In: Finance
47. Ripken Iron Works believes the following probability distribution exists for its stock. What is the coefficient of variation on the company's stock?
State Probability Stock's
Of the Economy of State Occurring Expected Return
Boom .25 25%
Normal .50 15%
Recession .25 5%
a. 0.4360 b. 0.4714 c. 0.5068 d. 0.5448
48. The excess return required from a risky asset over that required from a risk-free asset:
A. risk premium
B. geometric premium
C. co-efficient of variation
D. alpha variance
Ans47
State | Probability(p) | Return(x) | p*x | p*((x-∑px)^2) | |
Boom | 0.25 | 25 | 6.25 | 25.00 | |
Normal | 0.5 | 15 | 7.5 | - | |
Recession | 0.25 | 5 | 1.25 | 25.00 | |
∑px | 15 | 50.00 | |||
Mean | 15 | ||||
standard deviation(%)= | ∑p*((x-∑px)^2)^(1/2) | ||||
(50)^(1/2) | |||||
7.0711 | |||||
Coefficient of variation= (SD/Mean)*100= | 7.0711/15= | 0.4714 |
So the correct answer is option b i.e. 0.4714.
Ans 48 The correct answer is option A i.e. risk premium
As per CAPm, Risk premium= Market return (i.e. return from a risky asset) - risk free rate (i.e. return from risk free asset)