According to the U.S. Federal Highway Administration, the mean number of miles driven annually is 12,200....
According to the U.S. Federal Highway Administration, the mean number of miles driven annually is 12,200. Patricia believes that residents of the state of Montana drive more than the national average. She obtains a sample of 35 drivers from a list of registered drivers in the state on Montana. The mean number of miles driven for the 35 drivers is 12,896. Assume σ = 3800 miles.
(a) What is the population? What is the sample?
(b) At α = 0.1 level of significance, determine whether there is evidence that residents of the population mean is more than the national average of 12,200 miles.
(c) Identify the type of error for your conclusion. Find the probability of error and probability of confidence if it is type I error.
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According to the U.S. Federal Highway Administration, the mean
number of miles driven annually is 12,200....
D5: According to the US Federal Highway Administration, the mean number of miles driven annually is...
D5: According to the US Federal Highway Administration, the mean number of miles driven annually is 12,200. A state official claims that residents of her state drive more than the national average. A simple random sample of 37 drivers from this state are selected. The mean number of miles driven for this sample of 37 drivers is 12,861.7 and the sample standard deviation was 2,200 miles.
According to the U.S. Federal Highway Adminisdatiol, the men number of miles driven annually in 2008...
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According to the U.S. Federal Highway Adminisdatiol, the men number of miles driven annually in 2008 was 10,300. You believe that people are driving more today than in 2008. A simple random sample of 20 drivers yields an average of 11,400 highway miles driven last year. Assuming s-4.300, test your hypothesis at the α-10 level. a. What are the null and alternative hypotheses? b. What is the specific name of the hypotheses test you will carry out? c. What is...
A leasing firm claims that the mean number of miles driven annually, , in its leased cars is less than 13560 miles. A random sample of 100 cars leased from this firm had a mean of 13428 annual miles driven. It is known that the population standard deviation of the number of miles driven in cars from this firm is 2280 miles. Is there support for the firm's claim at the 0.05 level of significance? Perform a one-tailed test. Then...
A leasing firm claims that the mean number of miles driven annually, H, in its leased cars is less than 13060 miles. A random sample of 60 cars leased from this firm had a mean of 12964 annual miles driven. It is known that the population standard deviation of the number of miles driven in cars from this firm is 2880 miles. Is there support for the firm's claim at the 0.1 level of significance? Perform a one-tailed test. Then...
A leasing firm claims that the mean number of miles driven annually, H, in its leased cars is less than 13420 miles. A random sample of 25 cars leased from this firm had a mean of 13149 annual miles driven. It is known that the population standard deviation of the number of miles driven in cars from this firm is 1260 miles. Assume that the population is normally distributed. Is there support for the firm's claim at the 0.05 level...
A leasing firm claims that the mean number of miles driven annually, in its leased cars is less than 12380 miles. A random sample of 70 cars leased from this firm had a mean of 11552 annual miles driven. It is known that the population standard deviation of the number of miles driven in cars from this firm is 2580 miles. Is there support for the firm's claim at the 0.01 level of significance? Perform a one-tailed test. Then fill...
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