Question
Suppose there are two risk factors, stock market risk and bond market risk. The expected stock return is determined by the following multifactor model: (12
Suppose there are two risk factors, stock market risk and bond market risk. The expected stock return is determined by the following multifactor model: (12 points) E(rj)-rf = M,j (E(rM)- rf ) + IR,j (E(rIR)- rf ), where E(rj) is the expected return on stock j, rf is the risk-free rate, E(rM) is the expected stock market return, E(rIR) is the expected bond return, M,j is the stock market beta, and IR,j is the bond market beta. Suppose rf =2%, E(rM) =12%, and E(rIR)=7%. For stock XYZ, M,j=2 and IR,j=1.
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(a) Calculate the expected return on stock XYZ.
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(b) If an analyst ignore the bond market risk and estimate expected stock returns using the CAPM instead of the multifactor model. What is his estimated return on XYZ?
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(c) What is XYZs CAPM alpha?
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(d) Is XYZ underpriced or overpriced according to CAPM? Can you make an arbitrage profit by trading XYZ?
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