The following is a LPP: Max Z- 5X1• 7X2+ 6X3 (Hundreds of dollars $) s.t: 3X1 4X2 2X3 - 90 X1+ 2X2 + X3 <- 47.2 X1+ 3X2 + X3 <- 30 X1,X2,X3>-0 (production capacity; hours) (warehouse capacity: hundreds of sq. ft.) (demand for 6 oz. glasses; hundreds of cases) The optimal solution to the model as follows Basis CB 6X1 7X2 6X3 S1 $2 S3 RHS X2 S1 X1 0. 0.5 1 -0.6 1. 10 -1 -3 10 -1 10 1. 1.5 -1.5 5. 8.5 0. 2. 120 C-z 0. -2.5 What effect on the optimal solution (value of Z) ,if we change b2 from 47.2 to 58.9 ?

The following is a LPP: Max Z- 5X1• 7X2+ 6X3 (Hundreds of dollars $) s.t: 3X1 4X2 2X3 - 90 X1+ 2X2 + X3 <- 47.2 X1+ 3X2 + X3 <- 30 X1,X2,X3>-0 (production capacity; hours) (warehouse capacity: hundreds of sq. ft.) (demand for 6 oz. glasses; hundreds of cases) The optimal solution to the model as follows Basis CB 6X1 7X2 6X3 S1 $2 S3 RHS X2 S1 X1 0. 0.5 1 -0.6 1. 10 -1 -3 10 -1 10 1. 1.5 -1.5 5. 8.5 0. 2. 120 C-z 0. -2.5 What effect on the optimal solution (value of Z) ,if we change b2 from 47.2 to 58.9 ?

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter2: Systems Of Linear Equations

Section2.4: Applications

Problem 28EQ

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