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For finding the effect on the optimal solution there is need to add new parameters according to the required change s Z_new=3.10X+3Y But it can be noted that the rate at point 0 will be Z_new |_0=0 Now at point A this value will become Z_new |_A=1581 This value can be evaluated at the point B Z_new |_B=2949 The new value can be evaluate at point C Z_new |_C=3000 Now it can be noted that if the value of the profit changes from 3 OMR then according to that the optimal value of the system will be

Category: Engineering Paper Type: Online Exam | Quiz | Test Reference: APA Words: 500

For finding the effect on the optimal solution there is need to add new parameters according to the required change s

Z_new=3.10X+3Y

But it can be noted that the rate at point 0 will be 

Z_new |_0=0

Now at point A this value will become 

Z_new |_A=1581

This value can be evaluated at the point B 

Z_new |_B=2949

The new value can be evaluate at point C

Z_new |_C=3000

Now it can be noted that if the value of the profit changes from 3 OMR then according to that the optimal value of the system will be change and then according to that the value of X and Y will be changed and the maximum profit will become 3000 OMR at point C

4. Solve the linear programming model for Khadija Textile Mills by using the computer. Produce the solution and tell if Khadija Textile Mills can obtain additional cotton or processing time, but not both, which should it select? How much? Explain your answer.

Clothes items

Price of items

Costs of items

Profit rate

Rough

5

2.75

2.25

Smooth  

7.5

4.4

3.10

 It will be maximize at the value of 

Maximuze Z=2.25X+3.10 Y

It will be subjected to the following constraints

5X+7.5Y=6500

3X+3.2Y=3000

Max demand for rough                       Y=510

 

Objective

 

Cell

Name

Value

$B$13

Profit  x

26900

 

Variable

 

Lower

Objective

Upper

Objective

Cell

Name

Value

Limit

Result

Limit

Result

$B$11

Rough  x

0

0

26900

#N/A

#N/A

$B$12

Smooth  x

0

0

26900

#N/A

#N/A

 

5.  Identify the sensitivity ranges for the objective function coefficients and for the constraint quantity values. Then explain the sensitivity range for the demand for Smooth.

Variable Cells

 

 

Final

Reduced

Objective

Allowable

Allowable

Cell

Name

Value

Cost

Coefficient

Increase

Decrease

$B$11

Rough  x

0

0

0

1E+30

0

$B$12

Smooth  x

0

0

0

1E+30

0

Constraints

 

 

Final

Shadow

Constraint

Allowable

Allowable

Cell

Name

Value

Price

R.H. Side

Increase

Decrease

$E$4

Budget Usage

0

0

510

1E+30

510

$E$5

other group Usage

0

0

3000

1E+30

3000

$E$6

same group Usage

0

0

6500

1E+30

6500

$E$7

Demand Usage

0

0

0

1E+30

0

$E$8

Usage

0

0

0

1E+30

0

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