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Four percent of the customers of a store buy cigars. Half of the customers who buy cigars buy beer and one fourth of those who buy beer buy cigars. The table is given below:
Beer No Beer TotalCigars .02 .02 .04No cigar .06 .90 .96Total .08 .92 1.00
Determine the probability that a customer buys beer or cigars.
Assume that the significance level is a= 0.1. Use the given information to find the p-value and the critical value (s). With H1: p = with line through it 1/2 the test statistic is z= - 1.35
When combining probabilities, to find the probability of one event AND another event, the separate probabilities should be
In general, determine the standard score a measure of?
Given what you've learned in this module about the meaning of "statistics", choose one of the examples from Part I (A-F), and raise a relevant question of your own that could be answered by a statistician.
At 0.05 level of significance, is there evidence that proportion of claims processed under this new system is higher than article reported for previous system?
The probability that average amount of purchase per weekend from Sam's sample is greater than average amount of purchase per weekend from Katie's sample =
Compute the probability of exactly 0,1,2,3,4, and 5 arrivals per day.
Using the .10 level of significance, can we conclude that the assembly time using the new method is faster?
Write the null and alternative hypotheses you would use to test the following situation.
A concessionaire for the local ballpark has made a table of conditional values for the different alternatives also states of nature
Assuming that the population standard deviations are the same, perform a two independent samples t-test on the hypotheses Null Hypothesis: μ1 = μ2, Alternative Hypothesis: μ1 ≠ μ2. What is the test statistic and p-value of this test?
Roll a die and record the count of spots on the up face: P(1) = 0, P(2) = 1/6, P(3) = 1/3, P(4) = 1/3, P(5) = 1/6, P(6) = 0.
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