A project's base case or most likely NPV is $50,000, and assume its probability of
occurrence is 60%. Assume the best case scenario NPV is 60% higher than the
base case and assume the worst scenario NPV is 30% lower than the base case. Both
the best case scenario and the worst case scenario have a 20% probability of
occurrence. Find the project's coefficient of variation. Enter your answer rounded to
two decimal places. For example, if your answer is 12.345 then enter as 12.35 in the
answer box.
NPV (in $) | Probability | |
Base case | 50,000.00 | 0.60 |
Best case | 80,000.00 | 0.20 |
Worst case | 35,000.00 | 0.20 |
Now coefficient of variation = standard deviation/mean
Let us first find the mean NPV. Mean = (0.6*50,000) + (0.2*80,000) + (0.2*35,000)
= $53,000
Standard deviation = [0.6*(50,000-53000)^2 + 0.2*(80,000-53,000)^2 + 0.2*(50000-53000)^2]^1/2
= 14,696.94
Thus coefficient of variation = 14,696.94/$53,000 * 100
= 27.73 %
A project's base case or most likely NPV is $50,000, and assume its probability of occurrence...
A project's base case or most likely NPV is $50,000, and assume its probability of occurrence is 60%. Assume the best case scenario NPV is 60% higher than the base case and assume the worst scenario NPV is 30% lower than the base case. Both the best case scenario and the worst case scenario have a 20% probability of occurrence. Find the project's coefficient of variation. Enter your answer rounded to two decimal places. For example, if your answer is...
A project's base case or most likely NPV is $50,000, and assume its probability of occurrence is 60%. Assume the best case scenario NPV is 60% higher than the base case and assume the worst scenario NPV is 30% lower than the base case. Both the best case scenario and the worst case scenario have a 20% probability of occurrence. Find the project's coefficient of variation.
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