Given the following probability distributions, what are the expected returns for the Market and for Security J? Statei Pr i rM rJ 1 0.3 −10% 40% 2 0.4 10 −20 3 0.3 30 30 Group of answer choices 10.0%; 11.3% 9.5%; 13.0% 10.0%; 9.5% 10.0%; 13.0% 13.0%; 10.0%
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Given the following probability distributions, what are the expected returns for the Market and for Security J?
|
Statei |
Pr i |
rM |
rJ |
|
1 |
0.3 |
−10% |
40% |
|
2 |
0.4 |
10 |
−20 |
|
3 |
0.3 |
30 |
30 |
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- Security A has an expected return of 7%, a standard deviation of returns of 35%, a correlation coefficient with the market of −0.3, and a beta coefficient of −1.5. Security B has an expected return of 12%, a standard deviation of returns of 10%, a correlation with the market of 0.7, and a beta coefficient of 1.0. Which security is riskier? Why?APT An analyst has modeled the stock of Crisp Trucking using a two-factor APT model. The risk-free rate is 6%, the expected return on the first factor (r1) is 12%, and the expected return on the second factor (r2) is 8%. If bi1 = 0.7 and bi2 = 0.9, what is Crisp’s required return?An analyst has modeled the stock of a company using the Fama-French three-factor model. The market return is 10%, the return on the SMB portfolio (rSMB) is 3.2%, and the return on the HML portfolio (rHML) is 4.8%. If ai = 0, bi = 1.2, ci = 20.4, and di = 1.3, what is the stock’s predicted return?
- Given a Risk Free Rate (RFR) of 15%, draw the Security Market Line (SML) clearly plotting the two stocks and Compute the Covariance (?????) and Correlation Co-efficient of the above two stocks and interpret your computation. States of the Economy Probability Asset A (RA) Asset B (RB) Recession 60 20 35 Normal 20 17 27 Boom 20 14 40Given the following probability distributions, what are the expected returns for the Market and for Security J? Statei Pr i rM rJ 1 0.3 −10% 40% 2 0.4 10 −20 3 0.3 30 30The expected return on the Market Portfolio M is E(RM)=15%, the standard deviation is sM=25% and the risk-free rate is Rf=5%. a. Suppose that stock X has standard deviation sX=30%, and correlation with the market portfolio rXM=0.5. Compute bX and E(RX) (the beta and the expected return of stock X) according to the Market Model (ie: alpha equals zero under the Market Model). b. Suppose that stock Y has standard deviation sy=15%, and correlation with the market portfolio rYM=-0.1. Compute bY and E(RY) (the beta and the expected return of stock Y) according to the Market Model (ie: alpha equals zero under the Market Model). c. Compute the beta of a portfolio composed 65% of stock X and 35% of stock Y.
- The following expected return and the standard deviation of current returns are known: Security (i) Expected Return Standard Deviation βi A 0.20 0.12 1.1 B 0.12 0.10 0.8 T-Bills 0.05 0 0 Market Portfolio 0.20 0.15 1 Required: How will you invest $1000 in riskless T-bills and the risky assets in the Market Portfolio to maintain a standard deviation of 10%.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%If E(rX)=0.12 and E(rY)=0.08, what would be the expected rate of return of a portfolio made of 30% of X and 70% of Y? A. 0.080 B. 0.120 C. 0.108 D. 0.092 E. 0.100
- What are the expected returns for stock A and stock B? State Probability Return on A Return on B Boom .60 0.35 0.10 Bust .40 0.05 0.25 a. 15.50%, 10.83% b. 26.00%, 14.50% c. 23.00%, 16.00% d. 21.50%, 16.75%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 15% 22.75% Normal 70% 12.60% Recession 15% -15.20% Expected Return: % Standard Deviation: Coefficient of Variation:Bay Land, Inc. has the following distribution of returns: StateReturnProbabilityBoom0.30.25Normal0.40.15Bust0.30.30 What is the expected return of the portfolio? What is the standard deviation of the portfolio?
