Consider two stocks, A and B, whose returns in a boom and a recession 6. are given in the table below. Suppose that there is a 10% chance of a recession next year. How would you allocate money between these two stocks so as to minimize your risk? Are you able to perfectly eliminate your risk? Explain. Recession Вoom Stock A -15% +20% Stock B +10% -2%

Consider two stocks, A and B, whose returns in a boom and a recession 6. are given in the table below. Suppose that there is a 10% chance of a recession next year. How would you allocate money between these two stocks so as to minimize your risk? Are you able to perfectly eliminate your risk? Explain. Recession Вoom Stock A -15% +20% Stock B +10% -2%

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Description: Consider two stocks, A and B, whose returns in a boom and a recessionare given in the table below. Suppose that there is a 10% chance of arecession next year. How would you allocate money between these twostocks so as to minimize your risk? Are you

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter8: Analysis Of Risk And Return

Section: Chapter Questions

Problem 26P

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Consider two stocks, A and B, whose returns in a boom and a recession are given below. Stock A: recession (-15%), boom (+20%). Stock B: recession (+10%), boom (-2%). Suppose that there is a 10% chance of a recession next year. How would you allocate money between these two stocks so as to minimize your risk?
Consider two stocks, A and B, whose returns in a boom and a recession are given below. Stock A: recession (-15%), boom (+20%). Stock B: recession (+10%), boom (-2%). Suppose that there is a 10% chance of a recession next year. 25.53% should be allocated in stock A and 74.47% in stock B to minimize the risk. Are you able to perfectly eliminate your risk?
Assume that you are using the Capital Asset Pricing Model (CAPM) to find the expected return for a share of common stock. Your research shows the following: Beta = βi = 1.54 Risk free rate = Rf = 2.5% per year Market return = E(RM) = 6.5% per year Based on this information, answer the following: A. Based on the beta, how does the stock's risk compare to the market overall? On what do you base your answer? B. Based on the beta, how would you expect the stock's returns to react to a decrease in returns in the market overall? Why? C. According to the CAPM and the information given above, what is the expected return E(Ri) for this stock? D. If the required rate of return on this stock were 7% per year, would you invest? Why or why not?
Suppose you observe the following situation: Probability of State 0.25 0.45 0.30 State of Economy Recession Normal Irrational exuberance Stock A Stock B % % Rate of Return if State Occurs Stock B Stock A a. Calculate the expected return on each stock. (Round the final answers to 2 decimal places.) Expected Return % -0.12 0.09 0.44 -0.10 0.09 0.24 b. Assuming the capital asset pricing model holds and stock A's beta is greater than stock B's beta by 0.75, what is the expected market risk premium? (Do not round intermediate calculations. Round the final answer to 2 decimal places.) Expected market risk premium
Suppose you have predicted the following returns for stocks C (Your Company) and T (Your Competitor) in three possible states of nature. What are the expected returns? State Probability C T Boom 0.2 0.13 0.30 Normal 0.5 0.12 0.17 Recession 0.3 0.04 0.02
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.
. Suppose your expectations regarding the stock price are as follows: Selling price = 100 T-bills = 6% dividend = 10 per 100 value State of market Probability Ending price Вoom 0.3 140 Normal growth 0.4 110 Recession 80 0.3 Calculate the HPR for each scenario, the expected rate of return, and the risk premium on your investment, and standard deviation of excess return.
← You are thinking of buying a stock priced at $109.31 per share. Assume that the risk-free rate is about 4.03% and the market risk premium is 6.48%. If you think the stock will rise to $118.76 per share by the end of the year, at which time it will pay a $3.48 dividend, what beta would it need to have for this expectation to be consistent with the CAPM? The beta is (Round to two decimal places.) ...
Assume an economy in which there are three securities: Stock A with rA = 10% and σA = 10%; Stock B with rB = 15% and σB = 20%; and a riskless asset with rRF = 7%. Stocks A and B are uncorrelated (rAB = 0). Which of the following statements is most CORRECT? 1. b. The expected return on the investor’s portfolio will probably have an expected return that is somewhat below 10% and a standard deviation (SD) of approximately 10%. 2. d. The investor’s risk/return indifference curve will be tangent to the CML at a point where the expected return is in the range of 7% to 10%. 3. e. Since the two stocks have a zero correlation coefficient, the investor can form a riskless portfolio whose expected return is in the range of 10% to 15%. 4. a. The expected return on the investor’s portfolio will probably have an expected return that is somewhat above 15% and a standard deviation (SD) of approximately 20%. 5.…
Consider the following information about two stocks (D and E) and two common risk factors (factor 1 and factor 2) Stock Risk factor 1 Risk factor 2 Expected return (%) D 1.2 3.4 13.1 2.6 2.6 15.4 a. Assuming that the risk free rate is 5%, determine the risk premium for factors 1 and 2 that are consistent with the expected returns for the two stocks. You expect that in one year the prices of Stock D and E will be $55 and $36 respectively and pay no dividends. What should be the price of each stock today to be consistent with the expected return levels. b. C. Determine how to you identified if Stock D and E are overvalued, fairly valued and undervalued? d. Suppose the risk premium for factor 1 as computed in (a) increases by 0.25 percent, what will be the new expected return for D and E? e. Suppose the risk premium for factor 1 as computed in (a) decreases by 0.25%, what will be the new expected return for D and E? f. Devise how would you develop a Jensen Index using Arbitrage Pricing…
XYZ stock's returns will have the following probability distribution during the possible states of the economy.a. Calculate the expected return on XYZ stock.b. Calculate the standard devivation of XYZ stock returns.c. Calculate the coefficient of variation of XYZ stock.State of Economy Probability Return Boom 30% 32.50% Normal 40% 10.25% Recession 30% -15.75%
b) You are given the following information about Stock X and the market: The annual effective risk-frec rate is 5%. The expected return and volatility for Stock X and the market are shown in the table below: Expected Return Volatility Stock X 5% 40% Market 8% 25% The correlation between the returns of stock X and the market is -0.25. Assume the Capital Asset Pricing Model holds. Calculate the required return for Stock X and determine if the investor should invest in Stock X.