Estimate the interest rate for 60-month fixed-rate

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Auto Loans: George works for a credit union that serves a large, urban area. For his annual report, he wants to estimate the mean interest rate for 60-month fixed-rate auto loans at lending institutions (banks, credit unions, auto dealers, etc.) in his area. George selects a random sample of 12 lending institutions and obtains the following rates:

2.83

3.17

5.79

3.93

5.37

5.63

3.88

2.64

4.48

5.33

2.48

5.22

Round all calculated answers to 4 decimal places.George calculates a sample mean of 4.2292 and a sample standard deviation of 1.237.

1. Calculate a 95% confidence interval for the mean interest rate for 60-month fixed-rate auto loans at lending institutions in George's area. Assume necessary conditions have been met and round your result to 4 decimal places.( ,  )

After calculating the interval, George decides he wants to estimate the interest rate for 60-month fixed-rate auto loans at 95% confidence with a margin of error of no more than 0.24.

2. Using George's initial sample results as a starting point, how large a sample would George need to collect to accomplish his goal? Use a t∗t∗ value rounded to 3 decimal places in your calculations and give your answer as an integer.n=n= 

3. George's colleague Rachel works at a credit union in a different city. Rachel collects a similar sample from her city and calculates a 99% confidence interval of (3.4421, 6.0846). Which of the following statements are correct interpretations of Rachel's interval?

A. 99% of all lending institutions in Rachel's city have a 60-month fixed-rate auto loans interest rate between 3.4421 and 6.0846.

B. There is a 99% chance that Rachel's sample mean is between 3.4421 and 6.0846.

C. Rachel can be 99% confident that the true mean 60-month fixed-rate auto loans interest rate in her city is between 3.4421 and 6.0846.

D. If Rachel collected another sample, there is a 99% chance that her new sample mean would be between 3.4421 and 6.0846.

E. If Rachel collected 100 random samples and constructed a 99% confidence interval from each sample using the same method, she could expect that approximately 99% of the intervals would include the true mean.

4. If Rachel calculated a 90% confidence interval instead, that interval would be  ? wider than narrower than the same width as  her 99% interval of (3.4421, 6.0846).

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