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Intersection and conditional probability. Suppose that a certain college class contains 65 students. Of these, 36 are seniors, 30 are chemistry majors, and 8 are neither. A student is selected at random from the class.
(a) What is the probability that the student is both a senior and a chemistry major?
(b) Given that the student selected is a chemistry major, what is the probability that she is also a senior?
What control limits should be applied to his sample?
Interpreting confidence interval for the P-value. Give an appropriated response. A weight loss center provided a loss for 72% of its participants.
Solve different inventory control problems using an appropriate OR method.
A sample of 65 business people was randomly selected and given a leadership test. Construct a 95 percent confidence interval for the mean score on this test, using the estimated standard error of the mean.
How many participants need to be enrolled in each group to have 90% chance of detecting a significant difference using a two-sided test with a a= .05 if compliance is perfect?
Assume a random sample of 16 gasoline stations is selected and their mean cost for regular gasoline is computed. What is the standard error of the mean in this experiment?
Is the school district correct in assuming the girls are equal in performance to boys. They are 95% sure their assumption is correct.
Find the 90% confidence interval estimate of the population mean. Interpret the interval estimate. 79 43 58 66 101 63 79 33 58 71 60 101 74 55 88.
Estimate the percentage who weigh more than 180 pounds? Assume that we want 96% confidence that the error is no more than 2 percentage points.
What is the probability of making a Type II error if the population mean is 24,000 miles?
A Myrtle Beach resort hotel has 120 rooms. In the spring months, hotel room occupancy is approximately 75%. What is the probability that at least half of the rooms are occupied on a given day?
Results show access to health care was increased at p
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