d) What is the probability of finding a group of 42 meter sticks with a mean length of between 100.14 and 100.16 cm?  e) For a random sample of 46 meter sticks, what mean length would be at the 92nd percentile?

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Note: For any part below, if it cannot be answered, enter DNE. Read the directions carefully and pay attention to the different sample sizes. In this problem, round to 4 decimal places.

A quality control company was hired to study the length of meter sticks produced by a certain company. The team carefully measured the length of many many meter sticks, and the distribution seems to be slightly skewed to the right with a mean of 100.15 cm and a standard deviation of 0.17 cm.

d) What is the probability of finding a group of 42 meter sticks with a mean length of between 100.14 and 100.16 cm? 

e) For a random sample of 46 meter sticks, what mean length would be at the 92nd percentile? 

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