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Researchers Studied How Many Steps a Day Adult Residents of the City

Question 49

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Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean.


A) Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​ Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​Since the approximate P-value is less than Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. , we fail to reject H0 for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day.
B) Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​ Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​Since the approximate P-value is greater than Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. , we reject H0 for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day.
C) Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​ Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​
Since the approximate P-value is greater than Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. , we fail to reject H0 for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day.
D) Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​ Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day.
Since the approximate P-value is less than Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. , we reject H0 for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day.
E) Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​ Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. ​
Since the approximate P-value is greater than Researchers studied how many steps a day adult residents of the city make. They determined that the mean number of steps per day for a representative sample of 10 adult residents of the city was 5,139 steps. The original sample data values are: ​ Researchers are interested in deciding if there is evidence that adult residents of the city make more than 5,000 steps per day. Use a randomization test to select the appropriate output for one set of 1,000 simulated sample means and carry out a hypothesis test for a population mean. A) ​ ​Since the approximate P-value is less than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. B) ​ ​Since the approximate P-value is greater than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. C) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. D) ​ Since the approximate P-value is less than , we reject H<sub>0</sub> for a significance level of 0.05.So the sample provide convincing evidence that adult residents of the city make more than 5,000 steps per day. E) ​ ​ Since the approximate P-value is greater than , we fail to reject H<sub>0</sub> for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day. , we fail to reject H0 for a significance level of 0.05.So the sample does not provide convincing evidence that adult residents of the city make more than 5,000 steps per day.

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