Learn how standard deviation becomes a relative measure of dispersion.
You already know what standard deviation is. But what do we understand by the coefficient of standard deviation?
Let's discuss and reach a conclusion. There is a difference between them: standard deviation is an absolute measure of dispersion. The coefficient of standard deviation is a relative measure based on standard deviation.
To find the coefficient of standard deviation we use the following formula.
Where: σ = standard deviation, = mean (average)
A smaller coefficient of standard deviation means greater uniformity or stability in the data distribution. Conversely, a larger coefficient means less uniformity or more dispersion.
Therefore, while comparing different data sets, the data with the smaller coefficient of standard deviation is considered better (more uniform).
You have completed all the questions.