Consider the following information:
Portfolio | Expected Return | Beta | |
Risk-free | 8 | % | 0 |
Market | 10.2 | 1.0 | |
A | 8.2 | 0.7 | |
a. Calculate the expected return of portfolio
A with a beta of 0.7. (Round your answer to 2
decimal places.)
b. What is the alpha of portfolio A.
(Negative value should be indicated by a minus sign. Round
your answer to 2 decimal places.)
c. If the simple CAPM is valid, is the above
situation possible?
Yes
No
Given that,
Risk free rate Rf = 8%
Expected market return Rm = 10.2%
a). Beta of portfolio A is 0.7
Expected return on stock using CAPM is Rf + Beta*(Rm - Rf)
expected return of portfolio A with a beta of 0.7 = 8 + 0.7*(10.2-8) = 9.54%
b). when actual return = 8%,
Alpha of portfolio is Actual return - expected return = 8 - 9.54 = -1.54%
c). No, this situation is not possible since portfolio is plotted below SML and is overpriced. Which is not possible when CAPM holds true.
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