As a portfolio manager, you are required to take investment decision from the following two alternative scenarios: (Decision Criterion: Select a portfolio on relative risk basis) Scenario 1: Construct a portfolio with 60% investment in ICC: Expected Return (in %) Risk (as Std Div.) Covariance BPL 12 4 BPL & ICC: -1.2 ICC 7 2 Scenario 2: Construct equal weighted portfolios from following securities Expected Return (in %) Risk (as Std Div.) Covariance PSL 11 5 PSL & IPL: 3.75 IPL 8 3

As a portfolio manager, you are required to take investment decision from the following two alternative scenarios: (Decision Criterion: Select a portfolio on relative risk basis) Scenario 1: Construct a portfolio with 60% investment in ICC: Expected Return (in %) Risk (as Std Div.) Covariance BPL 12 4 BPL & ICC: -1.2 ICC 7 2 Scenario 2: Construct equal weighted portfolios from following securities Expected Return (in %) Risk (as Std Div.) Covariance PSL 11 5 PSL & IPL: 3.75 IPL 8 3

EBK CFIN

6th Edition

ISBN:9781337671743

Author:BESLEY

Publisher:BESLEY

Chapter8: Risk And Rates Of Return

Section: Chapter Questions

Problem 9PROB

See similar textbooks

Similar questions

The following portfolios are being considered for investment. During the period under consideration, RFR = 0.07.Portfolio Return Beta σiA 0.15 1.0 0.05B 0.20 1.5 0.10C 0.10 0.6 0.03D 0.17 1.1 0.06Market 0.13 1.0 0.04 a. Compute the Sharpe measure for each portfolio and the market portfolio. b. Compute the Treynor measure for each portfolio and the market portfolio. c. Rank the portfolios using each measure, explaining the cause for any differences you find in the rankings.
You are evaluating various investment opportunities currently available and you have calculated expected returns and standard deviations for five different well-diversified portfolios of risky assets. PORTFOLIO EXPECTED RETURN STANDARD DEVIATION Q 7.8% 10.5% R 10.0% 14.0% S 4.6% 5.0% T 11.7% 18.5% U 6.2% 7.5% a) For each portfolio, calculate the risk premium per unit of risk that you expect to receive [(E(R) –RFR)/ơ]. Assume that the risk free rate is 3.0%. b) Using…
You are evaluating various investment opportunities currently available and you have calculated expected returns and standard deviations for five different well-diversified portfolios of risky assets:Portfolio Expected Return Standard DeviationQ 7.8% 10.5%R 10.0 14.0S 4.6 5.0T 11.7 18.5U 6.2 7.5a. For each portfolio, calculate the risk premium per unit of risk that you expect to receive ([E(R) − RFR]/σ). Assume that the risk-free rate is 3.0 percent.b. Using your computations in Part a, explain which of these five portfolios is most likely tobe the market portfolio. Use your calculations to draw the capital market line (CML).c. If you are only willing to make an investment with σ = 7.0%, is it possible for you toearn a return of 7.0 percent?d. What is the minimum level of risk that would be necessary for an investment to earn7.0 percent? What is the composition of the portfolio along the CML that will generatethat expected return?e. Suppose you are now willing to make an investment…
The following portfolios are being considered for investment. During the period under consideration, RFR = 0.08. Portfolio Return Beta σi P 0.14 1.00 0.05 Q 0.20 1.30 0.11 R 0.10 0.60 0.03 S 0.17 1.20 0.06 Market 0.12 1.00 0.04 Compute the Sharpe measure for each portfolio and the market portfolio. Round your answers to three decimal places. Portfolio Sharpe measure P Q R S Market Compute the Treynor measure for each portfolio and the market portfolio. Round your answers to three decimal places. Portfolio Treynor measure P Q R S Market
Consider the following performance data for two portfolio managers (A and B) and a common benchmark portfolio: BENCHMARK MANAGER A MANAGER B Weight Return WEIGHT RETURN WEIGHT RETURN Stock 0.7 -4.7 0.7 -3.8 0.2 -4.7 % Bonds 0.2 -4.0 0.1 -2.2 0.6 -4.0 Cash 0.1 0.3 0.2 0.3 0.2 0.3 Calculate (1) the overall return to the benchmark portfolio, (2) the overall return to Manager A’s actual portfolio, and (3) the overall return to Manager B’s actual portfolio. Briefly comment on whether these managers have under- or outperformed the benchmark fund. Round your answers to two decimal places. Use a minus sign to enter negative values, if any. Overall return Benchmark % Manager A % Manager B % Using attribution analysis, calculate (1) the selection effect, and (2) the allocation effect for both Manager A and Manager B. Using these numbers in conjunction with your results from Part a, comment on whether these managers have added value…
Consider the following performance data for a portfolio manager: Benchmark Portfolio Index Portfolio Weight Weight Return Return Stocks 0.65 0.7 0.11 0.12 Bonds 0.3 0.25 0.07 0.08 Cash 0.05 0.05 0.03 0.025 a.Calculate the percentage return that can be attributed to the asset allocation decision. b.Calculate the percentage return that can be attributed to the security selection decision.
Portfolio manager wants to optimize the riskiness of the two assets portfolio with the given statistics below:- Assets Return Volatility Weight A 17.00% 15.00% 40.00% B 21.00% 25.00% 60.00% Correlation -0.70 -0.35 0.25 0.50 0.70 Requirements Calculate the two assets portfolio standard deviation at different correlation levels which are mentioned above and suggest at which correlation is best suits to your portfolio.
Jack Ma is attempting to evaluate two possible portfolios – both consisting of the same five assets but held in different proportions. He is particularly interested in using beta to compare the risk of the portfolios and in this regard has gathered the following data. assets assets beta Portfolio A Portfolio B 1 1.30 10% 30% 2 0.70 30% 10% 3 1.25 10% 20% 4 1.10 10% 20% 5 0.90 40% 20% a) Calculate the betas for portfolio A and B. b) Compare the risk of each portfolio to the market as well as to each other C) Which portfolio is more risky and why?
Consider the following information for four portfolios, the market, and the risk-free rate (RFR): Portfolio Return Beta SD A1 0.15 1.25 0.182 A2 0.1 0.9 0.223 A3 0.12 1.1 0.138 A4 0.08 0.8 0.125 Market 0.11 1 0.2 RFR 0.03 0 0 Refer to Exhibit 18.6. Calculate the Jensen alpha Measure for each portfolio. a. A1 = 0.014, A2 = -0.002, A3 = 0.002, A4 = -0.02 b. A1 = 0.002, A2 = -0.02, A3 = 0.002, A4 = -0.014 c. A1 = 0.02, A2 = -0.002, A3 = 0.002, A4 = -0.014 d. A1 = 0.03, A2 = -0.002, A3 = 0.02, A4 = -0.14 e. A1 = 0.02, A2 = -0.002, A3 = 0.02, A4 = -0.14
Using the information provided in the pictures: Let’s assume, you want to construct a portfolio of risky and riskfreeassets. You wish to generate a 7% return for your complete portfolio E(rc). Using the Capital AllocationLine (CAL) equation - E(rc) = rf + y(E(Rp) - rf)a. Calculate the portion that you need to invest in risky assets and (b). in risk-free assets.c. Calculate the standard deviation of the portfolio.
You are managing a stock portfolio for a client that contains three assets, A, B, C. You currently hold each in equal proportion and the portfolio has the following characteristics: Your client asks you to add a 4th asset to the portfolio. The new portfolio will hold all assets in equal proportion. You have identified a potential asset, X. Asset X has an expected return of 12%, a Std. deviation of 36% and a correlation with all other assets in the portfolio of 0. ) The expected return of the new portfolio is: ) The variance of the new portfolio is : )The standard deviation of the new portfolio
A person is interested in constructing a portfolio. Two stocks are being considered. Letx = percent return for an investment in stock 1, and y = percent return for an investment instock 2. The expected return and variance for stock 1 are e(x) = 8.45% and Var(x) = 25.The expected return and variance for stock 2 are e(y) = 3.20% and Var(y) = 1. Thecovariance between the returns is sxy = −3.a. what is the standard deviation for an investment in stock 1 and for an investment instock 2? Using the standard deviation as a measure of risk, which of these stocks isthe riskier investment?