That’s a very nice illustration of a statistic, but it doesn’t really tell what’s going on. The point is that the standard deviation is the sum of the square roots of the mean (a function of both the mean and standard deviation), and the mean is the number of observations. This means it’s the average across the entire population. The standard deviation is the average across the entire population.

The statistic you describe is one that measures the difference between the variance and the mean. The square root of the mean is the square root of the variance, and the mean is the number of observations. This means its the average across the entire population. You can see this in the standard deviation graph in the link above. The standard deviation is the average across the entire population.

The standard deviation is one of the most important statistics behind any statistical analysis because it shows the size of the variance in a collection of data. The standard deviation is the average across the entire population, so you can see that the standard deviation in this case is the average of 16.7. This is the difference between the standard deviation and the mean of the entire population.

You can also test the variance using the standard-deviation-to-mean ratio. This ratio is a good way to see if the variance is bigger than the mean. An example ratio is 3.4, so if the variance is more than the average, then the variance is bigger than the mean. It’s a good check on whether or not the data is normally distributed.

The reason we use the standard deviation instead of the mean is because the standard deviation is a measure of how “variable” a set of values is. For instance, the standard deviation of a set of numbers is the square root of the sum of the squares of the data. So, if the sum of the squares of the data is a large number, then the standard deviation is large too.

The standard deviation is a good measure of the spread of a set of numbers, and is often used in statistics to compare sets of data. If you have two numbers that are normally distributed, then the standard deviation of the two numbers is the mean of the two numbers. Otherwise, the standard deviation is the standard deviation of the first number and the standard deviation of the second number. For more information on the standard deviation, see the Wikipedia article.

The standard deviation is one of the most important statistics that you need to know about. It can be used in statistical analysis and can be used to calculate the distance between two sets of data. If you have two sets of data that are normally distributed, then the standard deviation of the two sets will be the mean of the two sets. If the sets are not normally distributed, then you will need to know the second statistic to compare the two sets.

A standard deviation is the standard deviation of the data you have from one set, and the standard deviation of the data you have from the other set. The standard deviation of one set is the median of the two sets. The standard deviation of two sets is the mean of the two sets.

This is one of those things that is really easy to forget but is crucial because it’s used in statistics all the time. If you’re doing statistics with two sets of data, the standard deviation tells you how much variance there is in the data, or how spread out the data is in the sample.

Okay, so this is probably one of those things that I just don’t know how to explain in words. The standard deviation of a set is the average of the two elements of the set. So, for example, if you have two sets of numbers, you might want to take the average of the first set and the standard deviation of the other set. But you don’t want to take your average of the two sets. Because the two sets are of different numbers.