Skip to Content

Standard Deviation

Share this post on:

The standard deviation is a measurement of the dispersion of data around the mean value. It is useful for comparing data sets that have the same mean but a different range. The mean of the following two numbers, for example, is the same: 8, 12, 12, 13, 15 and 2, 10, 12, 20, 30. The second, on the other hand, is clearly more dispersed.

Steps to Calculate Standard Deviation

  • Calculate the the average of the numbers
  • Then for each number: subtract the Mean and square the result.
  • Calculate the mean of those squared differences.
  • Take the square root of that.
The standard deviation is a measurement of the dispersion of data around the mean value. It is useful for comparing data sets that have the same mean but a different range.
  •  μ (the greek letter “mu”) is the mean of all our values
  • xi is the individual value of given dat
  • Σ (sigma) is the symbol to add all values
  • σ (the Greek letter sigma) is the symbol for Standard Deviation

More Interesting Topics

Kinematic Equations

Associative Property- Addition & Multiplication

Commutative property- Definition, Meaning & Examples

Umair Javaid, PhD Student
Latest posts by Umair Javaid, PhD Student (see all)

Share this post on: