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Solutions to various probability and statistics problems, including calculating probabilities using normal approximation to binomial distribution, confidence intervals for proportions and means, hypothetical blood potassium levels, poisson distribution for number of telephone calls, and expected number of heads in coin tossing experiments. It also includes problems related to mean and standard deviation of a normally distributed population.
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MAT/STA 325 Exam 2 March 29, 2001 Prof. Thistleton
What is the probability that she sho ots 6 of them successfully?
Compute this probability using the normal approximation to the binomial distribution.
If a single p otassium measurement is made, what is the probability that Mark is classi ed as hyp okalemic?
If a single p otassium measurement is made, what is the probability that Mark's p otassium level is b etween 3.7 and 3.9?
What is the probability that a sample of 35 measurements will have an average value greater than 3.9?
measurement A B C weight in grams 10.2 10.5 10.
Assume that the p opulation of measurements is normally distributed.
(a) Calculate the mean and standard deviation of the sample.
(b) Calculate the 90% con dence interval for the true weight of the sp ecimen.
(c) Calculate the 90% con dence interval for the standard deviation of the p opulation of all weights for the sp ecimen.
(a) Calculate a 95% con dence interval for the p opulation mean if you know that the p op- ulation standard deviation is = 3.
(b) Calculate a 95% con dence interval for the p opulation mean if you do not know the p opulation standard deviation and must use the sample standard deviation s = 3.
(a) the ^2 distribution.
(b) the large sample normal approximation.