The Capital Allocation Line (CAL)

The chart represents the capital allocation line of a portfolio containing the risk-free asset and a risky asset that has an expected return of 4%: ![](data:image/png;base64,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 "") The capital allocation line is described as:
That's it! The capital allocation line (CAL) crosses the expected return axis, or _y_-axis, at 2%. This represents the risk-free rate. The slope of the CAL is determined by rise over run. Choosing the point on the line at 15.5% standard deviation (15.5, 12), and the one at the return axis (0, 2), provides the necessary data. $$\displaystyle \mbox{Slope}=\frac{12-2}{15.5-0}=0.645$$
Not exactly. The risk-free rate is provided as 2%.
Not really. The intercept with the expected return axis is the risk-free rate, not the return on the risky asset.
having a slope less than 1.
depicting a risk-free asset with 3% return.
having an intercept equal to the expected return on the risky asset.

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