Exam 7: Portfolio Theory

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Why is it more difficult to put Markowitz diversification into effect than random diversification?

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It requires more quantitative analysis and generally the use of a computer software program.In addition,it is more Answer:

Markowitz's main contribution to portfolio theory is that risk is:

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How is the correlation coefficient important in choosing among securities for a portfolio?

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If security returns are highly correlated (high positive correlation),diversification does little to reduce risk of returns.The lower the correlation coefficients among the securities,the more advantage is gained from diversification.

Which of the following would be considered a random variable?

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Portfolio risk can be reduced by reducing portfolio weights for assets with relatively high positive correlations.

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Given the following probability distribution,calculate the expected return of security XYZ. Security XYZ's Potential returnProbability 20%0.3 30%0.2 -40%0.1 50%0.1 10%0.3

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Owning two securities instead of one will not improve a portfolio's risk-return tradeoff if the two securities are:

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In order to determine the expected return of a portfolio,all of the following must be known except:

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Which of the following is true regarding random diversification?

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Which of the following portfolios has the least reduction of risk?

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A negative correlation coefficient indicates that the returns of two securities have a tendency to move in opposite directions.

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Conventional wisdom has long held that diversification of a stock portfolio should be across industries.Does the correlation coefficient indirectly recommend the same thing?

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According to the Law of Large Numbers,the larger the sample size,the more likely it is that the sample mean will be close to the population expected value.

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Two stocks with perfect negative correlation will have a correlation coefficient of:

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Portfolio risk is most often measured by professional investors using the:

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Are the expected return and standard deviation of a portfolio both weighted averages of the individual security's expected returns and standard deviations?If not,what other factors are required?

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The relevant risk for a well-diversified portfolio is:

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Security A and Security B have a correlation coefficient of 0.If Security A's return is expected to increase by 10 percent,Security B's:

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Portfolio risk is a weighted average of the individual security risks.

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Which of the following statements about the correlation coefficient of the returns for two securities is not true?

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