(1) (11) (III) Your manager has asked you (i) to compute the rate of return and standard deviation of the two stocks and suggest that because these companies produce similar products, you should continue your analysis by (ii) computing their covariance and correlation. Show all calculations. Year 2019 2020 2021 2022 2023 Closing prices of LuLu 20.50 19.92 22.45 24.50 20.50 Closing prices of Lemon 30.10 28.50 30.10 40.30 36.40 Compute the return and standard deviation of a portfolio with 60% investment in Lulu and 40% in Lemon. Would you recommend putting these two stocks together in a portfolio? Explain why or why not.

(1) (11) (III) Your manager has asked you (i) to compute the rate of return and standard deviation of the two stocks and suggest that because these companies produce similar products, you should continue your analysis by (ii) computing their covariance and correlation. Show all calculations. Year 2019 2020 2021 2022 2023 Closing prices of LuLu 20.50 19.92 22.45 24.50 20.50 Closing prices of Lemon 30.10 28.50 30.10 40.30 36.40 Compute the return and standard deviation of a portfolio with 60% investment in Lulu and 40% in Lemon. Would you recommend putting these two stocks together in a portfolio? Explain why or why not.

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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Problem 2. Suppose that the index model for stocks A and B is estimated from excess returns with the following results: RA = 2.00% + 1.10RM + A RB = -0.60% + 0.90RM + eB The R-squared of the estimate for stock A is 0.35 and the R-squared of the estimate for stock B is 0.40. The standard deviation of the market is OM = 30%. Assume you create portfolio P with weights of 120% in A and -20% in B. These weights mean that you go long stock A and short stock B. a) What is the standard deviation of the portfolio? [Hint: R-squared is the variance explained by the market risk B²o divided by the variance in the stock o}.] b) What is the beta of the portfolio? c) What is the firm-specific variance of the portfolio? (Round to 3 decimals.)
Questions: Refer to the data of Omani common stock at below table, answer the following questions: Calculate the required rate of return (RRR) of stock. If beta coefficient decreases from 1.5 t0 0.5, what is the affect required rate of return. Build a theoretical framework depends on result of above questions. Beta Coefficient Stock Market Return Risk-free Return 1.5 10% 6%
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Question: You are an investment advisor. You currently own two stocks, A and B, with the following characteristics: Expected Return Beta X 10% 0.8 Y 16% 1.5 The current risk-free rate is 2 percent, and the expected return on the market is 12 percent. How would you change your holdings of the two stocks (i.e., for each, would you sell or buy more)? Show your calculations (and explain). Stock A: Stock B:
3. Assume that the market is in equilibrium and that stock betas can be estimated with historical data. The returns on the market, the returns on United Fund (UF), the risk-free rate (7.00%), and the required return on the United Fund (15.00%) are shown below. Based on this information, what is the required return on the market, ? Year 2011 2012 2013 2014 2015 Market -9% 11% 15% 5% -1% UF -14% 16% 22% 7% -2%
Using CAPM to determine the expected rate of return for risky assets, consider the following example stocks, assuming that you have already compute the betas Stock Beta A 0.70 B 1.00 C 1.15 D 1.40 E -0.30 Assume that we expect the economy’s RFR to be 5 percent (0.05) and the expected return on the market portfolio (E(RM)) to be 9 percent (0.09), 1, what would this imply? With these inputs, what would the be the following required rate of returns for these five stocks, show the formula for each in your calculations.
The Beta coefficients of TSLA and JPM are 1.99 and 1.18 respectively. What does Beta measure and how is it interpreted? Explain the beta values of TSLA and JPM by providing a calculated example of how they relate to market returns.
You are analyzing a stock that has the following returns given the various states of economy. State of Economy Probability Return Recession 0.12 -7.20 Normal 0.68 6.80 Boom 0.2 15.40 What is the expected return on this stock?
You are given the following partial covariance and correlation tables from historical data: Securities J K Market Securities J K Market 1.24 1.11 1.17 1.03 Covariance Matrix K 0.90 J 0.0020480 0.0021600 Also, you have estimated that the market's standard deviation is 4.3 percent. For the coming year, the expected return on the market is 14.0 percent and the risk-free rate is expected to be 4.0 percent. Given this information, determine the beta for Security K for the coming year, assuming CAPM is the correct model for required returns. Correlation Matrix K 0.60 1.00 0.90 1.00 0.60 0.80 Market 0.0020480 0.0021600 Market 0.80 0.90 1.00 Ston sharing Hidel lines We
You are given the following information concerning a stock and the market: Returns Year Market Stock 2014 10 % 25 % 2015 12 28 2016 13 4 2017 −14 −22 2018 37 16 2019 15 23 a. Calculate the average return and standard deviation for the market and the stock. (Use Excel to complete the problem. Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places.) b. Calculate the correlation between the stock and the market, as well as the stock’s beta. (Use Excel to complete the problem. Do not round intermediate calculations. Round your correlation answer to 2 decimal places and beta answer to 4 decimal places.)
If you look at stock prices over any year, you will find a high and low stock price for the year. Instead of a single benchmark PE ratio, we have a high and low PE ratio for each year. We can use these ratios to calculate a high and a low stock price for the next year. Suppose we have the following information on a particular company: High price Low price EPS Year 1 $ 62.18 40.30 2.35 a. High target price b. Low target price Year 2 $ 67.29 43.18 2.58 Year 3 $74.18 39.27 2.73 Year 4 $ 78.27 46.21 2.89 Earnings are expected to grow at 9 percent over the next year. a. What is the high target stock price in one year? Note: Do not round Intermediate calculations and round your answer to 2 decimal places, e.g., 32.16. b. What is the low target stock price in one year? Note: Do not round Intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.
Consider the following information on Stocks I and II: Probability of State of Economy State of Economy Rate of Return if State Occurs Stock I Stock II Recession .22 .045 -.37 Normal .62 .355 .29 Irrational .16 exuberance .215 .47 The market risk premium is 11.7 percent, and the risk-free rate is 4.7 percent. a. Calculate the beta and standard deviation of Stock I. Note: Do not round intermediate calculations. Enter the standard deviation as a percent and round both answers to 2 decimal places, e.g., 32.16. b. Calculate the beta and standard deviation of Stock II. Note: Do not round intermediate calculations. Enter the standard deviation as a percent and round both answers to 2 decimal places, e.g., 32.16. c. Which stock has the most systematic risk? d. Which one has the most unsystematic risk? e. Which stock is "riskier"? a. Beta Standard deviation b. Beta Standard deviation c. Most systematic risk d. Most unsystematic risk e. "Riskier" stock 1.94 % %

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