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The following table shows the expected return (E(ri)), the standard deviation (si), the cor- relation with the market portfolio (ri,M), the market beta (bi), and

The following table shows the expected return (E(ri)), the standard deviation (si), the cor- relation with the market portfolio (ri,M), the market beta (bi), and the idiosyncratic risk expressed as a standard deviation (se,i), for a number of assets, namely, the risk-free asset, the market portfolio, and three risky stocks (1, 2, and 3). You can assume for this question that the CAPM holds.

Asset

expected return

standard deviation

cor- relation with the market portfolio

market beta

idiosyncratic risk expressed as a standard deviation

Risk-free asset (rF )






Market portfolio (M)

10%





Stock 1

8%

15%


0.75


Stock 2

18%

80%

0.25



Stock3

-4%

7.5%



0


(a) Fill in all the blanks in the table. Make sure you show your workings and the reasoning behind the numbers you obtain. 

(b) Given that Stock 3 has a negative expected return, why would an investor buy it? Could Stock 3 be part of an efficient portfolio and why? 

(c) Consider now a portfolio composed of the market M and stock 3. What weights should we assign to these two assets in order to obtain a riskless portfolio? What will be the expected return of this portfolio? 

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