# Coefficient of Variation (CV)

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## Definition of 'Coefficient of Variation (CV)'

The coefficient of variation (CV) is a measure of the dispersion of data relative to its mean. It is calculated by dividing the standard deviation by the mean. The CV is often used to compare the variability of different data sets.

A high CV indicates that the data is more dispersed, while a low CV indicates that the data is more tightly clustered around the mean. The CV can be used to compare the risk of different investments. An investment with a high CV is considered to be riskier than an investment with a low CV.

The CV is also used to compare the performance of different investments over time. An investment with a high CV may have had a higher return than an investment with a low CV, but it may also have had a higher risk.

The CV is a useful tool for comparing the risk and return of different investments. However, it is important to note that the CV does not take into account the direction of the returns. An investment with a high CV could have positive or negative returns, while an investment with a low CV could also have positive or negative returns.

The CV is a simple and easy-to-use measure of risk. However, it is important to understand its limitations before using it to make investment decisions.

Here are some additional points to consider when using the CV:

* The CV is not affected by the scale of the data. This means that the CV for a data set with large values will be the same as the CV for a data set with small values.
* The CV is not affected by outliers. This means that the CV for a data set with a few extreme values will be the same as the CV for a data set with no extreme values.
* The CV is not a good measure of risk for data sets with a skewed distribution. This is because the CV is more sensitive to the tails of the distribution than it is to the center of the distribution.

The CV is a useful tool for comparing the risk and return of different investments. However, it is important to understand its limitations before using it to make investment decisions.

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