2. Optimal Portfolio: Edgar has three assets he can invest in: A risky stock with an expected return of 11% and a standard deviation of 14%, a risky bond with an expected return of 7.5% and a standard deviation of 9%, and a riskless bond with a return of 5%. The risky stock and risky bond have a coefficient of correlation of 0.31. a. 15 points. What is the expected return and standard deviation of the optimal risky portfolio? b. 15 points. What percentage of his money should Edgar put into each of these three investments if his coefficient of risk aversion is 3.4? c. 15 points. In the context of these models, what does a weight of less than 0 mean? What does a weight of more than 1 mean? What obstacles might you run into in the real world if you tried to build a portfolio with weights of less than 0 or greater than 1? 2. Optimal Portfolio: Edgar has three assets he can invest in: A risky stock with an expected return of 11% and a standard deviation of 14%, a risky bond with an expected return of 7.5% and a standard deviation of 9%, and a riskless bond with a return of 5%. The risky stock and risky bond have a coefficient of correlation of 0.31. a. 15 points. What is the expected return and standard deviation of the optimal risky portfolio? b. 15 points. What percentage of his money should Edgar put into each of these three investments if his coefficient of risk aversion is 3.4? c. 15 points. In the context of these models, what does a weight of less than 0 mean? What does a weight of more than 1 mean? What obstacles might you run into in the real world if you tried to build a portfolio with weights of less than 0 or greater than 1