Difference between revisions of "Coefficient of variation"

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According to [[Financial Management Theory and Practice by Eugene F. Brigham and Michael C. Ehrhardt (13th edition)]],
 
According to [[Financial Management Theory and Practice by Eugene F. Brigham and Michael C. Ehrhardt (13th edition)]],
 
:[[Coefficient of variation]] (''CV''). Equal to the standard deviation divided by the expected return; it is a standardized risk measure that allows comparisons between investments having different expected returns and standard deviations.
 
:[[Coefficient of variation]] (''CV''). Equal to the standard deviation divided by the expected return; it is a standardized risk measure that allows comparisons between investments having different expected returns and standard deviations.
 +
According to [[Fundamentals of Financial Management by Eugene F. Brigham and Joel F. Houston (15th edition)]],
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:[[Coefficient of variation]] ([[CV]]). The standardized measure of the risk per unit of return; calculated as the standard deviation divided by the expected return.
  
 
==Related concepts==
 
==Related concepts==

Latest revision as of 23:44, 1 November 2019

Coefficient of variation (also known by its acronym, CV) is the coefficient that is equal to the standard deviation divided by the expected return; it is a standardized risk measure that allows comparisons between investments having different expected returns and standard deviations.


Definitions

According to Financial Management Theory and Practice by Eugene F. Brigham and Michael C. Ehrhardt (13th edition),

Coefficient of variation (CV). Equal to the standard deviation divided by the expected return; it is a standardized risk measure that allows comparisons between investments having different expected returns and standard deviations.

According to Fundamentals of Financial Management by Eugene F. Brigham and Joel F. Houston (15th edition),

Coefficient of variation (CV). The standardized measure of the risk per unit of return; calculated as the standard deviation divided by the expected return.

Related concepts

Related lectures