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This question focuses on one aspect of that observational study: proportion of Americans who own "smartphones". 35% of Americans who own cell phones own smartphones. The pooled data from your class had a total of 246 participants. Of those 246 participants, 194 reported that they own a smartphone. Test the hypothesis that the proportion of all student cell phone users in the United States who own a smartphone is 35%. Use the 5% level of significance and report your results.
Is there reason to believe there is a positive linear correlation between the number of t.v. commercials and the sale of this product?
The mean and variance of the total amount of money that is collected from a car that crosses the bridge are:
What is the distribution of X? State its mean and variance.
Find out correlation coefficient r, If student take 35 minutes to complete exam, what is his predicted score.
Assume you have drawn a simple random sample of 10 students from a college campus and recorded how many hours each student studies (X) during the ¯rst week of December, 2009. Results:
Why are you no longer directly comparing sample means? How does using the F test - the analysis of variance (ANOVA) reduce your Type I error rate? What is the difference between a within-groups and a between-groups variance?
Construct a 99% confidence interval for the proportion of customers favoring underground installation.
Assume the population standard deviations are not the same. At the .05 significance level, is there a difference in the mean waiting time?
Does the overall data support the mayor's claim?
At 95% level of confidence, can we conclude that the babies using the Gibbs product gained less weight?
Suppose that verbal scores on SAT exam have a normal distribution with a population mean 500 points and population standard deviation of 100.
let the number of trials be n = 3, and let the probability of success be p = 0.0228. Use a calculator to compare:
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