Explanation Calculation: Use Excel spreadsheet to solve the following linear programming problem, Minimize: c = 50.3 x + 10.5 y + 50.3 z With subject to: 3.1 x + 1.1 z ≥ 100 3 .1 x + y − 1.1 z ≥ 50 4.2 x + y − 1.1 z ≥ 50 x ≥ 0 , y ≥ 0 , z ≥ 0 First open an excel spreadsheet, Then follow the following steps: Step 1: Enter the text in the cells as, Step 2: Enter the formula in the cell B2 as “ =50.3*B11+10.5*B12+50.3*B13 ”. Step 3: Enter the formula in the cell B6 as “ =3.1*B11+1.1*B13”. Step 4: Enter the formula in the cell B7 as “ =3.1*B11+B12-1.1*B13 ”. Step 5: Enter the formula in the cell B8 as “ =4.2*B11+B12-1.1*B13 ”. Step 5: Now go to the Data tab and click on Solver and a dialogue box named as Solver Parameters will appear, select “Mi n ”

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ISBN: 8220103612005

Author: Costenoble

Publisher: CENGAGE L

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Chapter 6.4, Problem 22E

To determine

To calculate: The minimum value of c=50.3x+10.5y+50.3z

With subject to:

3.1x+1.1z≥100 3.1x+y−1.1z≥504.2x+y−1.1z≥50x≥0,y≥0,z≥0

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Chapter 6.4, Problem 21E

Chapter 6.4, Problem 23E

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The minimum value of c = 50.3 x + 10.5 y + 50.3 z With subject to: 3.1 x + 1.1 z ≥ 100 3 .1 x + y − 1.1 z ≥ 50 4.2 x + y − 1.1 z ≥ 50 x ≥ 0 , y ≥ 0 , z ≥ 0

Solution Summary: The author explains how to calculate the minimum value of c = 50.3x+10.5y+50.3z with subject to: c3.1x+1.1zge 100

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To calculate: The minimum value of c=50.3x+10.5y+50.3z

With subject to:

3.1x+1.1z≥100 3.1x+y−1.1z≥504.2x+y−1.1z≥50x≥0,y≥0,z≥0

Want to see the full answer?

Chapter 6 Solutions

The minimum value of c = 50.3 x + 10.5 y + 50.3 z With subject to: 3.1 x + 1.1 z ≥ 100 3 .1 x + y − 1.1 z ≥ 50 4.2 x + y − 1.1 z ≥ 50 x ≥ 0 , y ≥ 0 , z ≥ 0

Solution Summary: The author explains how to calculate the minimum value of c = 50.3x+10.5y+50.3z with subject to: c3.1x+1.1zge 100

Videos

To calculate: The minimum value of c=50.3x+10.5y+50.3z With subject to: 3.1x+1.1z≥100 3.1x+y−1.1z≥504.2x+y−1.1z≥50x≥0,y≥0,z≥0

Want to see the full answer?

Chapter 6 Solutions

To calculate: The minimum value of c=50.3x+10.5y+50.3z

With subject to:

3.1x+1.1z≥100 3.1x+y−1.1z≥504.2x+y−1.1z≥50x≥0,y≥0,z≥0