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Suppose that a random sample of 100 observations is to be taken from a normal distribution for which the value of the mean B is unknown and the standard deviation is 2, and that the prior distribution of 8 is a normal distribution. Show that no matter how large the standard deviation of the prior distribution is, the standard deviation of the posterior distribution will be less than 1/5.
A random sample of 5 cars of type A that were test driven yielded the following gas mileage on the highway: 29.1, 29.6, 30, 30.5, 30.8.
Determine the distributions given below represent a probability distribution. Justify your answer.
In previous tests, baseballs were dropped 24ft onto a concrete surface, and they bounced an average of 92.84% in. In a test of a sample of 40 new balls, the bounce had a mean of 92.67 in.
What is the predictive value of a negative test result? In other words, what is the probability that an individual who returns a negative tests for hypertension is not hypertensive? Please give your answer to 3 decimal places.
Determined that the outbreak was caused by ice cream from one company. They sampled 9 production runs and found the level of Salmonella
What is the probability that six consecutive integers will be chosen as the winning numbers in a lottery where each number chosen is an integer.
Suppose the salary of assembly line workers has Normal distribution with mean of $20,000, and standard deviation of $3,000.
What is the probability that two randomly selected foreign-born people in the United States in 1997 were both naturalized citizens?
Let be a wide sense stationary Gaussian random process and form a new process- Is Y(t) wide sense stationary?
consider a population consisting of ve values 1 3 3 5 7.a find the population mean.b list all possible samples of size
Find the P value for the indicated hypothesis test with the given standardized test statistic, z. Decide whether to reject H0 for the given level of significance deviation. Two-tailed test with test statistic z= -2.43 and standard deviation = 0.04..
Drug use Forty-six percent of marijuana use among youth occurs in the inner cities (Source: Partnership for a Drugfree America).
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