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Equation (12.7) is the CAPM equation. It can be interpreted as saying that fund returns should be equal to the risk-free rate plus a risk premium, where the risk premium is calculated by looking at the amount by which fund returns vary in proportion to the variability in the underlying market return. Exhibit 12.6 illustrates use of the CAPM with several scenarios. In these examples, the risk-free rate equals 5.00% and the market return equals 8.00%. In the rst case, the Beta of the fund to the market equals zero, which indicates that the returns of this asset are not related to the variability in returns of the market portfolio. Using CAPM, if Beta equals zero, the fund return should equal the risk-free rate, or 5.00%. In Case 2, the Beta of the fund is 0.80. A Beta of less than one indicates that the fund return had less than market risk, but the fund returns did move substantially in line with the market returns. Where the fund returns varied to a lesser degree than the market return, CAPM proposes a smaller return than the market return, yet the asset does exhibit market related volatility, so the return should be higher than the risk free rate. In our example the return is 7.40%. Case 3 represents a fund with a Beta equal to one. If the fund has returns that vary to the same degree as the benchmark returns, Beta equals one. The CAPM return where Beta equals one should equal the market return, or 8.00%. EXHIBIT 12.6 azure pdf ocr C# - Convert HTML to PDF in .Net on Azure Websites - Free
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