calculation in Eq. 11.9.d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks.a. What is theEnter the returYearPortfoliob. Based on yThe average rThe volatility oc. Show that (calculation in EData tableYearStock AStock B(Click on the following icon in order to copy its contents into a spreadsheet.)2010- 1%12%20116%32%Print20126%3%2013- 3%- 3%—Donereturns of the two stocks, and (ii) the volatility of th20144%- 4%The average aThe average annual return for stock B is%. (Round to two decimal places.)The (weighted) average of the average returns of the two stocks is%. (Round to two decimal places.)201514%22%volatility of the Using the data in the following table, consider a portfolio that maintains a 60% weight on stock A and a 40% weight on stock B.a. What is the return each year of this portfolio?b. Based on your results from part (a), compute the average return and volatility of the portfolio.c. Show that (i) the average return of the portfolio is equal to the (weighted) average of the average returns of the two stocks, and (ii) the volatility of the portfolio equals the same result as from thecalculation in Eq. 11.9.d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks.a. What is the return each year of this portfolio?Enter the return of this portfolio for each year in the table below: (Round to two decimal places.)Year2012Portfolio%2010%2011%b. Based on your results from part (a), compute the average return and volatility of the portfolio.The average return of the portfolio is%. (Round to two decimal places.)2013%2014%2015%The volatility of the portfolio is%. (Round to two decimal places.)c. Show that (i) the average return of the portfolio is equal to the (weighted) average of the average returns of the two stocks, and (ii) the volatility of the portfolio equals the same result as from thecalculation in Eq. 11.9.The average annual return for stock A is%. (Round to two decimal places.)The average annual return for stock B is%. (Round to two decimal places.)The (weighted) average of the average returns of the two stocks is %. (Round to two decimal places.)

A Portfolio is combination of different tradable securities. Creating portfolio reduces…

d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks. a. What is the Enter the retur Year Portfolio b. Based on y The average r The volatility o c. Show that ( calculation in E The average a Data table (Click on the following icon in order to copy its contents into a spreadsheet.) 2011 6% 32% Year Stock A Stock B 2010 - 1% 12% Print 2012 6% 3% 2013 - 3% - 3% Done 2014 4% - 4% 2015 14% 22% - X volatility of the

d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks. a. What is the Enter the retur Year Portfolio b. Based on y The average r The volatility o c. Show that ( calculation in E The average a Data table (Click on the following icon in order to copy its contents into a spreadsheet.) 2011 6% 32% Year Stock A Stock B 2010 - 1% 12% Print 2012 6% 3% 2013 - 3% - 3% Done 2014 4% - 4% 2015 14% 22% - X volatility of the

Intermediate Financial Management (MindTap Course List)

13th Edition

ISBN:9781337395083

Author:Eugene F. Brigham, Phillip R. Daves

Publisher:Eugene F. Brigham, Phillip R. Daves

Chapter2: Risk And Return: Part I

Section: Chapter Questions

Problem 13P

See similar textbooks

Similar questions

You have observed the following returns over time: Assume that the risk-free rate is 6% and the market risk premium is 5%. What are the betas of Stocks X and Y? What are the required rates of return on Stocks X and Y? What is the required rate of return on a portfolio consisting of 80% of Stock X and 20% of Stock Y?
The following table reports the percentage of stocks in a portfolio for nine quarters: a. Construct a time series plot. What type of pattern exists in the data? b. Use trial and error to find a value of the exponential smoothing coefficient that results in a relatively small MSE. c. Using the exponential smoothing model you developed in part (b), what is the forecast of the percentage of stocks in a typical portfolio for the second quarter of year 3?
Using the data in the following table,, consider a portfolio that maintains a 50% weight on stock A and a 50% weight on stock B a. What is the return each year of this portfolio? b. Based on your results from part (a), compute the average return and volatility of the portfolio. c. Show that (i) the average return of the portfolio is equal to the (weighted) average of the average returns of the two stocks, and (ii) the volatility of the portfolio equals the same result as from the calculation in Eq. 11.8. d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks. a. What is the return each year of this portfolio? Enter the return of this portfolio for each year in the table below (Round to two decimal places.) Year Portfolio Data table 2010 % 2011 % 2012 % 2013 % (Click on the following icon in order to copy its contents into a spreadsheet.) 2014 2015 %1 1% Year 2010 2011 2012 2013 2014 2015 Stock A -10% 20% 5% 5% 2% 9% Stock B 21% 7% 30% -3% 8%…
Using the data in the following table, LOADING... , consider a portfolio that maintains a 75% weight on stock A and a 25% weight on stock B. a. What is the return each year of this portfolio? b. Based on your results from part (a), compute the average return and volatility of the portfolio. c. Show that (i) the average return of the portfolio is equal to the (weighted) average of the average returns of the two stocks, and (ii) the volatility of the portfolio equals the same result as from the calculation in Eq. 11.9. d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks. Question content area bottom Part 1 a. What is the return each year of this portfolio? Enter the return of this portfolio for each year in the table below: (Round to two decimal places.) Year 2010 2011 2012 2013 2014 2015 Portfolio enter your response here% enter your response here% enter your response…
The following portfolios are being considered for investment. During the period under consideration, RFR = 0.07. Portfolio Return Beta P 0.15 1.00 0.05 Q 0.09 0.50 0.03 R. 0.21 1.30 0.10 0.18 1.20 0.06 Market 0.12 1.00 0.04 a. Compute the Sharpe measure for each portfolio and the market portfolio. Round your answers to three decimal places. Portfolio Sharpe measure P Q R Market b. Compute the Treynor measure for each portfolio and the market portfolio. Round your answers to three decimal places. Portfolio Treynor measure P Q R Market c. Rank the portfolios using each measure, explaining the cause for any differences you find in the rankings. Portfolio Rank (Sharpe measure) Rank (Treynor measure) P |-Select- v |-Select- v Q -Select- v -Select- V R. -Select- V -Select- v -Select- v -Select- v Market -Select- v -Select- v -Select- v is poorly diversified since it has a high ranking based on the -Select- but a much lower ranking with the -Select-
Using the return data on portfolios A and B provided in the accompanying spreadsheet, compute the return volatility for portfolio A. Round off your answer to three digits after the decimal point. State your answer as a percentage point, such as 1.234.
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 a portfolio consisting of the following three stocks: E The volatility of the market portfolio is 10% and it has an expected return of 8%. The risk-free rate is 3%. a. Compute the beta and expected return of each stock. b. Using your answer from part (a), calculate the expected return of the portfolio. c. What is the beta of the portfolio? d. Using your answer from part (c), calculate the expected return of the portfolio and verify that it matches your answer to part (b). a. Compute the beta and expected return of each stock. (Round to two decimal places.) TITLT Data table Portfolio Weight (A) Volatility (B) Correlation (C) Expected Return (E) % Beta (D) НЕС Согр 0.28 13% 0.33 Green Widget (Click on the following icon a in order to copy its contents into a spreadsheet.) 0.39 27% 0.61 % Portfolio Weight Alive And Well 0.33 14% 0.43 Volatility 13% Correlation with the Market Portfolio НЕС Согр Green Widget 0.28 0.33 b. Using your answer from part (a), calculate the expected…
If a given stock in the portfolio had established 1.23 beta; the related expected return is at 11.7percent, and 3.5percent is the current earning of a risk-free asset; a. Determine the expected return on a portfolio that is equally invested in the two assets? b. If a portfolio of the two assets has a beta of 0.7, what are the portfolio weights? c. If a portfolio of the two assets has an expected return of 9%, what is its beta? d. If a portfolio of the two assets has a beta of 2.46, what are the portfolio weights? How do you interpret the weights for the two assets in this case? Discuss.
An investiment portfolio consists of two securities, X and Y. The weight of X is 30%. Asset X's expected return is 15% and the standard deviation is 28%. Asset Y's expected return is 23% and the standard deviation is 33%. Assume the correlation coefficient between X and Y is 0.37. A. Calcualte the expected return of the portfolio. B. Calculate the standard deviation of the portfolio return. C. Suppose now the investor decides to add some risk free assets into this portfolio. The new weights of X, Y and risk free assets are 0.21, 0.49 and 0.30. What is the standard deviation of the new portfolio?
You are examining a portfolio consisting of three stocks. Using the data in the table a. Compute the annual returns for a portfolio with 25% invested in North Air, 25% invested in West Air, and 50% invested in Tex Oil. b. What is the lowest annual return for your portfolio in part (a)? How does it compare with the lowest annual return of the individual stocks or portfolios in the table above. a. Compute the annual returns for a portfolio with 25% invested in North Air, 25% invested in West Air, and 50% invested in Tex Oil. The annual return for 2014 will be: (Round to two decimal places.) Year 2014 Year 2016 North Air 21% Year 2018 North Air The annual return for 2015 will be: (Round to two decimal places.) Year 2019 29% 6% Year 2015 The annual return for 2016 will be: (Round to two decimal places.) North Air North Air West Air West Air -6% 8% North Air -1% West Air North Air 21% 8% 6% The annual return for 2017 will be: (Round to two decimal places.) West Air Year 2017 The annual…
Using the data in the table, consider a portfolio that maintains a 35% weight on stock A and a 65% weight on stock B. a. What is the return each year of this portfolio? (2010-2015) b. Based on your results from part (a), compute the average return and volatility of the portfolio. c. Show that (i) the average return of the portfolio is equal to the (weighted) average of the average returns of the two stocks, and (ii) the volatility of the portfolio equals the same result as from the calculation in Eq. 11.9. d. Explain why the portfolio has a lower volatility than the average volatility of the two stocks.