### Standard Deviation

Standard deviation is a measure of variability around the average of a set of data. It is, also, a measure of dispersion
around an average value.

When we use the full information, usually desirable, we calculate the standard deviation of all elements, calling Population Standard Deviation. However, when
the amount of information is considered high and, according to the goal of statistical survey, it is possible to consider one part of the total of the elements,
called sample and to calculate the standard deviation, referred to as Sample Standard Deviation.

The sample, as subsets of a universe, called population, is collected and statically calculated, allowing inferences or extrapolations of a given population.

Example: to estimate the amount of leukocytes in the blood of a living being, measure the quantities in a sample and estimate the total.

The formulas for the calculations in both cases are different.

The greater standard deviation, corresponds to the high dispersion of data. On the contrary, a low concentration.

To calculate the Standard Deviation, enter the data requested. Use the point as decimal separator. Ex 1,300.34 enter: 1300.34;
the results will be shown after a click on **Calculate**.

Note: This calculator is for educational purposes. The accuracy and applicability to particular cases is not guaranteed.

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