The average number of moves a person makes in his or her lifetime is 12 and the standard deviation is 3.5. Assume that the sample is taken from a large population and the correction factor can be...


The average number of moves a person makes in his or her lifetime is 12 and the standard deviation is 3.5. Assume that the sample is taken from a large<br>population and the correction factor can be ignored. Round the final answers to four decimal places and intermediate z value calculations to two decimal places.<br>Part 1 of 3<br>Find the probability that the mean of a sample of 25 people is less than 10.<br>P(X<10) =O<br>%3D<br>Part 2 of 3<br>Find the probability that the mean of a sample of 25 people is greater than 10.<br>P(X>10)=D<br>%3D<br>

Extracted text: The average number of moves a person makes in his or her lifetime is 12 and the standard deviation is 3.5. Assume that the sample is taken from a large population and the correction factor can be ignored. Round the final answers to four decimal places and intermediate z value calculations to two decimal places. Part 1 of 3 Find the probability that the mean of a sample of 25 people is less than 10. P(X<10) =o="" %3d="" part="" 2="" of="" 3="" find="" the="" probability="" that="" the="" mean="" of="" a="" sample="" of="" 25="" people="" is="" greater="" than="" 10.="" p(x="">10)=D %3D

Jun 11, 2022
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