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Use this information about the overhead reach distances of adult females mean = 205.5 cm SD= 8.6 cm and over head reach distance are normally distrubted.
A. If 1 adult female is randomly selected find the probability that her overhead reach is greater than 195 cm
B. If 25 adult females are randomly selected find the probability that they have a mean overhead reach greather than 203 cm
C. Why can the normal distrubtion be used in part b even thoguht the sample size does not exceed 30?
A group of workers on a manufacturing assembly line type information into a computer. They take a training class on how to use a computer, especially as related to data entry.
What is the linear programming model for this problem?
the revenues of the top eleven personal computer manufacturers are given in hundred millions15 17 23 26 27 35 72 88 91
Let A be the event that a randomly chosen employee has a college degree and B the event that the chosen employee's income is more than $50,000.
In a survey of women in a certain country (ages 20-29) the mean height was 64.5 inches with a standard deviation of 2.75 inches. What height represents the 90th percentile? What height represents the first quartile?
an irs auditor randomly selects 5 tax returns from 42 returns of which 15 contain errors. what is the probability that
A researcher is interested in estimating noise levels in decibels at area urban hospitals. She wants to be 90% confident that her estimate is correct. If the standard deviation is 4.13, how large a sample is required to get the desired information..
Compute the minimum sample size required assuming that no prior information is avaiable?
Use α = 0.10 and assume that the population is normally distributed. Write a paragraph that interprets the test's decision.
the standard deviation of a normally distributed population is equal to 10. a sample size of 25 is selected and its
The American Bar Association conducted a survey in 1986 showed that the average income of lawyers in 1986 was $ 120,000. An investigator took a sample of 64 lawyers in 1990, produced a median income of $ 140,000 with a standard deviation of $ 24.5..
Conduct a hypothesis test to determine if the average cardiac outputs measured by the two evaluators differ. Use a significance level of 0.02.
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