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Suppose we assume that the incidence of MI is .005 per year among participants who actually take placebo and that aspirin prevents 20% of MI (i.e. relative risk = p1/p2 = 0.8). We also assume that the duration of the study is 5 years and that the dropout rate in the aspirin group = 10% and the drop-in rate of the placebo group = 5 %.
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?
From past data, it is recognized that company's production process results in normally distributed yield strengths. Test company's claim at a = 0.05.
Assume that the length X in minutes of a regular season NBA game is normally Distributed with X~N (µ X , σ 2 X );
Determining the probability that the two choose the same number?
Assume that a study of 500 randomly selected school bus routes showed that 480 arrived on time. Is it "significant" for a school bus to arrive late?
What other information would you like to know to answer the question about salary equity between the genders? Why?
To report their finding they want to create a 90% confidence interval. What would be the margin error for this confidence interval?
P-value for test statistic is .085, determine the minimum level of significance needed to reject null hypothesis?
The number of degrees of freedom corresponding to between treatments is:
We code middle-aged Americans as 1 and senior citizens as 0, the logistic regression model for senior citizens
Assume the data have bell shaped distribution with a mean of 30 and a standard deviation of 5. Employ the empirical rule to determine the percentage of data within each of the following ranges: 20 to 40, 15 to 45, and 25 to 35.
Assuming that these results are sample data randomly selected from the population of all past and future Olympic games
Is there evidence of a significant difference in the proportion who get their news primarily from newspapers between those 36 to 50 years old and those above 50 years old? (use α = 0.05)
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