Exam 7: Introduction to Risk and Return

arrow
  • Select Tags
search iconSearch Question
flashcardsStudy Flashcards
  • Select Tags

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.

(Multiple Choice)
4.7/5
(39)

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.

(Multiple Choice)
4.8/5
(42)

What has been the approximate standard deviation of returns of U.S. common stocks during the period between 1900 and 2017?

(Multiple Choice)
4.8/5
(28)

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( 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(   <sub> </sub> <sub>m </sub>)=     Where   <sub> </sub> <sub>m </sub>is the market return in period t and r<sub>m</sub> is the mean of the values of r<sub>mt</sub>. m )= 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(   <sub> </sub> <sub>m </sub>)=     Where   <sub> </sub> <sub>m </sub>is the market return in period t and r<sub>m</sub> is the mean of the values of r<sub>mt</sub>. 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(   <sub> </sub> <sub>m </sub>)=     Where   <sub> </sub> <sub>m </sub>is the market return in period t and r<sub>m</sub> is the mean of the values of r<sub>mt</sub>. Where 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(   <sub> </sub> <sub>m </sub>)=     Where   <sub> </sub> <sub>m </sub>is the market return in period t and r<sub>m</sub> is the mean of the values of r<sub>mt</sub>. m is the market return in period t and rm is the mean of the values of rmt.

(Multiple Choice)
4.8/5
(33)

Diversification reduces the risk of a portfolio because the prices of different securities do not move exactly together.

(True/False)
4.7/5
(40)

How can individual investors diversify?

(Essay)
4.9/5
(44)

For the most part, stock returns tend to move together. Thus, pairs of stocks tend to have both positive covariances and correlations.

(True/False)
4.8/5
(38)

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 2017 to:

(Multiple Choice)
4.8/5
(38)

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.

(Multiple Choice)
4.9/5
(38)

What has been the average annual real rate of interest on Treasury bills over the past 117 years (from 1900 to 2017)?

(Multiple Choice)
4.8/5
(36)

What has been the average annual nominal rate of interest on Treasury bills over the past 117 years (1900-2017)?

(Multiple Choice)
4.8/5
(33)

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.

(True/False)
4.8/5
(32)

The beta of the market portfolio is

(Multiple Choice)
4.8/5
(35)

Treasury bills typically provide higher average returns, both in nominal terms and in real terms, than long-term government bonds.

(True/False)
4.9/5
(34)

In the formula for calculating the variance of an N-stock portfolio, how many covariance and variance terms are there?

(Essay)
4.9/5
(36)

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

(True/False)
4.8/5
(35)

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 ( 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 (   <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 ( 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 (   <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 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 (   <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 = 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 (   <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> =   . .

(Multiple Choice)
4.9/5
(43)

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.

(Multiple Choice)
4.7/5
(34)

Which portfolio has had the highest average risk premium during the period 1900-2017?

(Multiple Choice)
5.0/5
(47)

Unique risk is also called

(Multiple Choice)
4.8/5
(38)
Showing 61 - 80 of 90
close modal

Filters

  • Essay(0)
  • Multiple Choice(0)
  • Short Answer(0)
  • True False(0)
  • Matching(0)