 1, 0252 X;70 2.2 Suppose Trepresents changes in the Second constrain in variation. OF T x+2x2 ≤6. Determine the range will maintain the feasibility of the Cument which Solution

Q3 Linear programming problem Minimize z = x² + 2x2 z=x, Subject to OC, +302 711, 2x1 + x2 79, X170 3.1). Write the dual problem of the above Primal problem 3.2). Use the Big-mM method to Save the primal problem Q4 4.1). Use the revised simplex meamed to Maximize z = 18x₁ +12x2 + 24×3 Subject to 2x+x+4x3 ≤ 20 3X, +3xz +3×3 ≤25 X; 7,0 Question] 1.1.). Use the graphic method to maximize 4X+ -x+2y ≤4 Subject to 2x x +34 ≤12 4x-4y = 1 12 2,470 1.2). Show by calculations if the famewing thear programming problem is a cycle, if not then pind the Souution, maximize = box, +40x2 Subject to 5x+4x2 ≤6. lox, + 4x2 ≤8, Xi ≥0 Question 2 2.1). Use the simplex algorithm to maximise p = 3x, +2x2, Subject to 2001 +2 ≤8, 1 faxz ≤6, -X + X2 1, 0252 X;70 2.2 Suppose Trepresents changes in the Second constrain in variation. OF T x+2x2 ≤6. Determine the range will maintain the feasibility of the Cument which Solution

Algebra: Structure And Method, Book 1
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter8: Introduction To Functions
Section8.8: Linear And Quadratic Functions
Problem 15OE
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Q3 Linear programming problem Minimize z = x² + 2x2 z=x, Subject to OC, +302 711, 2x1 + x2 79, X170 3.1). Write the dual problem of the above Primal problem 3.2). Use the Big-mM method to Save the primal problem Q4 4.1). Use the revised simplex meamed to Maximize z = 18x₁ +12x2 + 24×3 Subject to 2x+x+4x3 ≤ 20 3X, +3xz +3×3 ≤25 X; 7,0
Transcribed Image Text:Q3 Linear programming problem Minimize z = x² + 2x2 z=x, Subject to OC, +302 711, 2x1 + x2 79, X170 3.1). Write the dual problem of the above Primal problem 3.2). Use the Big-mM method to Save the primal problem Q4 4.1). Use the revised simplex meamed to Maximize z = 18x₁ +12x2 + 24×3 Subject to 2x+x+4x3 ≤ 20 3X, +3xz +3×3 ≤25 X; 7,0
Question] 1.1.). Use the graphic method to maximize 4X+ -x+2y ≤4 Subject to 2x x +34 ≤12 4x-4y = 1 12 2,470 1.2). Show by calculations if the famewing thear programming problem is a cycle, if not then pind the Souution, maximize = box, +40x2 Subject to 5x+4x2 ≤6. lox, + 4x2 ≤8, Xi ≥0 Question 2 2.1). Use the simplex algorithm to maximise p = 3x, +2x2, Subject to 2001 +2 ≤8, 1 faxz ≤6, -X + X2 1, 0252 X;70 2.2 Suppose Trepresents changes in the Second constrain in variation. OF T x+2x2 ≤6. Determine the range will maintain the feasibility of the Cument which Solution
Transcribed Image Text:Question] 1.1.). Use the graphic method to maximize 4X+ -x+2y ≤4 Subject to 2x x +34 ≤12 4x-4y = 1 12 2,470 1.2). Show by calculations if the famewing thear programming problem is a cycle, if not then pind the Souution, maximize = box, +40x2 Subject to 5x+4x2 ≤6. lox, + 4x2 ≤8, Xi ≥0 Question 2 2.1). Use the simplex algorithm to maximise p = 3x, +2x2, Subject to 2001 +2 ≤8, 1 faxz ≤6, -X + X2 1, 0252 X;70 2.2 Suppose Trepresents changes in the Second constrain in variation. OF T x+2x2 ≤6. Determine the range will maintain the feasibility of the Cument which Solution
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