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Question: According to a survey cited in Newsweek, 29.7% of married survey respondents who were married between the ages of 20 and 22 (inclusive), 26.9% of those married between the ages of 23 and 27, and 45.1% of those married at age 28 or older said that "their marriage was less than ‘very happy'." Suppose that a survey respondent from each of the three age groups was selected at random. What is the probability that all three respondents said that their marriage was "less than very happy"?
A normal population has a mean of 60 and a standard deviation of 3. You select a sample of 36. Compute the probability the sample mean is (Round z values to 2 decimal places and final answers to 4 decimal places):
Diastolic blood pressure are assumed to follow a normal distribution with a mean of 85 and a standard deviation of 12.
you are interested in the relation between the number of years working for a particular company and loneliness at work.
Find the probability that, out of the 6 people chosen, exactly 5 people use a tax preparer. Find the probability that, out of the 6 people chosen, 4 or 5 people use a tax preparer.
Construct a boxplot to show the difference between the mean scores of the 2 groups and compute descriptive statistics by diagnosis
Find the indicated percentage for the normally distributed variable. Round your answer to two decimal places, if necessary.
Let t = the amount of sales tax a retailer owes the government for a certain period. The article "Statistical Sampling in Tax Audits" (Statistics and the Law, 2008: 320-343) proposes modeling the uncertainty in t by regarding it as a normally dist..
In a certain city, the daily consumption of electric power in millions of kilowatt-hours can be treated as a random variable having a gamma distribution with α = 3 and β = 2.
Define the null and alternate hypotheses for the statistical test to find out if there is evidence that average weight of Smoky Bear moving van is more than 12,000 lb.
Find the probability of winning jackpot?
Show that this is enough to allow us to calculate the probability that a ball drawn at random from the urn will be white. What is this probability?
If the standard deviation of the differences was 0.5, find a 95% confidence interval for the difference. Assume the distribution of GPA's is approximately normal.
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