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The answer depends on the individual measurement in question as well as the mean and standard deviation of the data set.

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Q: How many standard deviations a measurement is away from the mean?
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Related questions

This tells how many standard deviations a measurement is away from the mean?

Z-Score tells how many standard deviations a measurement is away from the mean.


Tells how many standard deviations a measurement is away from the mean?

z score


What tells how many standard deviations a measurement is away from the mean?

the Z score, or standard score.


What tells us how many standard deviations a measurement is away from the mean?

z score


What word tells how many standard deviations a measurement is away from the mean?

z-score


What is the word which tells how many standard deviations a measurement is away from mean?

Z-Score.


A six letter word for tells how many standard deviations a measurement is away from the mean?

Z-score


What is a standardized unit that tells how far away each measurement is from the mean?

Standard deviation is a measure of the spread of data around the mean. The standardized value or z-score, tells how many standard deviations the measurement is away from the mean, and in which direction.z score = (observation - mean) / standard deviationStandard deviation is the unit measurement. This tells what the value a decimal is.


How many standard deviations are 95 percent of measurements away from the mean?

95 percent of measurements are less than 2 standard deviations away from the mean, assuming a normal distribution.


How many standard deviations is 16.50 from the mean?

How many standard deviations is 16.50 from the mean?


In statistics what shows how far away a measurement is from the mean or average of the set?

The "z-score" is derived by subtracting the population mean from the measurement and dividing by the population standard deviation. It measures how many standard deviations the measurement is above or below the mean. If the population mean and standard deviation are unknown the "t-distribution" can be used instead using the sample mean and sample deviation.


How many standard deviations is the first quartile away from the mean on a Normal distribution?

0.674 sd.