You wish to test the following claim (HaHa) at a significance level of α=0.005α=0.005. Ho:μ1=μ2 Ha:μ1>μ2 You believe both populations are normally distributed, but you do not know the standard deviations for either. However, you also have no reason to believe the variances of the two populations are not equal. You obtain a sample of size n1=14n1=14 with a mean of M1=90.7M1=90.7 and a standard deviation of SD1=17.6SD1=17.6 from the first population. You obtain a sample of size n2=23n2=23 with a mean of M2=82.9M2=82.9 and a standard
You wish to test the following claim (HaHa) at a significance level of α=0.005α=0.005.
Ho:μ1=μ2
Ha:μ1>μ2
You believe both populations are
What is the critical value for this test? For this calculation, use the conservative under-estimate for the degrees of freedom as mentioned in the textbook. (Report answer accurate to three decimal places.)
critical value = __________
What is the test statistic for this sample? (Report answer accurate to three decimal places.)
test statistic = ___________
The test statistic is...
A.) in the critical region
B.) not in the critical region
A.) reject the null
B.) accept the null
C.) .fail to reject the null
As such, the final conclusion is that...
A.) There is sufficient evidence to warrant rejection of the claim that the first population mean is greater than the second population mean.
B.) There is not sufficient evidence to warrant rejection of the claim that the first population mean is greater than the second population mean.
C.) The sample data support the claim that the first population mean is greater than the second population mean.
D.) There is not sufficient sample evidence to support the claim that the first population mean is greater than the second population mean.
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