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Nine percent of undergraduate students carry credit card balances greater than $7,000. Suppose 10 undergraduate students are selected randomly to be interviewed about credit card usage.
a) What is the probability that two of the students will have a balance greater than $7,000?
b) What is the probability that none will have a balance greater than $7,000?
c) What is the probability that at least three will have a balance greater than $7,000?
Assume then money spent is uniformly distributed between these amounts. Determine the mean amount spent on insurance?
A researcher uses hypothesis test to estimate H0 µ= 80. Which combination of factors is most probable to result in rejecting null hypothesis?
According to a report produced by the New South Wales Ministry of Health, 46% of hospitalisations occur in people aged sixty years and over (60+).
A student is taking a multiple choice exam in which each question has four choices . Assume that the student has knowledge of a correct answer to any of the questions.
Consider the following age data, which is the result of selecting a random sample of 20 United Airlines pilots.
How does the efficiency of a regression predict the power of the t-test? How do robust standard errors change the comparison between hypothesis testing using OLS and robust regression? What does dependence in the e do to the t-test? what does non-no..
Given the following data, calculate the EMV for each investment alternative. Which is best based on the EMVs you calculated?
In a class roster of 18 students, what are the chances that there are at least 2 people with the same birthday (same day, not same year)?
mean is calculated for each sample, then the average distance between M and u would be:
For the following data, determine whether or not right-hemisphere damage results in significantly reduced performance on the spatial skills task. Test with alpha set at .05 with one tail. The data are as follows:
The profit for product 1 is $6 per unit, and the profit for product 2 is $4 per unit. Solve this model by using graphical analysis.
A raffle offers a first prize of $1000 2 second prizes of $300 and 20 third prizes of $10 each. If 15000 tickets are sold at 75 cents each, find the expected winnings (IN CENTS) for a person buying one ticket?
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