You have run two regressions of ADIDAS "AD" returns. In the first, you regressed ADIDAS monthly returns against returns on the DAX – both in DM terms: Ret "AD" = 0.04% + 1.7 (Returns dax ) R2 = 58% %3D You also regressed the returns on ADIDAS against the Morgan Stanley Capital Index "ms"that includes global equities – both returns are dollar returns: Ret "ad" = -0.02% + 0.9 (Returns "ms") R2 = 14% Assume that the seven of the top ten investors in ADIDAS are international mutual funds. (The German long term bond rate is 0.05 , the US long term bond rate is 0.062 and the equity risk premium in both markets is 6% Estimate ADIDAS cost of equity in DM terms

You have run two regressions of ADIDAS "AD" returns. In the first, you regressed ADIDAS monthly returns against returns on the DAX – both in DM terms: Ret "AD" = 0.04% + 1.7 (Returns dax ) R2 = 58% %3D You also regressed the returns on ADIDAS against the Morgan Stanley Capital Index "ms"that includes global equities – both returns are dollar returns: Ret "ad" = -0.02% + 0.9 (Returns "ms") R2 = 14% Assume that the seven of the top ten investors in ADIDAS are international mutual funds. (The German long term bond rate is 0.05 , the US long term bond rate is 0.062 and the equity risk premium in both markets is 6% Estimate ADIDAS cost of equity in DM terms

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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1.) On a single chart, plot the value of $1 invested in each of the five indexes over time. I.e., for all ??, plot the cumulative return series for each index: ?????? = (1 + ?��1)(1 + ?��2)...(1 + ????) What patterns do you observe? (10 points) 2.) Plot a histogram of only the Global index returns. Does the distribution look normal? (5 points) 3.) Estimate the following for each of the indices. In calculating the statistics, “monthly” can be interpreted as “not annualized”. (30 points) a. Arithmetic average of monthly returns, and annualized arithmetic return using the APR method b. Geometric average of monthly returns, and annualized geometric return using the EAR method. Why does the geometric average differ from the arithmetic average? c. Standard deviation of monthly returns, and annualized standard deviation d. Sharpe Ratio of monthly returns, and annualized Sharpe Ratio e. Skewness of monthly returns f. Kurtosis of monthly returns g. 5% Value at Risk (VaR) of…
Using the data in the table:, a. What was the average annual return of Microsoft stock from 2005-2017? b. What was the annual volatility for Microsoft stock from 2005-2017? a. What was the average annual return of Microsoft stock from 2005-2017? The average annual return is %. (Round to two decimal places.) Data table (Click on the following icon in order to copy its contents into a spreadsheet.) Realized Return for the S&P 500, Microsoft, and Treasury Bills, 2005-2017 S&P 500 Realized Return Microsoft Realized Return Dividends Paid* Year End 2004 2005 2006 2007 2008 2009 2010 2011 2012 2013 2014 2015 2016 2017 S&P 500 Index 1211.92 1248.29 3.00% 4.80% 1418.30 1468.36 903.25 4.70% 1.50% 0.10% 0.10% 1115.10 1257.64 1257.61 0.00% 1426.19 0.10% 1848.36 0.00% 0.00% 2058.90 2043.94 0.00% 0.20% 2238.83 2673.61 0.80% *Total dividends paid by the 500 stocks in the portfolio, based on the number of shares of each stock in the index, adjusted until the end of the year, assuming they were…
You want to estimate the monthly alpha and beta of AXON stock, using the index model. Suppose AXON has a beta of 0.95 and a monthly alpha of 0.5 (representing half a percent). If you set up the regression model correctly, the index model equation should be (remember in index model formulas, we use R instead of r to denote excess returns): Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. b с d Rmarket = Rmarket = 0.5 x Rstock +0.95 Raxon 0.95 x Rstock +0.5 = 0.5 x Rmarket +0.95 Raxon = 0.95 x Rmarket +0.5
Consider an event study of the following stock. Realised return Market return t = 0 (event day) 0.1 0.1 t =1 0.06 0.04 t = 2 0.03 0.02 t = 3 0.015 0.01 Suppose that the estimated market model is . What is the CAR (cumulative abnormal returns) for t = 3?
Assume that you run a regression on the raw returns of the stock of Company J against the raw returns of the market and find an intercept of 1.324 percent and a beta of 2.36. If the risk-free rate is 2.64 percent, and using the concept of Jensen's Alpha, then determine by how much this stock beat the market. Answer in decimal format. For example, if you answer is 3.33%, enter "0.0333"
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The following table represents the rate of returns of two stocks in different economic conditions along with their probabilities (the data are also uploaded on moodle) RATES OF RETURN ON STOCKS EXPECTED ECONOMIC PROBABILITY STOCK A STOCK B CONDITIONS RECESSION 0.55 -0.04 -0.02 STABLE 0.35 0.25 0.30 EXPANDING 0.10 0.15 0.20 Answer the following by using mathematical calculations: a) Calculate the expected rate of return for each stock respectively. Explain what the expected value implies. b) Calculate the standard deviation for each stock respectively. Explain what the standard deviation implies. c) If you were an investor in which stock you were going to invest? Justify your answer. d) Calculate the covariance between Stock A and stock B. Discuss. e) Calculate the expected return and the standard deviation of the portfolio consisting 40% in stock A and 60% in stock B. f) Discuss the risk and return associated with investing i All of your funds in stock A ii. All of your funds in stock…
Consider the two (excess return) index-model regression results for stocks A and B. The risk-free rate over the period was 7%, and the market's average return was 14%. Performance is measured using an index model regression on excess returns. Index model regression estimates R-square Residual standard deviation, o(e) Standard deviation of excess returns. i. Alpha ii. Information ratio iii. Sharpe ratio iv. Treynor measure Stock A a. Calculate the following statistics for each stock: (Round your answers to 4 decimal places.) % Stock A 1% +1.2(rm rf) % 0.635 11.3% 22.6% Stock B % % Stock B 2% +0.8( rm -rf) b. Which stock is the best choice under the following circumstances? 0.466 20.1% 26.9% i. This is the only risky asset to be held by the investor. ii. This stock will be mixed with the rest of the investor's portfolio, currently composed solely of holdings in the market-index fund. iii. This is one of many stocks that the investor is analyzing to form an actively managed stock…
Ⓡ Suppose the returns on a particular asset are normally distributed. Also suppose the asset had an average return of 11.1% and a standard deviation of 23.4%. Use the NORMDIST function in Excel to determine the probability that in any given year you will lose money by investing in this asset. (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.): Probability %
An investor has $2,215 invested in stock A and $3,826 in stock B. The daily volatilities of A and B are 1.0% and 1.2%, respectively, and the coefficient of correlation is 0.69. What is the one day 99% VaR? Assume that returns are multivariate normal (Note that N(–2.3263) = 0.01).
Consider the two (excess return) index-model regression results for stocks A and The risk-free rate over the period was 6%, and the market’s average return was 14%. Performance is measured using an index model regression on excess returns. Stock A Stock B Index model regression estimates 1% + 1.2(rM – rf ) 2% + 0.8(rM – rf ) R-square 0.576 0.436 Residual standard deviation, σ(e) 10.3% 19.1% Standard deviation of excess returns 21.6% 24.9% Calculate the following statistics for each stock: Alpha Information ratio Sharpe ratio Treynor measure Which stock is the best choice under the following circumstances? This is the only risky asset to be held by the investor. This stock will be mixed with the rest of the investor’s portfolio, currently composed solely of holdings in the market-index fund. This is one of many stocks that the investor is analyzing to form an actively managed stock portfolio.
1. Assume a two-factor model explains stock returns. Regression estimates of stocks A and B on the two factors are given below. Stock B, B, A 1.2 -0.5 4 в 3.5 -0.8 2.0 3 Assume further that factor one has expected return of 10 and standard deviation of 8. Factor two has expected return of 5 and standard deviation of 6. a) Calculate expected returns for A and B. b) Calculate standard deviations for A and B. c) Calculate expected return on a portfolio that invests 60% in A and 40% in B.

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