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In a normal distribution half (50%) of the distribution falls below (to the left of) the mean.

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8y ago

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What percent of data falls between 1 Standard deviation below and 2 stand deviations above the mean?

The answer will depend on what the distribution is. Non-statisticians often assum that the variable that they are interested in follows the Standard Normal distribution. This assumption must be justified. If that is the case then the answer is 81.9%


What percentage is the second distribution sextile of a normal bell curve?

By definition, the 1st 6-tile is the point below which 1/6 of the population falls (irrespective of which distribution is involved). The 2nd 6-tile is the point below which 2/6 of the population falls. This is 100 * 1/3 ~ 33.3% of the population.


What proportion of a normal distribution falls between z 1.16 and z 1.16?

0% of a normal (of any) distribution falls between z 1.16 and z 1.16. 1.16 - 1.16 = 0.


What proportion of a normal distribution falls above a z-score of 2.10?

It is 0.017864


What percentage of the area of a normal standard distribution falls between z and z?

Zero.


What percent of data falls above Q1?

In a standard distribution, the first quartile (Q1) represents the 25th percentile of the data. This means that 25% of the data falls below Q1, and consequently, 75% of the data falls above Q1. Therefore, 75% of the data is above Q1.


What is lymphopenia?

A condition in which the number of lymphocytes falls below normal levels.


What percentage of the area of a normal standard distribution falls between z1 and z -1?

2


What proportion of a normal distribution falls above a z-score of 1.16?

Pr(Z > 1.16) = 0.123


What percentage of the area of a normal standard distribution falls between z-1 and z -0.65?

-0.35


What proportion of the normal curve falls below a z score of 2.58?

Approx 0.995


What exact percent falls the normal curve falls below at Z score of -2.00?

Although I cannot prove it, I doubt that there is a nice closed-form expression for this quantity; it's probably not a rational number. It's value is approximately 0.0227501319482. (Using Python code.)