2. Suppose that three stocks (A, B, and C) and two common systematic risk factors (1 and 2) have the following relationship: E(RA) = (0.80) F1 + (0.90) F2 E(RB)= (-0.20) F1 + (1.30) F2 E(RC)= (1.80) F1 + (0.50) F2 a. Compute the expected returns if F1 = 4% and F2 = 5% b. Assuming that all three stocks are currently priced at $35 and will not pay a dividend over the next year, compute the expected prices a year from now c. Now, suppose you "know" that in one year the actual prices of stocks A, B, and C will be $37.20, $37.80, and $38.50. How can you best take advantage of what you consider to be a market mispricing? d. How will the current prices adjust?

2. Suppose that three stocks (A, B, and C) and two common systematic risk factors (1 and 2) have the following relationship: E(RA) = (0.80) F1 + (0.90) F2 E(RB)= (-0.20) F1 + (1.30) F2 E(RC)= (1.80) F1 + (0.50) F2 a. Compute the expected returns if F1 = 4% and F2 = 5% b. Assuming that all three stocks are currently priced at $35 and will not pay a dividend over the next year, compute the expected prices a year from now c. Now, suppose you "know" that in one year the actual prices of stocks A, B, and C will be $37.20, $37.80, and $38.50. How can you best take advantage of what you consider to be a market mispricing? d. How will the current prices adjust?

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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You are given the following information concerning three portfolios, the market portfolio, and the risk-free asset: Portfolio X Y Z Market Risk-free Rp 14.0% 13.0 .8.5 12.0 7.2 Ор 39.00% 34.00 24.00 29.00 0 Bp 1.50 1.15 0.90 1.00 0 Assume that the correlation of returns on Portfolio Y to returns on the market is 0.90. What percentage of Portfolio Y's return is driven by the market? Note: Enter your answer as a decimal not a percentage. Round your answer to 4 decimal places. R-squared
The index model has been estimated using historical excess return data for stocks A, B, and C, with the following results: RA = 0.02 + 0.9RM + eA RB = 0.04 + 1.2RM + eB RC = 0.10 + 1.ORM + eC OM oM = 0.22 o(eA) = 0.21 o(eB ) = 0.11 o(eC ) = 0.23 a. What are the standard deviations of stocks A, B, and C? b. Break down the variances of stocks A, B, and C into their systematic and firm-specific components. c. What is the covariance between the returns on each pair of stocks? d. What is the covariance between each stock and the market index?
Assume that the expected rates of return and the beta coefficients of the alternatives supplied by an independent analyst are as follows: Security Estimated rate of returns Beta Nescom 5% 1.5 Market 4 1 Pk_Steel 3.5 0.75 T_Bills 3 0 Nawab 1 -0.6 What is a beta coefficient, and how are betas used in risk analysis? Do the expected returns appear to be related to each alternative’s market risk? Is it possible to choose among the alternatives on the basis of the information developed thus far?
d. Interpret your results in (c) above, assuming that the historical average return of 8.5% from the stock is a good benchmark. e. Critically evaluate the strengths and weaknesses of applying the implied rate of return from the RIVM as a proxy of the expected return.
(Singular) Suppose there are two stocks that are uncorrelated. Each of these has variance of 1, and there are expected returns are 7₁ and 72, respectively. The risk-free rate is rf. Find the portfolio of weights w₁ and w2 for the Markowitz (market) portfolio. Show that for some value of rf there is no Markowitz portfolio.
According to CAPM, the expected rate of return of a portfolio with a beta of 1.0 and an alpha of 0 is:a. Between rM and rf .b. The risk-free rate, rf .c. β(rM − rf).d. The expected return on the market, rM.
When we test CAPM using historical data, a classic test is to regress excess returns of stocks onto the stock betas, using the following regression specification across stocks: - Rp Rf =α+By+ε where Rup - Rf is the average excess return of a security or portfolio, ẞ is the estimated beta of the security or portfolio, & is the regression residual, and a (Alpha) and y (Gamma) are regression coefficients. Based on the regression, which of the following statements are true if CAPM is true? Select all two correct statements. The Alpha is zero The Alpha is positive The Gamma is positive The Gamma is zero
Syntex, Inc. is considering an investment in one of two common stocks. Given the information that follows, which investment is better, based on the risk (as measured by the standard deviation) and return? Common Stock A Common Stock B Probability Return Probability Return 0.35 13% 0.25 −7% 0.30 17% 0.25 8% 0.35 21% 0.25 15% 0.25 23% (Click on the icon in order to copy its contents into a spreadsheet.) Question content area bottom Part 1 a. Given the information in the table, the expected rate of return for stock A is enter your response here%. (Round to two decimal places.)
b) Suppose that you observe the following information in Table 2 for stocks A and B: Table 2 Expected Return (%) 11% Stock Beta A 0.8 В 14% 1.5 The risk-free rate of return is 6% and the expected rate of return on the market index is 12%. Using the Single-Index Model, calculate the alpha of both stocks. Show your calculations. Explain what the alpha of the single-factor model represents and interpret your results.
2.
Consider the two stocks below. Which has a positive beta (i.e., tends to move in the same direction as the market)? Which has a higher R2 (1.e., market returns explain more of its return patterns)? Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. Stock 1 has a positive beta and a higher R² a b C d Stock 2 has a positive beta and a higher R² Stock 1 has a positive beta, but Stock 2 has a higher R Stock 2 has a positive beta, but Stock 1 has a higher R² ft RM Stock 2 Stock 1 Par
Following the Systematic Risk Principle, which of the following stocks has the smallest risk premium? OV (R) = 0.0099: B = 0.50 OV (R) 0.2345; B = 0.75 OV (R) = 0.0022; 3= 1.25 OV (R)= 0.0054; B = 1.00 OV (R) 0.0345; B = 1.50 =

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