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Reading 7: Statistical Concepts and Market Returns-LOS i, (P

Session 2: Quantitative Methods: Basic Concepts
Reading 7: Statistical Concepts and Market Returns

LOS i, (Part 1): Define, calculate, and interpret the coefficient of variation.

 

 

 

Given a population of 200, 100, and 300, the coefficient of variation is closest to:

A)
40%.
B)
30%.
C)
100%.

xx

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c

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What is the coefficient of variation for a distribution with a mean of 10 and a variance of 4?

A)
40%.
B)
25%.
C)
20%.



Coefficient of variation, CV = standard deviation / mean. The standard deviation is the square root of the variance, or 4? = 2. So, CV = 2 / 10 = 20%.

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If the historical mean return on an investment is 2.0% and the standard deviation is 8.8%, what is the coefficient of variation (CV)?

A)
1.76.
B)
4.40.
C)
6.80.

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If the historical mean return on an investment is 2.0% and the standard deviation is 8.8%, what is the coefficient of variation (CV)?

A)
1.76.
B)
4.40.
C)
6.80.



The CV = the standard deviation of returns / mean return or 8.8% / 2.0% = 4.4.

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The mean monthly return on a sample of small stocks is 4.56% with a standard deviation of 3.56%. What is the coefficient of variation?

A)
128%.
B)
84%.
C)
78%.


The coefficient of variation expresses how much dispersion exists relative to the mean of a distribution and is found by CV = s / mean. 3.56 / 4.56 = 0.781, or 78%.

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If stock X's expected return is 30% and its expected standard deviation is 5%, Stock X's expected coefficient of variation is:

A)
6.0.
B)
0.167.
C)
1.20.

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If stock X's expected return is 30% and its expected standard deviation is 5%, Stock X's expected coefficient of variation is:

A)
6.0.
B)
0.167.
C)
1.20.



The coefficient of variation is the standard deviation divided by the mean: 5 / 30 = 0.167.

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What is the coefficient of variation for a distribution with a mean of 10 and a variance of 4?

A)
40%.
B)
25%.
C)
20%.

TOP

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