400)For this series of questions, you will calculate confidence intervals and perform a one-sample t-test for the following data set: 9 , 11 , 12 , 13 , 15 , 16 , 17 , 19 -a)The lower bound of the 95% confidence interval.The lower bound of the 99% confidence interval. b)The critical t value for a one-sample two-tailed t-test for a significant difference.The absolute value of the calculated t value for a one-sample two-tailed t-test if the hypothesized population mean is 11. c)The appropriate conclusion if the hypothesized population mean is 11? The population mean appears to be significantly larger than 11 (p>0.05) The population mean appears to be significantly larger than 11 (0.040.05) The population mean does not appear to be significantly different from 11 (0.04
400)For this series of questions, you will calculate confidence intervals and perform a one-sample t-test for the following data set:
9 , 11 , 12 , 13 , 15 , 16 , 17 , 19
-a)The lower bound of the 95% confidence interval.The lower bound of the 99% confidence interval.
b)The critical t value for a one-sample two-tailed t-test for a significant difference.The absolute value of the calculated t value for a one-sample two-tailed t-test if the hypothesized population
c)The appropriate conclusion if the hypothesized population mean is 11?
The population mean appears to be significantly larger than 11 (p>0.05)
The population mean appears to be significantly larger than 11 (0.04<p<0.05)
The population mean appears to be significantly larger than 11 (0.02<p<0.04)
The population mean appears to be significantly larger than 11 (0.01<p<0.02)
The population mean appears to be significantly larger than 11 (0.001<p<0.01)
The population mean appears to be significantly larger than 11 (p<0.001)
The population mean does not appear to be significantly different from 11 (p>0.05)
The population mean does not appear to be significantly different from 11 (0.04<p<0.05)
The population mean does not appear to be significantly different from 11 (0.02<p<0.04)
The population mean does not appear to be significantly different from 11 (0.01<p<0.02)
The population mean does not appear to be significantly different from 11 (0.001<p<0.01)
The population mean does not appear to be significantly different from 11 (p<0.001)
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