Exam 10: Arbitrage Pricing Theory and Multifactor Models of Risk and Return

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The APT was developed in 1976 by

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Consider the one-factor APT.Assume that two portfolios, A and B, are well diversified.The betas of portfolios A and B are 1.0 and 1.5, respectively.The expected returns on portfolios A and B are 19% and 24%, respectively.Assuming no arbitrage opportunities exist, the risk-free rate of return must be

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The states that

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The ____________ provides an unequivocal statement on the expected return-beta relationship for all assets, whereas the _____________ implies that this relationship holds for all but perhaps a small number of securities.

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Consider a single factor APT.Portfolio A has a beta of 1.0 and an expected return of 16%.Portfolio B has a beta of 0.8 and an expected return of 12%.The risk-free rate of return is 6%.If you wanted to take advantage of an arbitrage opportunity, you should take a short position in portfolio __________ and a long position in portfolio _______.

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The no-arbitrage equation of the APT states that

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Consider the multifactor model APT with three factors.Portfolio A has a beta of 0.8 on factor 1, a beta of 1.1 on factor 2, and a beta of 1.25 on factor 3.The risk premiums on the factor 1, factor 2, and factor 3 are 3%, 5%, and 2%, respectively.The risk-free rate of return is 3%.The expected return on portfolio A is __________ if no arbitrage opportunities exist.

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The APT differs from the CAPM because the APT

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Consider the one-factor APT.The standard deviation of returns on a well-diversified portfolio is 19%.The standard deviation on the factor portfolio is 12%.The beta of the well-diversified portfolio is approximately

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Consider the multifactor APT.There are two independent economic factors, F1andF2.The risk-free rate of return is 6%.The following information is available about two well-diversified portfolios: Consider the multifactor APT.There are two independent economic factors, F<sub>1</sub>andF<sub>2</sub>.The risk-free rate of return is 6%.The following information is available about two well-diversified portfolios:   Assuming no arbitrage opportunities exist, the risk premium on the factorF<sub>1</sub>portfolio should be Assuming no arbitrage opportunities exist, the risk premium on the factorF1portfolio should be

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Consider the one-factor APT.The variance of returns on the factor portfolio is 9%.The beta of a well-diversified portfolio on the factor is 1.25.The variance of returns on the well-diversified portfolio is approximately

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Consider the multifactor APT with two factors.Stock A has an expected return of 17.6%, a beta of 1.45 on factor 1, and a beta of.86 on factor 2.The risk premium on the factor 1 portfolio is 3.2%.The risk-free rate of return is 5%.What is the risk-premium on factor 2 if no arbitrage opportunities exist?

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In a multifactor APT model, the coefficients on the macro factors are often called

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Black argues that past risk premiums on firm-characteristic variables, such as those described by Fama and French, are problematic because

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A professional who searches for mispriced securities in specific areas such as merger-target stocks, rather than one who seeks strict (risk-free) arbitrage opportunities is engaged in

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Consider the multifactor APT with two factors.The risk premiums on the factor 1 and factor 2 portfolios are 5% and 6%, respectively.Stock A has a beta of 1.2 on factor-1, and a beta of 0.7 on factor-2.The expected return on stock A is 17%.If no arbitrage opportunities exist, the risk-free rate of return is

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Which of the following factors might affect stock returns?

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A zero-investment portfolio with a positive expected return arises when

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In a factor model, the return on a stock in a particular period will be related to

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In the context of the Arbitrage Pricing Theory, as a well-diversified portfolio becomes larger, its nonsystematic risk approaches

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