Stock A has an expected return of 18% and a standard deviation of 33%. Stock B has an expected return of 13% and a standard deviation of 17%. The risk-free rate is 3.6% and the correlation between Stock A and Stock B is 0.2. Build the optimal risky portfolio of Stock A and Stock B. What is the standard deviation of this portfolio?
Where | ||
Stock A | E[R(d)]= | 18.00% |
Stock B | E[R(e)]= | 13.00% |
Stock A | Stdev[R(d)]= | 33.00% |
Stock B | Stdev[R(e)]= | 17.00% |
Var[R(d)]= | 10.89% | |
Var[R(e)]= | 2.9% | |
T bil | Rf= | 3.60% |
Correl | Corr(Re,Rd)= | 0.2 |
Covar | Cov(Re,Rd)= | 0.0112 |
Therefore W(*d)= | 0.2649 | |
W(*e)=(1-W(*d))= | 0.7351 | |
Expected return of risky portfolio= | 14.32% | |
Risky portfolio std dev = | 16.62% |
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