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11.2 The Volatility of a Two-Stock Portfolio
1) Which of the following statements is FALSE?
A) The covariance and correlation allow us to measure the co-movement of returns.
B) Correlation is the expected product of the deviations of two returns.
C) Because the prices of the stocks do not move identically, some of the risk is averaged out in a
portfolio.
D) The amount of risk that is eliminated in a portfolio depends on the degree to which the stocks face
common risks and their prices move together.
2) Which of the following statements is FALSE?
A) While the sign of the correlation is easy to interpret, its magnitude is not.
B) Independent risks are uncorrelated.
C) When the covariance equals 0, the returns are uncorrelated.
D) To find the risk of a portfolio, we need to know more than the risk and return of the component
stocks; we need to know the degree to which the stocks’ returns move together.
3) Which of the following statements is FALSE?
A) Dividing the covariance by the volatilities ensures that correlation is always between -1 and +1.
B) Volatility is the square root of variance.
C) The closer the correlation is to 0, the more the returns tend to move together as a result of common
risk.
D) If two stocks move together, their returns will tend to be above or below average at the same time,
and the covariance will be positive.