Which store size option will yield the maximum market share

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Reference no: EM13864714

CASE: Selecting Retail Outlets Using Huff Location Model

Consider the following retail market information.

- Competitors: Store A (size = 20K SF) and Store B (size = 30K SF)

- Potential store sites: X, Y and Z

- Maximum store size at each site: X ≤ 20K SF, Y ≤ 30K SF, Z ≤ 40K SF

- There are 10 customer areas. Number of Households (Ci) and Average Annual Budget per Household (Bi) are given below:

 

1

2

3

4

5

6

7

8

9

10

Ci

672

1,072

977

577

102

47

67

412

247

1,697

Bi

$233

$178

$333

$403

$128

$103

$113

$168

$143

$318

- The minimum travel times from various sites to customer areas are given as follows:

 

1

2

3

4

5

6

7

8

9

10

A

20

18

18

20

17

12

11

10

8

7

B

16

14

14

16

13

9

8

7

6

7

X

12

10

10

12

9

7

6

9

8

13

Y

14

12

12

14

11

7

7

6

5

8

Z

11

9

9

13

5

7

8

9

11

14

- The net operating profit margins are estimated as follows based on store size:

SIZE

Margin of Total Revenue

20K SF

4.25%

30K SF

3.75%

40K SF

3.00%

Assignments:

1) Use λ=2 in the Huff location model to evaluate the following possible site/size options, one at a time, for the new retail store.

a) X,20K

b) Y,20K

c) Y,30K

d) Z,20K

e) Z,30K

f) Z,40K

Assume we can only choose from one of the site/size options from a) to f) above, which store site/size option will yield the maximum profit? Which store site/size option will yield the maximum market share?

2) Redo the evaluations in 1) above with λ=4 in the Huff location model. Again, if we can only choose from one of the site/size options from

a) to f) above, which store site/size option will yield the maximum profit? Which store site/size option will yield the maximum market share?

Reference no: EM13864714

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