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Non-systematic risk is also referred to as


A) market risk, diversifiable risk.
B) firm-specific risk, market risk.
C) diversifiable risk, market risk.
D) diversifiable risk, unique risk.
E) none of the above.

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Consider the following probability distribution for stocks C and D:  State  Probability  Return on Stock C Return on Stock D10.307%9%20.5011%14%30.2016%26%\begin{array}{cccc}\underline{\text { State }} &\underline{ \text { Probability }} &\underline{ \text { Return on Stock C} } &\underline{ \text { Return on Stock D} } \\1 & 0.30 & 7 \% & -9 \% \\2 & 0.50 & 11 \% & 14 \% \\3 & 0.20 & -16 \% & 26 \%\end{array} -The expected rates of return of stocks C and D are _____ and _____,respectively.


A) 4.4%; 9.5%
B) 9.5%; 4.4%
C) 6.3%; 8.7%
D) 8.7%; 6.2%
E) none of the above

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Which of the following statement(s) is (are) false regarding the selection of a portfolio from those that lie on the Capital Allocation Line?


A) Less risk-averse investors will invest more in the risk-free security and less in the optimal risky portfolio than more risk-averse investors.
B) More risk-averse investors will invest less in the optimal risky portfolio and more in the risk-free security than less risk-averse investors.
C) Investors choose the portfolio that maximizes their expected utility.
D) A and B.
E) A and C.

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Portfolio theory as described by Markowitz is most concerned with:


A) the elimination of systematic risk.
B) the effect of diversification on portfolio risk.
C) the identification of unsystematic risk.
D) active portfolio management to enhance returns.
E) none of the above.

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A statistic that measures how the returns of two risky assets move together is:


A) variance.
B) standard deviation.
C) covariance.
D) correlation.
E) C and D.

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The coefficient of correlation between A and B is


A) 0.46.
B) 0.60.
C) 0.58.
D) 1.20.
E) none of the above.

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The weights of A and B in the global minimum variance portfolio are _____ and _____,respectively.


A) 0.24; 0.76
B) 0.50; 0.50
C) 0.57; 0.43
D) 0.43; 0.57
E) 0.76; 0.24

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The risk-free portfolio that can be formed with the two securities will earn _____ rate of return.


A) 8.5%
B) 9.0%
C) 8.9%
D) 9.9%
E) none of the above

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The risk-free portfolio that can be formed with the two securities will earn _____ rate of return.


A) 9.5%
B) 11.4%
C) 10.9%
D) 9.9%
E) none of the above

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Efficient portfolios of N risky securities are portfolios that


A) are formed with the securities that have the highest rates of return regardless of their standard deviations.
B) have the highest rates of return for a given level of risk.
C) are selected from those securities with the lowest standard deviations regardless of their returns.
D) have the highest risk and rates of return and the highest standard deviations.
E) have the lowest standard deviations and the lowest rates of return.

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Discuss how the investor can use the separation theorem and utility theory to produce an efficient portfolio suitable for the investor's level of risk tolerance.

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One can identify the optimum risky portf...

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Given an optimal risky portfolio with expected return of 18% and standard deviation of 21% and a risk free rate of 5%,what is the slope of the best feasible CAL?


A) 0.64
B) 0.14
C) 0.62
D) 0.33
E) 0.36

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State Markowitz's mean-variance criterion.Give some numerical examples of how the criterion would be applied.

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The mean-variance criterion states that ...

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Unique risk is also referred to as


A) systematic risk, diversifiable risk.
B) systematic risk, market risk.
C) diversifiable risk, market risk.
D) diversifiable risk, firm-specific risk.
E) none of the above.

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The unsystematic risk of a specific security


A) is likely to be higher in an increasing market.
B) results from factors unique to the firm.
C) depends on market volatility.
D) cannot be diversified away.
E) none of the above.

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Which of the following statements is (are) false regarding the variance of a portfolio of two risky securities?


A) The higher the coefficient of correlation between securities,the greater the reduction in the portfolio variance.
B) There is a linear relationship between the securities' coefficient of correlation and the portfolio variance.
C) The degree to which the portfolio variance is reduced depends on the degree of correlation between securities.
D) A and B.
E) A and C.

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Consider the following probability distribution for stocks A and B:  State Probability  Return on Stock A  Return on Stock B 10.158%8%20.2013%7%30.1512%6%40.3014%9%50.2016%11%\begin{array}{cccc}\underline{\text { State} } & \underline{\text { Probability }} & \underline{\text { Return on Stock A } }& \underline{\text { Return on Stock B }} \\1 & 0.15 & 8 \% & 8 \% \\2 & 0.20 & 13 \% & 7 \% \\3 & 0.15 & 12 \% & 6 \% \\4 & 0.30 & 14 \% & 9 \% \\5 & 0.20 & 16 \% & 11 \%\end{array} -The coefficient of correlation between A and B is


A) 0.474.
B) 0.612.
C) 0.590.
D) 1.206.
E) none of the above.

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Security X has expected return of 7% and standard deviation of 12%.Security Y has expected return of 11% and standard deviation of 20%.If the two securities have a correlation coefficient of -0.45,what is their covariance?


A) 0.0388
B) -0.0108
C) 0.0184
D) -0.0133
E) -0.1512

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Security X has expected return of 14% and standard deviation of 22%.Security Y has expected return of 16% and standard deviation of 28%.If the two securities have a correlation coefficient of 0.8,what is their covariance?


A) 0.038
B) 0.049
C) 0.018
D) 0.013
E) 0.054

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A two-asset portfolio with a standard deviation of zero can be formed when


A) the assets have a correlation coefficient less than zero.
B) the assets have a correlation coefficient equal to zero.
C) the assets have a correlation coefficient greater than zero.
D) the assets have a correlation coefficient equal to one.
E) the assets have a correlation coefficient equal to negative one.

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