Deck 7: Introduction to Risk and Return

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Question
For long-term U.S.government bonds, which risk concerns investors the most?

A)Interest rate risk
B)Default risk
C)Market risk
D)Liquidity risk
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Question
Which of the following is an estimate of the standard error of the mean?

A)The average annual rate of return divided by the square root of the number of observations
B)The variance divided by the number of observations
C)The standard deviation of returns divided by the square root of the number of observations
D)The variance of returns divided by the square root of the number of observations
Question
Assume the following data: Risk-free rate = 4.0 percent; average risk premium = 7.7 percent.Calculate the required rate of return for the risky asset.

A)5.6 percent
B)7.6 percent
C)11.7 percent
D)30.8 percent
Question
One dollar invested in a portfolio of U.S.common stocks in 1900 would have grown in nominal value by the end of year 2014 to

A)$38,255.
B)$245.
C)$74.
D)$6.
Question
Which of the following provides a correct measure of the opportunity cost of capital regardless of the timing of cash flows?

A)Arithmetic average
B)Geometric average
C)Hyperbolic mean
D)Opportunistic mean
Question
Which portfolio has had the highest average risk premium during the period 1900 to 2014?

A)Common stocks
B)Government bonds
C)Treasury bills
D)None of the answers is correct.
Question
Which portfolio had the highest average annual return in real terms between 1900 and 2014?

A)Portfolio of U.S.common stocks
B)Portfolio of U.S.government bonds
C)Portfolio of Treasury bills
D)None of the answers
Question
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?

A)4.23 percent
B)1.91 percent
C)0.47 percent
D)19.8 percent
Question
One dollar invested in a portfolio of long-term U.S.government bonds in 1900 would have grown in nominal value by the end of year 2014 to

A)$719.
B)$66.
C)$74.
D)$278.
Question
What has been the average annual nominal rate of return on a portfolio of U.S.common stocks over the past 114 years (from 1900 to 2014)?

A)Less than 2 percent
B)Between 2 percent and 5 percent
C)Between 5 percent and 11 percent
D)Greater than 11 percent
Question
Which portfolio has had the lowest average annual nominal rate of return during the 1900 to 2014 periods?

A)Portfolio of small U.S.common stocks
B)Portfolio of U.S.government bonds
C)Portfolio of Treasury bills
D)Portfolio of large U.S.common stocks
Question
What has been the average annual rate of return in real terms for a portfolio of U.S.common stocks between 1900 and 2014?

A)Less than 2 percent
B)Between 2 percent and 5 percent
C)Between 5 percent and 8 percent
D)Greater than 8 percent
Question
If the average annual rate of return for common stocks is 11.7 percent, and 4.0 percent for U.S.Treasury bills, what is the average market risk premium?

A)15.7 percent
B)4.0 percent
C)7.7 percent
D)Not enough information is provided.
Question
What has been the average annual real rate of interest on Treasury bills over the past 114 years (from 1900 to 2014)?

A)Less than 2 percent
B)Between 2 percent and 3 percent
C)Between 3 percent and 4 percent
D)Greater than 4 percent
Question
For log normally distributed returns, annual compound returns equal

A)the arithmetic average return minus half the variance.
B)the arithmetic average return plus half the variance.
C)the arithmetic average return minus half the standard deviation.
D)the arithmetic average return plus half the standard deviation.
Question
What has been the average annual nominal rate of interest on Treasury bills over the past 114 years (1900 to 2014)?

A)Less than 1 percent
B)Between 1 percent and 2 percent
C)Between 2 percent and 3 percent
D)Greater than 3 percent
Question
Which of the following portfolios has the least risk?

A)A portfolio of Treasury bills
B)A portfolio of long-term U.S.government bonds
C)A portfolio of U.S.common stocks of small firms
D)A portfolio of U.S.common stocks of large firms
Question
Which of the following countries has had the lowest risk premium?

A)United States
B)Denmark
C)Italy
D)Germany
Question
A standard error measures

A)nominal annual rate of return on a portfolio.
B)risk of a portfolio.
C)reliability of an estimate.
D)real annual rate of return on a portfolio.
Question
Spill Drink Company's stocks had -8 percent, 11 percent, and 24 percent rates of return, respectively, during the last three years; calculate the (arithmetic) average rate of return for the stock.

A)8 percent per year
B)9 percent per year
C)10 percent per year
D)11 percent per year
Question
Stock P and Stock Q have had annual returns of -10 percent, 12 percent, and 28 percent; and 8 percent, 13 percent, and 24 percent, respectively.Calculate the covariance of return between the securities.(Ignore the correction for the loss of a degree of freedom set out in the text.)

A)-149.00
B)+149.00
C)+99.33
D)-100.00
Question
What has been the approximate standard deviation of returns of U.S.common stocks during the period between 1900 and 2014?

A)19.9 percent
B)33.4 percent
C)8.9 percent
D)2.8 percent
Question
Market risk is also called I) systematic risk; II) undiversifiable risk; III) firm-specific risk.

A)systematic risk.
B)undiversifiable risk.
C)firm-specific risk.
D)systematic risk and undiversifiable risk.
Question
The standard deviation of U.S.returns from 2005 to the financial crisis four years later had increased (approximately) by a factor of

A)2.
B)3.
C)4.
D)6.
Question
Which portfolio had the highest standard deviation during the period between 1900 and 2014?

A)Common stocks
B)Government bonds
C)Treasury bills
D)None of the answers is correct.
Question
If the correlation coefficient between the returns on stock C and stock D is +1.0, the standard deviation of return for stock C is 15 percent, and that for stock D is 30 percent, calculate the covariance between stock C and stock D.

A)+45
B)-450
C)+450
D)-45
Question
If the covariance between stock A and stock B is 100, the standard deviation of stock A is 10 percent and that of stock B is 20 percent, calculate the correlation coefficient between the two securities.

A)-0.5
B)+1.0
C)+0.5
D)0.0
Question
For a two-stock portfolio, the maximum reduction in risk occurs when the correlation coefficient between the two stocks equals

A)+1.0.
B)-0.5.
C)-1.0.
D)0.0.
Question
As the number of stocks in a portfolio is increased,

A)unique risk decreases and approaches zero.
B)market risk decreases.
C)unique risk decreases and becomes equal to market risk.
D)total risk approaches zero.
Question
Stock A has an expected return of 10 percent per year and stock B has an expected return of 20 percent.If 40 percent of a portfolio's funds are invested in stock A and the rest in stock B, what is the expected return on the portfolio of stock A and stock B?

A)10 percent
B)20 percent
C)16 percent
D)14 percent
Question
For a portfolio of N-stocks, the formula for portfolio variance contains

A)N variance terms.
B)N(N - 1)/2 variance terms.
C)N2 variance terms.
D)N - 1 variance terms.
Question
Stock M and Stock N have had the following returns for the past three years: 12 percent, -10 percent, and 32 percent; and 15 percent, 6 percent, and 24 percent, respectively.Calculate the covariance between the two securities.(Ignore the correction for the loss of a degree of freedom set out in the text.)

A)-99
B)126
C)+250
D)-250
Question
Which of the following countries has had the highest risk premium?

A)Germany
B)Denmark
C)United States
D)Switzerland
Question
Unique risk is also called

A)systematic risk.
B)nondiversifiable risk.
C)firm-specific risk.
D)market risk.
Question
What range of values can correlation coefficients take?

A)Zero to + 1
B)-1 to + 1
C)-Infinity to + infinity
D)Zero to + infinity
Question
The type of the risk that can be eliminated by diversification is called

A)market risk.
B)unique risk.
C)interest rate risk.
D)default risk.
Question
Stock X has a standard deviation of return of 10 percent.Stock Y has a standard deviation of return of 20 percent.The correlation coefficient between the two stocks is 0.5.If you invest 60 percent of your funds in stock X and 40 percent in stock Y, what is the standard deviation of your portfolio?

A)10.3 percent
B)21.0 percent
C)12.2 percent
D)14.8 percent
Question
Macro Corporation has had the following returns for the past three years: -10 percent, 10 percent, and 30 percent.Use the following formulas to calculate the standard deviation of the returns: Variance = expected value of (rm)\left( r _ { m } \right) (r~mrm)2\left( \tilde { r } _ { m } - r _ { m } \right) ^ { 2 } Standard deviation of . r~m= variance (rm)\tilde { r } _ { m } = \sqrt { \text { variance } \left( r _ { m } \right) }

A)10.00 percent
B)16.33 percent
C)18.21 percent
D)30.00 percent
Question
Sun Corporation has had returns of -6 percent, 16 percent, 18 percent, and 28 percent for the past four years.Calculate the standard deviation of the returns using the correction for the loss of a degree of freedom shown below.When variance is estimated from a sample of observed returns, we add the squared deviations and divide by N -1, where N is the number of observations.We divide by N -1 rather than N to correct for a loss of a degree of freedom.The formula is. Variance(r~m)=1N1t=1N(r~mtrm)2\operatorname { Variance } \left( \tilde { r } _ { m } \right) = \frac { 1 } { N - 1 } \sum _ { t = 1 } ^ { N } \left( \tilde { r } _ { m t } - r _ { m } \right) ^ { 2 } Where is the market return in period t and rm is the mean of the values of rmt.

A)11.6 percent
B)14.3 percent
C)13.4 percent
D)14.0 percent
Question
A statistical measure of the degree to which securities' returns move together is called a

A)variance.
B)correlation coefficient.
C)standard deviation.
D)geometric average.
Question
Diversification reduces the risk of a portfolio because the prices of different securities do not move exactly together.
Question
According to the authors, a reasonable range for the risk premium in the United States is 5 percent to 8 percent.
Question
For log normally distributed returns, the annual geometric average return is greater than the arithmetic average return.
Question
The correlation coefficient between stock B and the market portfolio is 0.8.The standard deviation of stock B is 35 percent and that of the market is 20 percent.Calculate the beta of the stock.

A)1.0
B)1.4
C)0.8
D)0.7
Question
Treasury bills typically provide higher average returns, both in nominal terms and in real terms, than long-term government bonds.
Question
The standard statistical measures of the variability of stock returns are beta and covariance.
Question
Which of the following portfolios will have the highest beta?

A)Portfolio of U.S.Treasury bills
B)Portfolio of U.S.government bonds
C)Portfolio containing 50 percent U.S.Treasury bills and 50 percent U.S.government bonds
D)Portfolio of U.S.common stocks
Question
For a portfolio of N-stocks, the formula for portfolio variance contains

A)N covariance terms.
B)N(N - 1)/2 different covariance terms.
C)N2 covariance terms.
D)N - 1 covariance terms.
Question
What is the beta of a security where the expected return is double that of the stock market, there is no correlation coefficient relative to the U.S.stock market, and the standard deviation of the stock market is .18?

A)0.00
B)1.00
C)1.25
D)2.00
Question
The beta of the market portfolio is

A)+1.0.
B)+0.5.
C)0.0.
D)-1.0.
Question
The portfolio risk that cannot be eliminated by diversification is called market risk.
Question
The portfolio risk that cannot be eliminated by diversification is called unique risk.
Question
The historical nominal returns for stock A were -8 percent, +10 percent, and +22 percent.The nominal returns for the market portfolio were +6 percent, +18 percent, and 24 percent during this same time.Calculate the beta for stock A.

A)1.64
B)0.61
C)1.00
D)0.50
Question
If the standard deviation of returns on the market is 20 percent, and the beta of a well-diversified portfolio is 1.5, calculate the standard deviation of this portfolio.

A)30 percent.
B)20 percent.
C)15 percent.
D)10 percent.
Question
A risk premium is the difference between a security's return and the Treasury bill return.
Question
For each additional 1 percent change in market return, the return on a stock having a beta of 2.2 changes, on average, by

A)1.00 percent.
B)0.55 percent.
C)2.20 percent.
D)1.10 percent.
Question
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.

A)1.1
B)1.0
C)0.9
D)0.6
Question
The annual returns for three years for stock B were 0 percent, 10 percent, and 26 percent.Annual returns for three years for the market portfolio were +6 percent, 18 percent, and 24 percent.Calculate the beta for the stock.

A)0.75
B)1.36
C)1.00
D)0.74
Question
The covariance between YOHO stock and the S&P 500 is 0.05.The standard deviation of the stock market is 20 percent.What is the beta of YOHO?

A)0.00
B)1.00
C)1.25
D)1.42
Question
Beta is a measure of

A)unique risk.
B)total risk.
C)market risk.
D)liquidity risk.
Question
A risk premium generated by comparing stocks to 10-year U.S.Treasury bonds will be smaller than a risk premium generated by comparing stocks to U.S.Treasury bills.
Question
The risk of a well-diversified portfolio depends on the market risk of the securities included in the portfolio.
Question
Briefly explain how diversification reduces risk.
Question
Define the term risk premium.
Question
A stock having a covariance with the market that is higher than the variance of the market will always have a beta above 1.0.
Question
The covariance between the returns on two stocks equals the correlation coefficient multiplied by the standard deviations of the two stocks.
Question
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.
Question
Low standard deviation stocks always have low betas.
Question
Regarding stock returns, briefly explain the term variance.
Question
In the formula for calculating the variance of an N-stock portfolio, how many covariance and variance terms are there?
Question
For the most part, stock returns tend to move together.Thus, pairs of stocks tend to have both positive covariances and correlations.
Question
Stocks with high standard deviations will necessarily also have high betas.
Question
A portfolio with a beta of one offers an expected return equal to the market risk premium.
Question
The average beta of all stocks in the market is zero.
Question
The variability of a well-diversified portfolio mostly reflects the contributions to risk from the standard deviations of the stocks within that portfolio.
Question
The standard deviation of a two-stock portfolio generally equals the value-weighted average of the standard deviations of the two stocks.
Question
One can easily calculate the estimated risk premium on stocks via the statistical analysis of historical stock returns.
Question
Diversification can reduce portfolio risk even in the case when correlations across stock returns equal zero.
Question
If returns on two stocks tended to move in opposite directions, then the covariances and correlations on the two stocks would be negative.
Question
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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Deck 7: Introduction to Risk and Return
1
For long-term U.S.government bonds, which risk concerns investors the most?

A)Interest rate risk
B)Default risk
C)Market risk
D)Liquidity risk
Interest rate risk
2
Which of the following is an estimate of the standard error of the mean?

A)The average annual rate of return divided by the square root of the number of observations
B)The variance divided by the number of observations
C)The standard deviation of returns divided by the square root of the number of observations
D)The variance of returns divided by the square root of the number of observations
The standard deviation of returns divided by the square root of the number of observations
3
Assume the following data: Risk-free rate = 4.0 percent; average risk premium = 7.7 percent.Calculate the required rate of return for the risky asset.

A)5.6 percent
B)7.6 percent
C)11.7 percent
D)30.8 percent
11.7 percent
4
One dollar invested in a portfolio of U.S.common stocks in 1900 would have grown in nominal value by the end of year 2014 to

A)$38,255.
B)$245.
C)$74.
D)$6.
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Unlock for access to all 89 flashcards in this deck.
Unlock Deck
k this deck
5
Which of the following provides a correct measure of the opportunity cost of capital regardless of the timing of cash flows?

A)Arithmetic average
B)Geometric average
C)Hyperbolic mean
D)Opportunistic mean
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6
Which portfolio has had the highest average risk premium during the period 1900 to 2014?

A)Common stocks
B)Government bonds
C)Treasury bills
D)None of the answers is correct.
Unlock Deck
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Unlock Deck
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7
Which portfolio had the highest average annual return in real terms between 1900 and 2014?

A)Portfolio of U.S.common stocks
B)Portfolio of U.S.government bonds
C)Portfolio of Treasury bills
D)None of the answers
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Unlock Deck
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8
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?

A)4.23 percent
B)1.91 percent
C)0.47 percent
D)19.8 percent
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9
One dollar invested in a portfolio of long-term U.S.government bonds in 1900 would have grown in nominal value by the end of year 2014 to

A)$719.
B)$66.
C)$74.
D)$278.
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Unlock for access to all 89 flashcards in this deck.
Unlock Deck
k this deck
10
What has been the average annual nominal rate of return on a portfolio of U.S.common stocks over the past 114 years (from 1900 to 2014)?

A)Less than 2 percent
B)Between 2 percent and 5 percent
C)Between 5 percent and 11 percent
D)Greater than 11 percent
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Unlock for access to all 89 flashcards in this deck.
Unlock Deck
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11
Which portfolio has had the lowest average annual nominal rate of return during the 1900 to 2014 periods?

A)Portfolio of small U.S.common stocks
B)Portfolio of U.S.government bonds
C)Portfolio of Treasury bills
D)Portfolio of large U.S.common stocks
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12
What has been the average annual rate of return in real terms for a portfolio of U.S.common stocks between 1900 and 2014?

A)Less than 2 percent
B)Between 2 percent and 5 percent
C)Between 5 percent and 8 percent
D)Greater than 8 percent
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13
If the average annual rate of return for common stocks is 11.7 percent, and 4.0 percent for U.S.Treasury bills, what is the average market risk premium?

A)15.7 percent
B)4.0 percent
C)7.7 percent
D)Not enough information is provided.
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14
What has been the average annual real rate of interest on Treasury bills over the past 114 years (from 1900 to 2014)?

A)Less than 2 percent
B)Between 2 percent and 3 percent
C)Between 3 percent and 4 percent
D)Greater than 4 percent
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15
For log normally distributed returns, annual compound returns equal

A)the arithmetic average return minus half the variance.
B)the arithmetic average return plus half the variance.
C)the arithmetic average return minus half the standard deviation.
D)the arithmetic average return plus half the standard deviation.
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16
What has been the average annual nominal rate of interest on Treasury bills over the past 114 years (1900 to 2014)?

A)Less than 1 percent
B)Between 1 percent and 2 percent
C)Between 2 percent and 3 percent
D)Greater than 3 percent
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17
Which of the following portfolios has the least risk?

A)A portfolio of Treasury bills
B)A portfolio of long-term U.S.government bonds
C)A portfolio of U.S.common stocks of small firms
D)A portfolio of U.S.common stocks of large firms
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18
Which of the following countries has had the lowest risk premium?

A)United States
B)Denmark
C)Italy
D)Germany
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19
A standard error measures

A)nominal annual rate of return on a portfolio.
B)risk of a portfolio.
C)reliability of an estimate.
D)real annual rate of return on a portfolio.
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20
Spill Drink Company's stocks had -8 percent, 11 percent, and 24 percent rates of return, respectively, during the last three years; calculate the (arithmetic) average rate of return for the stock.

A)8 percent per year
B)9 percent per year
C)10 percent per year
D)11 percent per year
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21
Stock P and Stock Q have had annual returns of -10 percent, 12 percent, and 28 percent; and 8 percent, 13 percent, and 24 percent, respectively.Calculate the covariance of return between the securities.(Ignore the correction for the loss of a degree of freedom set out in the text.)

A)-149.00
B)+149.00
C)+99.33
D)-100.00
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22
What has been the approximate standard deviation of returns of U.S.common stocks during the period between 1900 and 2014?

A)19.9 percent
B)33.4 percent
C)8.9 percent
D)2.8 percent
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23
Market risk is also called I) systematic risk; II) undiversifiable risk; III) firm-specific risk.

A)systematic risk.
B)undiversifiable risk.
C)firm-specific risk.
D)systematic risk and undiversifiable risk.
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24
The standard deviation of U.S.returns from 2005 to the financial crisis four years later had increased (approximately) by a factor of

A)2.
B)3.
C)4.
D)6.
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25
Which portfolio had the highest standard deviation during the period between 1900 and 2014?

A)Common stocks
B)Government bonds
C)Treasury bills
D)None of the answers is correct.
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26
If the correlation coefficient between the returns on stock C and stock D is +1.0, the standard deviation of return for stock C is 15 percent, and that for stock D is 30 percent, calculate the covariance between stock C and stock D.

A)+45
B)-450
C)+450
D)-45
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27
If the covariance between stock A and stock B is 100, the standard deviation of stock A is 10 percent and that of stock B is 20 percent, calculate the correlation coefficient between the two securities.

A)-0.5
B)+1.0
C)+0.5
D)0.0
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28
For a two-stock portfolio, the maximum reduction in risk occurs when the correlation coefficient between the two stocks equals

A)+1.0.
B)-0.5.
C)-1.0.
D)0.0.
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29
As the number of stocks in a portfolio is increased,

A)unique risk decreases and approaches zero.
B)market risk decreases.
C)unique risk decreases and becomes equal to market risk.
D)total risk approaches zero.
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30
Stock A has an expected return of 10 percent per year and stock B has an expected return of 20 percent.If 40 percent of a portfolio's funds are invested in stock A and the rest in stock B, what is the expected return on the portfolio of stock A and stock B?

A)10 percent
B)20 percent
C)16 percent
D)14 percent
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31
For a portfolio of N-stocks, the formula for portfolio variance contains

A)N variance terms.
B)N(N - 1)/2 variance terms.
C)N2 variance terms.
D)N - 1 variance terms.
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32
Stock M and Stock N have had the following returns for the past three years: 12 percent, -10 percent, and 32 percent; and 15 percent, 6 percent, and 24 percent, respectively.Calculate the covariance between the two securities.(Ignore the correction for the loss of a degree of freedom set out in the text.)

A)-99
B)126
C)+250
D)-250
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33
Which of the following countries has had the highest risk premium?

A)Germany
B)Denmark
C)United States
D)Switzerland
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34
Unique risk is also called

A)systematic risk.
B)nondiversifiable risk.
C)firm-specific risk.
D)market risk.
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35
What range of values can correlation coefficients take?

A)Zero to + 1
B)-1 to + 1
C)-Infinity to + infinity
D)Zero to + infinity
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36
The type of the risk that can be eliminated by diversification is called

A)market risk.
B)unique risk.
C)interest rate risk.
D)default risk.
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37
Stock X has a standard deviation of return of 10 percent.Stock Y has a standard deviation of return of 20 percent.The correlation coefficient between the two stocks is 0.5.If you invest 60 percent of your funds in stock X and 40 percent in stock Y, what is the standard deviation of your portfolio?

A)10.3 percent
B)21.0 percent
C)12.2 percent
D)14.8 percent
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38
Macro Corporation has had the following returns for the past three years: -10 percent, 10 percent, and 30 percent.Use the following formulas to calculate the standard deviation of the returns: Variance = expected value of (rm)\left( r _ { m } \right) (r~mrm)2\left( \tilde { r } _ { m } - r _ { m } \right) ^ { 2 } Standard deviation of . r~m= variance (rm)\tilde { r } _ { m } = \sqrt { \text { variance } \left( r _ { m } \right) }

A)10.00 percent
B)16.33 percent
C)18.21 percent
D)30.00 percent
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39
Sun Corporation has had returns of -6 percent, 16 percent, 18 percent, and 28 percent for the past four years.Calculate the standard deviation of the returns using the correction for the loss of a degree of freedom shown below.When variance is estimated from a sample of observed returns, we add the squared deviations and divide by N -1, where N is the number of observations.We divide by N -1 rather than N to correct for a loss of a degree of freedom.The formula is. Variance(r~m)=1N1t=1N(r~mtrm)2\operatorname { Variance } \left( \tilde { r } _ { m } \right) = \frac { 1 } { N - 1 } \sum _ { t = 1 } ^ { N } \left( \tilde { r } _ { m t } - r _ { m } \right) ^ { 2 } Where is the market return in period t and rm is the mean of the values of rmt.

A)11.6 percent
B)14.3 percent
C)13.4 percent
D)14.0 percent
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40
A statistical measure of the degree to which securities' returns move together is called a

A)variance.
B)correlation coefficient.
C)standard deviation.
D)geometric average.
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41
Diversification reduces the risk of a portfolio because the prices of different securities do not move exactly together.
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42
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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43
For log normally distributed returns, the annual geometric average return is greater than the arithmetic average return.
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44
The correlation coefficient between stock B and the market portfolio is 0.8.The standard deviation of stock B is 35 percent and that of the market is 20 percent.Calculate the beta of the stock.

A)1.0
B)1.4
C)0.8
D)0.7
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45
Treasury bills typically provide higher average returns, both in nominal terms and in real terms, than long-term government bonds.
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46
The standard statistical measures of the variability of stock returns are beta and covariance.
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47
Which of the following portfolios will have the highest beta?

A)Portfolio of U.S.Treasury bills
B)Portfolio of U.S.government bonds
C)Portfolio containing 50 percent U.S.Treasury bills and 50 percent U.S.government bonds
D)Portfolio of U.S.common stocks
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48
For a portfolio of N-stocks, the formula for portfolio variance contains

A)N covariance terms.
B)N(N - 1)/2 different covariance terms.
C)N2 covariance terms.
D)N - 1 covariance terms.
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49
What is the beta of a security where the expected return is double that of the stock market, there is no correlation coefficient relative to the U.S.stock market, and the standard deviation of the stock market is .18?

A)0.00
B)1.00
C)1.25
D)2.00
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50
The beta of the market portfolio is

A)+1.0.
B)+0.5.
C)0.0.
D)-1.0.
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51
The portfolio risk that cannot be eliminated by diversification is called market risk.
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52
The portfolio risk that cannot be eliminated by diversification is called unique risk.
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53
The historical nominal returns for stock A were -8 percent, +10 percent, and +22 percent.The nominal returns for the market portfolio were +6 percent, +18 percent, and 24 percent during this same time.Calculate the beta for stock A.

A)1.64
B)0.61
C)1.00
D)0.50
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54
If the standard deviation of returns on the market is 20 percent, and the beta of a well-diversified portfolio is 1.5, calculate the standard deviation of this portfolio.

A)30 percent.
B)20 percent.
C)15 percent.
D)10 percent.
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55
A risk premium is the difference between a security's return and the Treasury bill return.
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56
For each additional 1 percent change in market return, the return on a stock having a beta of 2.2 changes, on average, by

A)1.00 percent.
B)0.55 percent.
C)2.20 percent.
D)1.10 percent.
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57
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.

A)1.1
B)1.0
C)0.9
D)0.6
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58
The annual returns for three years for stock B were 0 percent, 10 percent, and 26 percent.Annual returns for three years for the market portfolio were +6 percent, 18 percent, and 24 percent.Calculate the beta for the stock.

A)0.75
B)1.36
C)1.00
D)0.74
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59
The covariance between YOHO stock and the S&P 500 is 0.05.The standard deviation of the stock market is 20 percent.What is the beta of YOHO?

A)0.00
B)1.00
C)1.25
D)1.42
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60
Beta is a measure of

A)unique risk.
B)total risk.
C)market risk.
D)liquidity risk.
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61
A risk premium generated by comparing stocks to 10-year U.S.Treasury bonds will be smaller than a risk premium generated by comparing stocks to U.S.Treasury bills.
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62
The risk of a well-diversified portfolio depends on the market risk of the securities included in the portfolio.
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63
Briefly explain how diversification reduces risk.
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64
Define the term risk premium.
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65
A stock having a covariance with the market that is higher than the variance of the market will always have a beta above 1.0.
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66
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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67
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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68
Low standard deviation stocks always have low betas.
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69
Regarding stock returns, briefly explain the term variance.
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70
In the formula for calculating the variance of an N-stock portfolio, how many covariance and variance terms are there?
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71
For the most part, stock returns tend to move together.Thus, pairs of stocks tend to have both positive covariances and correlations.
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72
Stocks with high standard deviations will necessarily also have high betas.
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73
A portfolio with a beta of one offers an expected return equal to the market risk premium.
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74
The average beta of all stocks in the market is zero.
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75
The variability of a well-diversified portfolio mostly reflects the contributions to risk from the standard deviations of the stocks within that portfolio.
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76
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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77
One can easily calculate the estimated risk premium on stocks via the statistical analysis of historical stock returns.
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78
Diversification can reduce portfolio risk even in the case when correlations across stock returns equal zero.
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79
If returns on two stocks tended to move in opposite directions, then the covariances and correlations on the two stocks would be negative.
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80
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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