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1) Use the normal approximation to the binomial to find the probability of X = 20 when n = 30 and p = 0.5.
2) Of all 3 - 5 year old children, 71% are enrolled in school. If a sample of 400 children are randomly selected, what is the probability that at least 300 will be enrolled in school.
3) 5% of theater patrons do not show up for the performance. If the theater has 120 seats, what is the probability that 6 or more will not show up to a particular performance.
Given the linear correlation coefficient r and the sample size n, determine the critical values of r and use your finding to state whether or not the given r represents a significant linear correlation
Find a z score for which the area under the standard normal curve from -z to z is 50%. (b) Find the range of scores which will be assigned a grade of C.
In a certain countrywide school district, a survey of 350 students showed that 28% carried their lunches to school. Find the 95% confidence interval of the true proportion of students who carried their lunches to school.
Based on this information, by what factor does the risk of having an accident increase due to driving while intoxicated?
Create a contingency table for this data: In a "taste test" fourteen men showed a preference for Coke an the same number showed a preference for Pepsi.
Construct a 95% confidence intervalfor the population proportion of positive drug tests. Why is the normality assumption not a problem despite the very small value of p?
Find the expected frequency to test the claim that walking and low, moderate, and high blood pressure are not related. Round to the nearest tenth if necessary.
In a group of six professors selected at random, what is the expected number of extroverts? What is the standard deviation of the distribution?
Perform a significant test to assess whether there is an association between mortality from cirrhosis of the liver and duration of employment in the group hired after 1945. Report a p-value.
If statistically significant, do you think the difference is large enough to be important?
Management of a company is considering adopting a bonus system to increases production. One suggestion is to pay a bonus on the highest 5 percent of production based on past experience.
Suppose the probability of the worst-case scenario increases Compute the expected value of perfect information
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