Kyle’s Shoe Stores Inc. is considering opening an additional suburban outlet with the following data:
Probability NPV
.3 80
.3 130
.1 160
.3 170
What is the coefficient of variation for the new outlet? Round intermediate calculations and the answer to the hundredth place. ___
If a second possible outlet has a coefficient of variation of .50, would you prefer this second outlet over the first outlet considered? Enter yes or no.__
Probablity (P) |
NPV |
P * NPV |
Dx =(NPV - Mean) |
P * (Dx)^2 |
0.3 |
80 |
24 |
-50 |
750 |
0.3 |
130 |
39 |
0 |
0 |
0.1 |
160 |
16 |
30 |
90 |
0.3 |
170 |
51 |
40 |
480 |
Mean = |
130 |
1320 |
Standard Deviation = Square root of 1320 = 36.331804
Co-efficient of variation (CV) = Standard deviation/Mean
=36.331804/130
= 0.2795 Approx
If a second possible outlet has a coefficient of variation of .50 then we will nbot prefer the second possible outlet
And well will go for the first one as the lower CV is better than higher CV
For any clarification comment.
Please thumps up, Thank you
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