Quantitative Analysis for Decision Making Assignment Answer

Quantitative Analysis for Decision Making Question and Answer Assignment


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Assignment for Quantitative Analysis for Decision Making        

  1. Formulate the linear programming model
  2. solve using graphical solution Method
  3. solve using simple method


1. Z=10X1+15X2


2X1+X2 < 26

2X1+4X2< 56

X1, X2     >   0


2. Min.Z=3X1+2X2


 5X1+X2 > 10

X1 +X2   > 6

X1 + 4 X> 12

X1,          X2  >0


3. Max.Z=6X1-4X2


X1+X2 < 1

X1+X2> 3

X1 + X2>   2

X1, X2     >   0


4. Max.Z=3X1+2X2


2X1+4X2 < 4

4X1+8X2> 16

X1, X2     >   0


5. Min.Z=20X1+10X2


St.X1+2X2> 40

3X1 + 4 X2 > 30

4X1+ 3X2> 60


6. Min Z=4X1 +3X2

20X1 +10X>230

X1 +15X2    > 120

X1,       X2       >  0


7. Maximize Z = 5×1 + 3×2

Subject to       4×1 + 2×2 < 8

x1 >  3

                                  x2 >  7

Where x1, x2  0


8. Maximize Z = 5×1 + 3×2

Subject to       3×1 + 5×2  15

5×1 + 2×2  10

Where x1, x2  0


9. A manufacturer produces two different models; X and Y, of the same product .The raw materials r1 and r2 are required for production. At least 18 Kg of r1 and 12 Kg of r2 must be used daily. Almost at most 34 hours of labor are to be utilized .2Kg of r1 are needed for each model X and 1Kg of r1 for each model Y. For each model of X and Y, 1Kg of r2 is required. It needs 3 hours to manufacture model X and 2 hours to manufacture model Y. The profit realized is $50 per unit from model X and $30 per unit from model Y. How many units of each model should be produced to maximize the profit?


10. A person requires 10, 12 and 12 units of chemicals A, B and C respectively for his garden. A liquid product contains 5, 2 and 1 units of A, B and C respectively per jar. A dry product contains 1, 2 and 4 units of A, B and C per carton. If the liquid product sells for $3 per jar and the dry product sells $2 per carton, how many of each should be purchased in order to minimize cost and meet the requirement?


11. A car rental company has one car at each of five depots a, b, c, d and e. A customer in each of the five towns A, B, C, D and E requires a car. The distance in (in kilometers) between the depots and towns where the customers are, is given in the following distance matrix:

  1. How should the cars be assigned to the customers so as to minimize the distance traveled? Using Hungarian Method.
  2. What the total cost of the optimum assignment


12. Consider the following TP

  1. Obtain the basic feasible solution using NWCM and LCM
  2. Obtain the optimal solution of the NWCM using either steeping stone or MODI Method
  3. What is the optimal shipping cost?