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Telephone calls arrive at a switchboard in a Poisson process at the rate of 2 per minute. A random one-tenth of the calls are long distance.
(a) What is the probability that no call arrives between 9:00-9:05am?
(b) What is the probability that at least 2 calls arrive between 10:00-10:02am?
(c) What is the probability of at least one long distance call in a ten minute period?
(d) Given that there have been 8 long distance calls in an hour, what is the expected number of calls to have arrived in the same period?
(e) Given that there were 90 calls in an hour, what is the probability that 10 were long distance?
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Using the following data on 15 workers, construct an exact 95% confidence interval for µ.
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A doctor believes that the variance of systolic blood pressure is 470. A random sample of 20 patients found a variance of 525. What is the smaller critical value that would be used in a hypothesis test at a .05 significance level?
In each of the following cases, decide whether or not a binomial distribution is an appropriate model, and give your reasons.
1st a confidence interval is constructed without utilizing the finite population correction factor.
200 people were surveyed and asked to rate mayor Michael Bloombergs effectiveness towards education. The rate scale is 1 (lowest) to 10 (highest). Mayor Bloomberg's average rating was 7.50, with a standard deviation of 2
At the .05 level, you are testing whether there is a significant difference in the proportions of college students and similar aged non college students having accidents during the two year period. Is this a 1 or 2 tail test?
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