The equation of the capital market line (CML) says that the expected return on any portfolio equals the:
A)
risk-free rate plus the product of the market risk premium and the market's portfolio standard deviation.
B)
risk-free rate plus the product of the market price of risk and the portfolio's standard deviation.
C)
risk-free rate plus the product of the market price of risk and the market's portfolio standard deviation.
The CML is the capital allocation line with the market portfolio as the tangency portfolio. The equation of the CML is:
E(RP) = RF + [(E(RM) – RF)/sM] sp
where: E(RM) = the expected return on the market portfolio, M sM = the standard deviation of the market portfolio, M RF = the risk-free return
The intercept is the risk-free rate, RF. The slope is equal to [(E(RT) – RF) / sT], where [E(RT) – RF] is the expected risk premium on the tangency portfolio.
Which of the following does NOT describe the capital allocation line (CAL)?
A)
The CAL is tangent to the minimum-variance frontier.
B)
It is the efficient frontier when a risk-free asset is available.
C)
It runs through the global minimum-variance portfolio.
If a risk-free investment is part of the investment opportunity set, then the efficient frontier is a straight line called the capital allocation line (CAL). The CAL is tangent to the minimum-variance frontier of risky assets; therefore, it cannot run through the global minimum-variance portfolio.
If a risk-free asset is part of the investment opportunity set, then the efficient frontier is a:
A)
curve called the minimum-variance frontier.
B)
straight line called the capital allocation line (CAL).
C)
curve called the efficient portfolio set.
If a risk-free investment is part of the investment opportunity set, then the efficient frontier is a straight line called the capital allocation line (CAL), whether or not risky asset correlations are equal to one. The y-intercept of the CAL is the risk-free rate. The CAL is tangent to the minimum-variance frontier of risky assets.
Consider an equally-weighted portfolio comprised of five assets in which the average asset standard deviation equals 0.57 and the average correlation between all asset pairs is ?0.21. The variance of the portfolio is closest to:
Consider an equally-weighted portfolio comprised of 17 assets in which the average asset standard deviation equals 0.69 and the average covariance equals 0.36. What is the variance of the portfolio?