a) | We know that alpha measures the excess return of the portfolio in comparison to market. In this case, alpha of portfolio is zero whereas the beta is 1 so the portfolio's return would be same as that of the market. The correct answer therefore would be Option C "Equal to the Rm". | |
b) | Given, | |
Return from fund portfolio (Rp) | 11.20% | |
Risk free rate (Rf) | 3.10% | |
Beta of fund portfolio | 1.20 | |
Standard deviation of fund portfolio | 17.50% | |
We know, | ||
Treynor ratio= (Rp-Rf)/Beta | ||
(11.20-3.10)/1.20 | ||
6.750 | ||
Answer:- 6.750 (Option C) | ||
c) | Return from fund(Rp) | 14.20% |
Risk free rate (Rf) | 3.20% | |
Market premium (Rm-Rf) | 10% | |
Beta | 1.3 | |
We know, | ||
Jenson alpha= Rp-(Rf+Beta*(Rm-Rf)) | ||
14.20-(3.20+1.3*(10)) | ||
-2 | ||
Answer:- -2 (Option A) |
Parker has a portfolio with a beta of 1.0 and an a porttolio with a beta...
13. An portfolio manager gathered the following information about a fund. Fund's rate of return 20% Market rate of return 11% Risk-free rate 5% Beta of the fund 1.3 The Jensen's alpha for the fund is closest to:
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