Quantitative Problem: You are holding a portfolio with the following investments and betas:
Stock | Dollar investment | Beta | ||
A | $300,000 | 1.15 | ||
B | 150,000 | 1.70 | ||
C | 500,000 | 0.85 | ||
D | 50,000 | -0.35 | ||
Total investment | $1,000,000 |
The market's required return is 9% and the risk-free rate is 4%. What is the portfolio's required return? Do not round intermediate calculations. Round your answer to three decimal places.
%
Based on CAPM,
Expected Return on Security = Risk free rate + Beta * (Expected Market Return - Risk free rate)
Beta of portfolio is weighted average of beta of constituents.
Beta of portfolio = Weight1 * Beta1 + Weight2 * Beta2 + Weight3 * Beta3 + Weight4* Beta4
Weight1 = 300,000/1,000,000 = 30%
Weight2 = 150,000/1,000,000 = 15%
Weight3 = 500,000/1,000,000 = 50%
Weight4 = 50,000/1,000,000 = 5%
Beta of Portfolio = 30% * 1.15 + 15% * 1.70 + 50% * 0.85 + 5% * -0.35
Beta of portfolio = 1.0075
Based on CAPM,
Expected return on portfolio = 4% + 1.0075 * (9% - 4%)
Expected return on portfolio = 4% + 5.0375%
Expected return on portfolio = 9.0375% = 9.038%
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