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A randomly chosen group of 20,000 nonsmokers and one of 10,000 smokers were followed over a 10-year period. The following data relate the numbers of them that developed lung cancer during that period.
Smokers
Nonsmokers
Total
Lung cancer
62
14
76
No lung cancer
9,938
19,986
29,924
10,000
20,000
30,000
Test the hypothesis that smoking and lung cancer are independent. Use the 1 percent level of significance.
in the field of quality control the science of statistics is often used to determine if a process is out of control.
the roulette wheel has 38 compartments of which 18 are red 18 are black and two are green. as the wheel is spun a small
A psychiatrist hires you to study whether her clients self-disclosed more while sitting in an easy chair or lying down on a couch. All clients had previously agreed to allow the sessions to be videotaped for research purposes.
the cost of a one-carat vs2 clarity h color diamond from diamond source usa is 5600 diamond source website march 2003.
Determine if the tires were exceeding the guarantee. At the .05 significant level, it was concluded that the tires are exceeding the manufacturer's guarantee.
a quiz consists of 20 multiple-choice questions each with 5 possible answers. for someone who makes random guesses for
a club with 31 members is voting on a proposal. a group of 4 has decided to vote in favor of the proposal while each of
Based on the results shown in the following table, test at the 0.05 level of significance whether there is a relationship between parents' reaction to the course and the number of children that they have in the school system
Is there a difference in the number of points students earned on their educational statistics pretests and posttests?
If the cost in millions of dollars, to remove x% of pollution in a lake modeled by C=6000/200-2x, how would I figure the cost to remove 75% of the pollution?
the rejection region of a hypothesis test is fgtf0.0511112.82 and the test statistic is f2.2644 at a level of
Normally distributed about a mean value of 580 with a standard deviation of 60. Determine what percentage of the students scored higher than 750 on the exam.
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