Примери за използване на A normal distribution на Английски и техните преводи на Български
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It's a normal distribution.
So this is going to be a normal distribution.
It is a normal distribution.
This has nothing to do with a normal distribution.
So is a normal distribution.
But I will just draw it as a normal distribution.
So this is a normal distribution right over there.
So you can approximate it with a normal distribution.
If we have a normal distribution-- let me draw a normal distribution.
Parameter which has a normal distribution.
The FISHER() function returns the Fisher transformation for x andcreates a function close to a normal distribution.
It will be a normal distribution.
What is the characteristic function of a normal distribution?
This is a preview of actually a normal distribution that I have plotted, the purple line here is a normal distribution.
You can approximate that with a normal distribution.
If you look at a normal distribution, a completely normalized normal distribution, it's mean is at 0.
It looks very similar to a normal distribution.
In a normal distribution, about two-thirds of values are within about one standard deviation of the mean.
This assumes a normal distribution.
He soon found that the measurements he took lay on a normal distribution.
This suggests a normal distribution.
The distribution of these averages will tend towards a normal distribution.
What defines a normal distribution?
Establishes rather general conditions of convergence of distribution of the sum of independent random values to a normal distribution.
And then we can just double it because a normal distribution is symmetric.
With a normal distribution, about two-thirds of the data points will fall within plus or minus one standard deviation from the mean.
What are the characteristics of a normal distribution?
This is actually going to be a normal distribution regardless of-- this one just has a well-defined standard deviation mean.
Without genetic variation,seed size followed a normal distribution.
The simplest case of a normal distribution is known as the standard normal distribution, described by the probability density function.