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Mathematics, 16.03.2022 23:10 yeeeeeeeeeeet21

An airline is trying two new boarding procedures, Option 1 and Option 2, to load passengers onto their Long Beach (LGB) to San Francisco (SFO) flights. Since Option 1 has more automation, the airline suspects that the mean Option 1 loading time is less than the mean Option 2 loading time. To see if this is true, the airline selects a random sample of 230 flights from LGB to SFO using Option 1 and records their loading times. The sample mean is found to be 17.6 minutes, with a sample standard deviation of 18.4 minutes. They also select an independent random sample of 275 flights from LGB to SFO using Option 2 and record their loading times. The sample mean is found to be minutes, with a sample standard deviation of minutes. Since the sample sizes are quite large, it is assumed that the population standard deviation of the loading times using Option 1 and the loading times using Option 2 can be estimated to be the sample standard deviation values given above. At the level of significance, is there sufficient evidence to support the claim that the mean Option 1 loading time, , is less than the mean Option 2 loading time, , for the airline's flights from LGB to SFO? Perform a one-tailed test. Then complete the parts below. Carry your intermediate computations to at least three decimal places. (If necessary, consult a list of formulas.)

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