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Calculus standard deviation calculator.

A) Mean deviation
B) Median deviation
C) Absolute deviation
D) Standard deviation

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Final answer:

The standard deviation is a measure of how far the data are spread from the mean, providing a representative measure of dispersion.

Step-by-step explanation:

The standard deviation is a number that measures how far the data are spread from the mean. It tells us about the variation or dispersion of the data.

A) Mean deviation: This is a different measure of dispersion which is the average of the absolute differences of each data point from the mean. It is not the standard deviation.

B) Median deviation: This is similar to mean deviation but uses the median instead of the mean.

C) Absolute deviation: This is another measure of dispersion which is the average of the absolute differences of each data point from the mean. It is not the standard deviation.

D) Standard deviation: This is the most commonly used measure of dispersion which takes into account all the data points and their distances from the mean. It provides a more representative measure of how far the data are spread.=

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