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Q1) Scores on certain nationwide college entrance examination follow normal distribution with mean of 500 and a standard deviation of 100. Determine the probability that student will score
a) If a school only admits students who score over 680, what proportion of the student pool would be eligible for admission?
b) What limit would you set that makes 50% of the students eligible?
c) What must be the limit if only the top 15% are to be eligible?
Q2) Big Triple at local racetrack consists of picking right order of finish of first three horses in ninth race. If there are 12 horses entered in today's ninth race, how many Big Triple outcomes are possible?
Determine the best replacement policy over the next five years?
It has been claimed that women live longer than men; however, men tend to be older than their wives. Ages of sixteen husbands and wives from England were obtained. These data should be analyzed with a
he population consists of all 15 year olds living in the attendance district of a local high school. You plan to obtain a simple random sample of 200 such residents by using the roster of the high school as the sampling frame.
What is the probability that a U.S. user who downloads music, selected at random, obtained it from either the United States or Canada.
A researcher wishes to forcast the proportion of fish in a perticular lake which is inedible due to pollution of the lake.
Is there any evidence that the different teatments produced different responses? If so, which one seems to work best?
The standard deviation of the differences d for the paired sample data s d = ____________
X is a continuous random variable uniformly distributed on [20, 45] that is, the end points c = 20 and d = 45.
Determine the class with the greatest number of data values.
In study of a clinical for an allergy drug 115 of the 204 subjects reported experiencing important relief from their symptoms.
What is the probability that a randomly chosen employee is an Administrator if the employee has the opportunity of gaining promotion next year?
What is the probability that the mean price for a sample of 30 service stations is within $.03 of the population mean (to 4 decimals)?
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