Consider two stocks, Stock D with an expected return of 11 percent and a standard deviation of 26 percent and Stock I, an international company, with an expected return of 9 percent and a standard deviation of 19 percent. The correlation between the two stocks is -.12. What is the weight of each stock in the minimum variance portfolio? (Round your answer to 4 decimal places.) Weight of Stock D Weight of Stock I
To find the fraction of wealth to invest in Stock D that will result in the risky portfolio with minimum variance the following formula to determine the weight of Stock D in risky portfolio should be used |
Where | ||
Stock D | E[R(d)]= | 11.00% |
Stock I | E[R(e)]= | 9.00% |
Stock D | Stdev[R(d)]= | 26.00% |
Stock I | Stdev[R(e)]= | 19.00% |
Var[R(d)]= | 0.06760 | |
Var[R(e)]= | 0.03610 | |
T bill | Rf= | 12.00% |
Correl | Corr(Re,Rd)= | -0.12 |
Covar | Cov(Re,Rd)= | -0.0059 |
Stock D | Therefore W(*d)= | 0.3637 |
Stock I | W(*e)=(1-W(*d))= | 0.6363 |
Where | |||||
Var = std dev^2 | |||||
Covariance = Correlation* Std dev (r)*Std dev (d) |
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