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A survey of teenagers' allowances showed a normal distribution with mean $20 and a standard deviation of $2. What is the probability that a student's allowance would fall between $18 and $22?
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\[Z = \frac{Y-\mu}{\sigma}\] \[\mu = 20\] \[\sigma =2\] Y is both 18 and 22 find Z(18) and Z(22) then use a z probability table.
The empirical rule also says: Approximately 68% of the data points lie within the range \[\pm\ \sigma\ of\ \mu\]
^Following on from your previous question.
@TheresaCO What is 68% as adecimal?
0.68
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Yes. P($18~$22) = 0.68
thank you again @kropot72
You're welcome :)
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