Exam 7: Introduction to Risk and Return

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The covariance between the returns on two stocks equals the correlation coefficient multiplied by the standard deviations of the two stocks.

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Briefly explain how individual securities affect portfolio risk.

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A standard error measures

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The standard deviation of a two-stock portfolio generally equals the value-weighted average of the standard deviations of the two stocks.

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The beta of a well-diversified portfolio is equal to the value weighted average beta of the securities included in the portfolio.

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Beta is a measure of

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The correlation coefficient between a stock and the market portfolio is +0.6. The standard deviation of return of the stock is 30 percent and that of the market portfolio is 20 percent. Calculate the beta of the stock.

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By purchasing U.S. government bonds, an investor can achieve both a risk-free nominal rate of return and a risk-free real rate of return.

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For log normally distributed returns, the annual geometric average return is greater than the arithmetic average return.

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The covariance between Amazon stock and the S&P 500 is 0.05. The standard deviation of the stock market is 20%. What is the beta of Amazon?

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Which of the following portfolios will have the highest beta?

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A risk premium is the difference between a security's return and the Treasury bill return.

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Which of the following portfolios has the least risk?

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Discuss the importance of beta as a measure of risk.

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What has been the average annual nominal rate of return on a portfolio of U.S. common stocks over the past 117 years (from 1900 to 2017)?

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According to the authors, a reasonable range for the risk premium in the United States is 5 percent to 8 percent.

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Mega Corporation has the following returns for the past three years: 7 percent, 13 percent, and 10 percent. Use the following formulas to calculate the variance of the returns and the standard deviation of the returns: Variance ( Mega Corporation has the following returns for the past three years: 7 percent, 13 percent, and 10 percent. Use the following formulas to calculate the variance of the returns and the standard deviation of the returns: Variance (   <sub> </sub> <sub>m</sub>)= expected value of (   <sub> </sub> <sub>m</sub> - r<sub>m</sub>)<sup>2</sup> Standard deviation of   <sub> </sub> <sub>m</sub> =   . m)= expected value of ( Mega Corporation has the following returns for the past three years: 7 percent, 13 percent, and 10 percent. Use the following formulas to calculate the variance of the returns and the standard deviation of the returns: Variance (   <sub> </sub> <sub>m</sub>)= expected value of (   <sub> </sub> <sub>m</sub> - r<sub>m</sub>)<sup>2</sup> Standard deviation of   <sub> </sub> <sub>m</sub> =   . m - rm)2 Standard deviation of Mega Corporation has the following returns for the past three years: 7 percent, 13 percent, and 10 percent. Use the following formulas to calculate the variance of the returns and the standard deviation of the returns: Variance (   <sub> </sub> <sub>m</sub>)= expected value of (   <sub> </sub> <sub>m</sub> - r<sub>m</sub>)<sup>2</sup> Standard deviation of   <sub> </sub> <sub>m</sub> =   . m = Mega Corporation has the following returns for the past three years: 7 percent, 13 percent, and 10 percent. Use the following formulas to calculate the variance of the returns and the standard deviation of the returns: Variance (   <sub> </sub> <sub>m</sub>)= expected value of (   <sub> </sub> <sub>m</sub> - r<sub>m</sub>)<sup>2</sup> Standard deviation of   <sub> </sub> <sub>m</sub> =   . .

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The standard deviation of U.S. returns, from 1995 to the financial crisis years later had increased (approximately)by:

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The portfolio risk that cannot be eliminated by diversification is called market risk.

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If the standard deviation of annual returns is 19.8 percent and the number of years of observation is 107, what is the standard error?

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