Consider the following information:
Portfolio | Expected Return | Standard Deviation |
||
Risk-free | 5.0 | % | 0 | % |
Market | 10.6 | 23 | ||
A | 8.6 | 12 | ||
a. Calculate the Sharpe ratios for the market portfolio and portfolio A. (Round your answers to 2 decimal places.)
Sharpe Ratio | |
Market portfolio | |
Portfolio A |
b. If the simple CAPM is valid, is the above situation possible?
y/n
Answer a. | |||||||||||
Calculation of Sharpe Ratio | |||||||||||
Sharpe Ratio = (Rp - Rf) / SDp | |||||||||||
Where, | |||||||||||
Rp = Return of portfolio | |||||||||||
Rf = Risk-free return | |||||||||||
SDp = Standard deviation of portfolio | |||||||||||
Now, | |||||||||||
Sharpe ratio of Market Portfolio = (10.06 - 5) / 23 | |||||||||||
Sharpe ratio of Market Portfolio = 0.24 | |||||||||||
Share ratio of Portfolio A = (8.6 - 5) / 12 | |||||||||||
Sharpe Ratio of Portfolio A = 0.3 | |||||||||||
Answer b. | |||||||||||
Since the Sharpe ratio is below 1, it means that the company has low expected return. | |||||||||||
If CAPM is valid, then the company is paying stable returns as the company's required return is higher than the market premium. | |||||||||||
Thus, the above situation is possible |
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