A portfolio manager is considering 3 portfolios for his client. The first is amidcap stock portfolio, the second is a long-term government andcorporate bond portfolio, and the third is a risk -free asset portfolio.Comprising t- bills that yield a rate of 6.5%. The risk -returncharacteristics of risky portfolio are:Expected Return Standard DeviationStock Portfolio 15% 22%Bond Portfolio 10% 8%The correlation between the return of the two-risk portfolio is 0.10.1.Compute the weight of Bond and equity portfolio in the minimum-variance portfolio formed by combining the two risky portfolios.2.Tabualate and trace the investment opportunity set of the portfoliocomprising the two risky portfolios by varying the investment proportionsfor the stock portfolio from zero to 100% in increments of 20%3. Compute the weight of funds invested in T- bills and two riskyportfolios that together comprise the optimal risky portfolio. What is riskassociated with this optimal portfolio

Asset A has an expected return of 18%, Asset B has an expected return of 10%, and the rate ofreturn on T-bills is 7%. The covariance matrix for the two risky assets is as follows:Asset A BA 1600 90B 90 400a) Calculate the expected return and standard deviation of a portfolio consisting of 20%T-bills, 35% Asset A, and 45% Asset B.

.A portfolio has $200,000 invested in Asset X and $300,000 in Asset Y. Consider the summary measures in the following table. Measures Expected return (%) Standard deviation (%) Correlation coefficient 8 12 Asset X Asset Y 12 20 0.40 a. Calculate the portfolio weights for Asset X and Asset Y. b. Calculate the expected return for the portfolio. c. Calculate the standard deviation for the portfolio.

There are three portfolios and a risk-free asset (i.e., T-bill). A: E()=4% p.a.,STD=10% p.a. B: E(r)=6% p.a., STD=15% p.a. C: E()=8% p.a.,STD=20% p.a. T-bill: E()=1%p.a.STD=0% p.a. rho(AB) = 1.0: ho(AC) = 0.2 rho(B,C) =0.2, in which rho is the correlation coefficient between two return series. Whichportfolio (A, B, or C) yields the highest ratio of risk-premium/standard deviation (i.e., the reward-to-volatility ratio)?Select one:

Problem 11-06 As the chief investment officer for a money management firm specializing in taxable individual investors, you are trying to establish a strategic asset allocation for two different clients. You have established that Ms. A has a risk-tolerance factor of 8, while Mr. B has a risk-tolerance factor of 25. The characteristics for four model portfolios follow: ASSET MIX Portfolio Stock Bond ER σ2 1 10 % 90 % 8 % 5 % 2 21 79 9 11 3 64 36 10 14 4 85 15 11 24 Calculate the expected utility of each prospective portfolio for each of the two clients. Do not round intermediate calculations. Round your answers to two decimal places. Portfolio Ms. A Mr. B 1 2 3 4 Which portfolio represents the optimal strategic allocation for Ms. A? Which portfolio is optimal for Mr. B? Portfolio -Select- represents the optimal strategic allocation for Ms. A. Portfolio -Select- is the optimal allocation for Mr. B. For Ms. A, what level of risk tolerance would leave her indifferent between having Portfolio 1 or Portfolio 2 as her strategic allocation? Round your answer to the nearest whole number.

An equally weighted portfolio comprises 10 assets which all have a standard deviation of 0.31. The average covariance between the assets is 0.04.The risk of this portfolio is _____%.