Question

Name: 1. Suppose you have the following probability distribution. Calculate the mean, variance, standard deviation, and coeff
QUESTION 1 What is the mean? 68,100 O 1.5 0 261 O 170 None of the above QUESTION 2 What is the standard deviation? 68,100 1.5
QUESTION 3 What is the coefficient of variation? 68,100 0 1.5 261 0170 None of the above QUESTION 4 What is the variance? 68,
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Answer #1

Part A:

Expected Ret = Sum [ Ret ] / n

Scenario Prob Profit Prob * Ret
Optimistic 0.300        500.00        150.00
Most Likely 0.600        100.00          60.00
Pessimistic 0.100       -400.00         -40.00
Expected Ret        170.00

Option D is correct.

Part B:

SD = SQRT [ [ Sum[ Prob * ( X-AvgX)^2 ) ] ] ]

State Prob Profit (X-AvgX) (X-AvgX)^2 Prob * (X-Avg X)^2
Boom     0.3000     500.00         330.00      1,08,900.00                 32,670.00
Normal     0.6000     100.00          -70.00            4,900.00                    2,940.00
Recision     0.1000    -100.00        -270.00         72,900.00                    7,290.00
Sum[ Prob * ( X-AvgX)^2 ) ]                 42,900.00
SD = SQRT [ [ Sum[ Prob * ( X-AvgX)^2 ) ] ] ]                       207.12

Option E

Part C:

Coefficient of Variation = SD / Mean
It specifies risk each unit of return
Particulars Amount
Standard Deviation     207.12
Mean     170.00
Coefficient of Variation = SD / Mean
= 207.12 / 170.00
= 1.22  

OPtion E

Part D:

State Prob Profit (X-AvgX) (X-AvgX)^2 Prob * (X-Avg X)^2
Boom     0.3000     500.00         330.00      1,08,900.00                 32,670.00
Normal     0.6000     100.00          -70.00            4,900.00                    2,940.00
Recision     0.1000    -100.00        -270.00         72,900.00                    7,290.00
Variance = Sum[ Prob * ( X-AvgX)^2 ) ]                 42,900.00

OPtion E is correct.

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