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The population of SAT scores forms the normal distribution with mean of µ=500 and standard deviation of o =100. If average SAT score is calculated for a sample of n=25 students,
A. Determine the probability that sample mean will be greater than M=510. In symbols, what is p(M>510)?B. Determine the probability that sample mean will be greater than M=520. In symbols, what is p(M>520)?C. Determine the probability that sample mean will be between M=510 and M=520? In symbols, determine p(510<M<520)?
The paired data below consist of the test scores of 6 randomly selected students and the number of hours they studied for the test.
Laura wanted to build a multiple regression model based on advertising expenditures and Coffee Time's price index. Based on the selection of all normal values, she obtained the following:
Test the given claim using the traditional method of hypothesis testing.
According to the U.S. Census Bureau, the mean household income in the United States in 2000 was $57,045 and the median household income was $42,148.
Can college conclude that students in new program are significantly different from rest of freshmen class? Use two - tailed test with a = 0.05.
Recent studies indicate that the typical 50-year-old woman spends $350 per year for personal-care products. The distribution of the amounts spent is positively skewed.
A survey showed that 24% of college students read newspapers on a regular basis and that 81% of college students regularly watch the news on TV. The survey also showed that 21% of college students both follow TV news regularly and read newspapers ..
If there are 500 students in the school, what is the probability that everyone will pass the exam?
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Perform all pairwise comparisons among the three programs, using a Tukey adjustment and an overall significance level of 0.05, then interpret all your results.
Suppose that a population is normally distributed with a mean of 100 and a standard deviation of 15. Would it be unusual for the mean of a sample of 3 to be 115 or more?
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