Using the data in the following table,, consider a portfolio that maintains a 50% weight on stock A and a 50% weight on stock Ba. 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 portfolioequals 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.)YearPortfolioData table2010%2011%2012%2013%(Click on the following icon in order to copy its contents into a spreadsheet.)20142015%11%Year201020112012201320142015Stock A-10%20%5%5%2%9%Stock B21%7%30%-3%8%25%PrintDone☑

Answered: Using the data in the following table,,…

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Suppose we form a portfolio invested in Mercedes and BMW stocks. The two stocks are equally weighted in the portfolio. The table below displays each stock’s mean return, variance, and standard deviation, as well as their covariance. Estimate the mean and variance of this portfolio, as well as its standard deviation. Show in detail your Asset returns Mercedes BMW Mean return 1.78% -0.48% Variance 0.0456 0.0276 Standard deviation 21.35% 16.61% Covariance 0.0020
If an investor that owns a portfolio with 3 stocks increases their portfolio to 30 stocks, which of the following is MOST LIKELY to happen? Select one: a. risk will increase b. risk would decrease c. Systematic risk would increase d. return would increase
The index model for stock A has been estimated with the following result: RA = 0.01 + 0.9RM + eA. If σM = 0.25 and R2A = 0.25, the standard deviation of return of stock A is:
please this part of the question ASAP too What is the standard deviation of the rate of return on your client's portfolio? (Round your intermediate calculations and final answer to 1 decimal place.)
An investment portfolio has equal proportions invested in five stocks.The expected returns and standard deviations (both in percent per year) are (8, 3),(5, 2), (12, 8), (7, 9), (14, 15). What are average return and standard deviation forthis portfolio?
An investor aims to build a portfolio with annual return equal to 8.88%. In the market only two stocks (A and B) are available, with annual historical returns equal to 9.6% and 7.8% respectively. Assume future returns have the same distribution of past returns. What is the percentage of funds that the investor must allocate to the stock A and B?
Consider the following six months of returns for two stocks and a portfolio of those two stocks: (Click the icon to view the monthly returns.) Note: The portfolio is composed of 50% of Stock A and 50% of Stock B. a. What is the expected return and standard deviation of returns for each of the two stocks? b. What is the expected return and standard deviation of returns for the portfolio? c. Is the portfolio more or less risky than the two stocks? Why? a. What is the expected return and standard deviation of returns for each of the two stocks? The expected return of Stock A is 0%. (Round to one decimal place.) The expected return of Stock B is 1%. (Round to one decimal place.) The standard deviation of Stock A is 0.04195. (Round to five decimal places.) (Round to five decimal places.) The standard deviation of Stock B is Monthly Returns Stock A Stock B Portfolio Jan 1% 0% 0.5% Feb 4% - 3% 0.5% D Mar -7% 8% ..... 0.5% Apr 2% - 1% 0.5% May - 3% 4% 0.5% Jun 3% - 2% 0.5% WOCHE X ans
If an investor that owns a portfolio with 3 stocks increases their portfolio to 30 stocks, which of the following is MOST LIKELY to happen? Select one: a. risk would increase b. the Sharpe ratio would increase c. return would decrease d. Sharpe would decrease
Assume the risk-free rate is r = 3%. Consider the data in the table below: Stock Expected Return Volatility Stock 1 15% 40% Stock 2 7% 30% acompute (c) Determine the tangent portfolios & their respective mean returns and volatilities
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?
The risk-free rate is 3 percent. Also, the expected return on the market portfolio is 10.5 percent.a. Calculate the expected return of your portfolio. (Hint: The expected return of a portfolio equals the weighted average of the individual stocks" expected returns, where the weights are the percentage invested in each stock.)b. Calculate the portfolio beta.c. Given the preceding information, plot the security market line on paper. Plot the stocks from your portfolio on your graph.d. From your plot in part c, which stocks appear to be your winners, and which ones appear to be your losers?e. Why should you consider your conclusion in part d to be less than certain?
You have been asked for your advice in selecting a portfolio of assets and have been supplied with the following data:. You have been told that you can create two portfolios-one consisting of assets A and B and the other consisting of assets A and C-by investing equal proportions (50%) in each of the two component assets. a. What is the average expected return, r, for each asset over the 3-year period? b. What is the standard deviation, s, for each asset's expected return? c. What is the average expected return, rp, for each of the portfolios? d. How would you characterize the correlations of returns of the two assets making up each of the portfolios identified in part c? e. What is the standard deviation of expected returns, Sp, for each portfolio? f. What would happen if you constructed a portfolio consisting of assets A, B, and C, equally weighted? Would this reduce risk or enhance return?

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