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It is estimated that 55% of the freshmen entering a particular college will graduate from that college in four years.(a) What probability model should be used and why?(b) For a random sample of 5 entering freshmen, what is the probabilitythat exactly 3 will graduate in four years.(c) For a random sample of 5 entering freshmen, what is the probabilitythat a majority will graduate in four years.(d) 80 entering freshmen are chosen at random. Find the mean and stan-dard deviation of these 80 that will graduate in four years.
A university found that 20 percent of its students withdraw without completing the introductory statistics. Assume that 20 students registered for the course.
A researcher wanted to determine the mean number of hours per week (Sunday through Saturday) the typical person watches television. Results from the Sullivan Statistics Survey indicate that s=7.5 hours
A sample of n=9 scores is obtained from a normal population distribution with o-=12. The sample mean is M=60.
Packets filled consecutively by the machine. Calculate the limits within which the weight of the packets should lie assuming that the machine is not been classified as faulty.
Sample of 25 rockets in his latest spaceship. He thinks they might weight less than the average rocket. The sample has on average 102 lbs with a standard deviation of 10 lbs. The average rocket weights 106 lbs.
Using α = .05, test to see whether the mean round-trip discount fare has increase in March. What is your conclusion? What is the p-value?
Is there significant evidence that this production run doesn't meet specifications? Use a 1% level of significance.
Calculate a standard error for the sample mean production rate for the new method and what is the standard error of the $1600 estimate?
22% had both CD players and alarm systems. What is the probability one of these cars selected at random had neither a CD player nor an alarm system.
A sample of 4 axles is inspected each hour for process control purposes, and records are kept of the sample mean diameter. What will be the mean and the standard deviation of the numbers record.
Prepare an analysis of how you developed your instrument. The survey instrument is supposed to determine the level of self confidence in the participant.
How would the General Counsel's decision in Part (b) change if the cost of selling the second suit were only $200,000? What if the cost were $900000?
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