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You are planning to test a vaccine for a virus that has no vaccine. Since the disease is usually not serious, you will expose 100 volunteers to the virus. After some time, you will record whether or not each volunteer has been infected.
A) Explain how you would use these 100 volunteers in a designed experiment to test the vaccine. Include all important details of designing the experiment (but don't actually do any random allocation).
B) You hope to show that the vaccine is more effective than a placebo. State H0 and Ha. (Notice that this test compares two population proportions.)
C) The experiment gave a P-value of 0.15. Explain carefully what this means.
D) Your fellow researchers do not consider this evidence strong enough to recommend regular use of the vaccine. Do you agree?
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
Report the t-value, whether you accept or reject Ho, and whether the difference was significant in a brief sentence.
Find the critical value for t and determine the null and alternate hypothesis.
How many subjects would you approximately need to reduce the length of the 95% confidence interval to 2 units?
Explain the difference between a discrete and a continuous random variable. Give two examples of each type of random variable.
The critical value of F at 95% confidence when there is a sample size of 21 for the sample with the smaller variance, and there is a sample size of 9 for the sample with the larger sample variance is:
Suppose we drew a histogram of these 18 death rates using class intervals 1 — 1.9, 2 — 2.9, 3 — 3.9, 4 — 4.9 and 5 — 5.9. Using the histogram, we would
For each of following data sets, select the most suitable response from choices below the table. A strong negative linear relation exists.
Using the sample information given in the above exercise, the p value for testing Ho versus Ha can be calculated to be 0.0057
Four wheel bearings have been replaced on a company car. The mechanic has selected 4 bearings from a large supply bin. The mechanic is unaware that 10 percent of the bearings fail within the first 100 miles.
Develop a 90 percent confidence interval for the proportion of applicants that fail the test. (Round your answers to 2 decimal places.)
Probability based on addition rule - Find the probability that a randomly chosen sold automobile from this sample is silver or an SUV?
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