One normal curve has a mean of 24 and a standard deviation of 3. A second normal curve has a mean of 3 and a standard deviation of 24. The curve that is more dispersed, or spread out, is

the mean is where the middle of the graph is, the St deviation is a measure of the variation in your data, so the one that's more dispersed is the one with more variation, or the one with the higher standard deviation.
So mean of 3 and St deviation of 24 has more variation
because a variation of 24 is greater than a variation of 3

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codiepienagoya codiepienagoya · Answer 2 · 2021-10-27T11:56:13+02:00

The bell-shaped curves depict some posterior distribution over the values of a random variable, and the further discussion can be defined as follows:

This normal distribution is indeed an asymmetric cumulative distribution function on both sides of the mean.
It's a right-hand side of the center is a mirror copy of the left side. The probability is expressed by the area underneath the normal distribution curve, and the total area under the roc curve equals one.
When the sigma measures dispersion, but the mean doesn't really, and it has a bigger standard deviation.

Therefore, the final answer is "the second normal curve".

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