The right-hand "tail" of the standard normal curve can be defined as the part
that lies at lea...
![Mathematics](/tpl/images/cats/mat.png)
Mathematics, 17.03.2020 22:33, KillerSteamcar
The right-hand "tail" of the standard normal curve can be defined as the part
that lies at least 2 standard deviations to the right of the mean. The left-hand
"tail" can be defined as the part that lies at least 2 standard deviations to the
left of the mean.
According to the empirical rule, approximately what percentage of the area
under the whole curve is in the two tails? (Hint: Find the percentage for each
tail individually.) Round your answer to the nearest tenth.
A. 2.5%
B. 32%
C. 5%
D. 16%
![answer](/tpl/images/cats/otvet.png)
Answers: 2
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