A chain of restaurants has historically had a mean wait time of 9 minutes for its customers. Recently, the restaurant added several very popular dishes back to their menu. Due to this, the manager suspects the wait time, µ, has increased. He takes a random sample of 44 customers. The mean wait time for the sample is 9.5 minutes. Assume the population standard deviation for the wait times is known to be 3.3 minutes. Can the manager conclude that the mean wait time is now greater than 9 minutes? Perform a hypothesis test, using the 0.05 level of significance. (a) State the null hypothesis H, and the alternative hypothesis H,. O

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A chain of restaurants has historically had a mean wait time of 9 minutes for its customers. Recently, the restaurant added several very popular dishes back to
their menu. Due to this, the manager suspects the wait time, µ, has increased. He takes a random sample of 44 customers. The mean wait time for the sample
is 9.5 minutes. Assume the population standard deviation for the wait times is known to be 3.3 minutes.
Can the manager conclude that the mean wait time is now greater than 9 minutes? Perform a hypothesis test, using the 0.05 level of significance.
(a) State the null hypothesis H, and the alternative hypothesis H,.
D=D O=D
(b) Perform a hypothesis test. The test statistic has a normal distribution (so the test is a "Z-test"). Here is some other information to help you with your test.
Z0os is the value that cuts off an area of 0.05 in the right tail.
The test statistic has a normal distribution and the value is given by z =
Transcribed Image Text:A chain of restaurants has historically had a mean wait time of 9 minutes for its customers. Recently, the restaurant added several very popular dishes back to their menu. Due to this, the manager suspects the wait time, µ, has increased. He takes a random sample of 44 customers. The mean wait time for the sample is 9.5 minutes. Assume the population standard deviation for the wait times is known to be 3.3 minutes. Can the manager conclude that the mean wait time is now greater than 9 minutes? Perform a hypothesis test, using the 0.05 level of significance. (a) State the null hypothesis H, and the alternative hypothesis H,. D=D O=D (b) Perform a hypothesis test. The test statistic has a normal distribution (so the test is a "Z-test"). Here is some other information to help you with your test. Z0os is the value that cuts off an area of 0.05 in the right tail. The test statistic has a normal distribution and the value is given by z =
(b) Perv
hypothesis test. The test statistic has a normal distribution (so the test is a "Z-test"). Here is some other information to help you with your test.
Zn05 is the value that cuts off an area of 0.05 in the right tail.
• The test statistic has a normal distribution and the value is given by z =
Standard Normal Distribution
04
Step 1: Select one-tailed or two-tailed.
O One-tailed
O Two-tailed
03--
Step 2: Enter the critical value(s).
(Round to 3 decimal places.)
102
01-
Step 3: Enter the test statistic.
(Round to 3 decimal places.)
- 3
3.
Transcribed Image Text:(b) Perv hypothesis test. The test statistic has a normal distribution (so the test is a "Z-test"). Here is some other information to help you with your test. Zn05 is the value that cuts off an area of 0.05 in the right tail. • The test statistic has a normal distribution and the value is given by z = Standard Normal Distribution 04 Step 1: Select one-tailed or two-tailed. O One-tailed O Two-tailed 03-- Step 2: Enter the critical value(s). (Round to 3 decimal places.) 102 01- Step 3: Enter the test statistic. (Round to 3 decimal places.) - 3 3.
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