Correct Answer
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Multiple Choice
A) Portfolio P has a beta that is greater than 1.2.
B) Portfolio P has a standard deviation that is greater than 25%.
C) Portfolio P has an expected return that is less than 12%.
D) Portfolio P has a standard deviation that is less than 25%.
E) Portfolio P has a beta that is less than 1.2.
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True/False
Correct Answer
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Multiple Choice
A) 10.29%
B) 10.83%
C) 11.40%
D) 12.00%
E) 12.60%
Correct Answer
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Multiple Choice
A) The fact that a security or project may not have a past history that can be used as the basis for calculating beta.
B) Sometimes, during a period when the company is undergoing a change such as toward more leverage or riskier assets, the calculated beta will be drastically different from the "true" or "expected future" beta.
C) The beta of an "average stock," or "the market," can change over time, sometimes drastically.
D) Sometimes the past data used to calculate beta do not reflect the likely risk of the firm for the future because conditions have changed.
E) All of the statements above are true.
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Multiple Choice
A) If the risk-free rate increases but the market risk premium remains unchanged, the required return will increase for both stocks but the increase will be larger for Nile since it has a higher beta.
B) If the market risk premium increases but the risk-free rate remains unchanged, Nile's required return will increase because it has a beta greater than 1.0 but Elba's required return will decline because it has a beta less than 1.0.
C) Since Nile's beta is twice that of Elba's, its required rate of return will also be twice that of Elba's.
D) If the risk-free rate increases while the market risk premium remains constant, then the required return on an average stock will increase.
E) If the market risk premium decreases but the risk-free rate remains unchanged, Nile's required return will decrease because it has a beta greater than 1.0 and Elba's will also decrease, but by more than Nile's because it has a beta less than 1.0.
Correct Answer
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True/False
Correct Answer
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Multiple Choice
A) If a stock has a negative beta, its required return under the CAPM would be less than 5%.
B) If a stock's beta doubled, its required return under the CAPM would also double.
C) If a stock's beta doubled, its required return under the CAPM would more than double.
D) If a stock's beta were 1.0, its required return under the CAPM would be 5%.
E) If a stock's beta were less than 1.0, its required return under the CAPM would be less than 5%.
Correct Answer
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Multiple Choice
A) An investor can eliminate virtually all market risk if he or she holds a very large and well diversified portfolio of stocks.
B) The higher the correlation between the stocks in a portfolio, the lower the risk inherent in the portfolio.
C) It is impossible to have a situation where the market risk of a single stock is less than that of a portfolio that includes the stock.
D) Once a portfolio has about 40 stocks, adding additional stocks will not reduce its risk by even a small amount.
E) An investor can eliminate virtually all diversifiable risk if he or she holds a very large, well diversified portfolio of stocks.
Correct Answer
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Multiple Choice
A) 9.43%
B) 9.67%
C) 9.92%
D) 10.17%
E) 10.42%
Correct Answer
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True/False
Correct Answer
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Multiple Choice
A) Either A or B, i.e., the investor should be indifferent between the two.
B) Stock A.
C) Stock B.
D) Neither A nor B, as neither has a return sufficient to compensate for risk.
E) Add A, since its beta must be lower.
Correct Answer
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Multiple Choice
A) 10.56%
B) 10.83%
C) 11.11%
D) 11.38%
E) 11.67%
Correct Answer
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Multiple Choice
A) The combined portfolio's expected return will be less than the simple weighted average of the expected returns of the two individual portfolios, 10.0%.
B) The combined portfolio's beta will be equal to a simple weighted average of the betas of the two individual portfolios, 1.0; its expected return will be equal to a simple weighted average of the expected returns of the two individual portfolios, 10.0%; and its standard deviation will be less than the simple average of the two portfolios' standard deviations, 25%.
C) The combined portfolio's expected return will be greater than the simple weighted average of the expected returns of the two individual portfolios, 10.0%.
D) The combined portfolio's standard deviation will be greater than the simple average of the two portfolios' standard deviations, 25%.
E) The combined portfolio's standard deviation will be equal to a simple average of the two portfolios' standard deviations, 25%.
Correct Answer
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Multiple Choice
A) 8.83%
B) 9.05%
C) 9.27%
D) 9.51%
E) 9.74%
Correct Answer
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Multiple Choice
A) 0.65
B) 0.72
C) 0.80
D) 0.89
E) 0.98
Correct Answer
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Multiple Choice
A) The required return would increase for both stocks but the increase would be greater for Stock B than for Stock A.
B) The required return would decrease by the same amount for both Stock A and Stock B.
C) The required return would increase for Stock A but decrease for Stock B.
D) The required return on Portfolio P would remain unchanged.
E) The required return would increase for Stock B but decrease for Stock A.
Correct Answer
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Multiple Choice
A) When held in isolation, Stock A has more risk than Stock B.
B) Stock B must be a more desirable addition to a portfolio than A.
C) Stock A must be a more desirable addition to a portfolio than B.
D) The expected return on Stock A should be greater than that on B.
E) The expected return on Stock B should be greater than that on A.
Correct Answer
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Multiple Choice
A) The required return on all stocks would increase by the same amount.
B) The required return on all stocks would increase, but the increase would be greatest for stocks with betas of less than 1.0.
C) Stocks' required returns would change, but so would expected returns, and the result would be no change in stocks' prices.
D) The prices of all stocks would decline, but the decline would be greatest for high-beta stocks.
E) The prices of all stocks would increase, but the increase would be greatest for high-beta stocks.
Correct Answer
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Multiple Choice
A) Adding more such stocks will reduce the portfolio's unsystematic, or diversifiable, risk.
B) Adding more such stocks will increase the portfolio's expected rate of return.
C) Adding more such stocks will reduce the portfolio's beta coefficient and thus its systematic risk.
D) Adding more such stocks will have no effect on the portfolio's risk.
E) Adding more such stocks will reduce the portfolio's market risk but not its unsystematic risk.
Correct Answer
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