Consider the following year-end prices of a hypothetical market index. | |||||||||||||||||
(1) Calculate the annual returns of the market index, and use the average annual return as the expected return of the market index. | |||||||||||||||||
(2) Assume the risk-free rate is 0.75%, and use the above market index as the market portfolio. What is the expected return of asset A with a beta of 0.8 using CAPM model? | |||||||||||||||||
market index | |||||||||||||||||
2004 | 100 | ||||||||||||||||
2005 | 110 | ||||||||||||||||
2006 | 104.5 | ||||||||||||||||
2007 | 106.59 | ||||||||||||||||
2008 | 106.59 | ||||||||||||||||
2009 | 110.85 | ||||||||||||||||
2010 | 108.63 |
Expected Market Return = Rm = 1.5 %, Risk-Free Rate = Rf = 0.75 % and Beta of Asset A = Ba = 0.8
Using CAPM, Expected Return on Asset A = Rf + Ba x (Rm - Rf) = 0.75 + 0.8 x (1.5-0.75) = 1.35 %
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