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drop dwon options 1: right-tailed left-tailed two-tailed 2: T-test for the population mean Z-test for the population mean Z-test for the population proportion T-test for
drop dwon options
1:
right-tailed
left-tailed
two-tailed
2:
T-test for the population mean
Z-test for the population mean
Z-test for the population proportion
T-test for the population proportion
3:
1.753
1.761
2.145
1.960
1.645
2.131
4:
0.79
-0.79
-2.20
2.20
1.85
5:
YES
NO
For the past few years, the number of customers of a drive-in bottleshop has averaged 20 per hour. This year, another bottleshop 1 km away opened a drive-in service. The manager of the first shop believes that this will result in a decrease in the number of customers. A random sample of 15 hours showed that the mean number of customers per hour was 18.3, with a standard deviation of 3 per hour. Assume that the number of customers of the drive-in bottleshop is approximately normal. Can we conclude at the 5% level of significance that the manager's belief is correct? (Use the critical value approach.) Answer the following questions: 1. This is a [Select] 2. The test is a [Select] hypothesis test. [Select] 3. The critical value of the test is 4. The value of test statistic is [Select] 5. From the above values, is there enough evidence to reject the null hypothesis Ho? [Select]
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