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Which formula is used to calculate the standard deviation of sample data? s = StartRoot StartFraction (x 1 minus x overbar) squared (x 2 minus x overbar) squared ellipsis (x n minus x overbar) squared Over n minus 1 EndFraction EndRoot. Sigma squared = StartFraction (x 1 minus mu) squared (x 2 minus mu) squared ellipsis (x N minus mu) squared Over N EndFraction Sigma = StartRoot StartFraction (x 1 minus mu) squared (x 2 minus mu) squared ellipsis (x N minus mu) squared Over N EndFraction EndRoot x = StartFraction (x 1 minus x overbar) squared (x 2 minus x overbar) squared ellipsis (x n minus x overbar) squared Over n minus 1 EndFraction.

Respuesta :

The standard deviation of sample data is,

[tex]S.D=\sqrt{\frac{{(x_1-\({x})^{2}(x_2-\({x})^{2})....(x_n-\({x})^{2}}}{n-1} }[/tex]

The random variables, samples, statistical populations, information sets, or probabilistic distributions are equal to the square root of its variance.and square root of variance is nothing but standard deviation

The  sampling divided by the n size of the data set is less than one

that is n - 1.

What is the standard deviation ?

The square root of the variance.

Therefore,

The standard deviation of sample data is,

[tex]S.D=\sqrt{\frac{{(x_1-\({x})^{2}(x_2-\({x})^{2})....(x_n-\({x})^{2}}}{n-1} }[/tex]

To learn more information about the standard deviation visit:

https://brainly.com/question/4428388

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