Independent random samples are selected from two populations and are used to test the hypothesis Ho: (H1 - H2) = 0 against the alternative Ha: (µj - H2)#0. An analysis of 232 observations from population 1 and 311 from population 2 yielded a p-value of 0.115. Complete parts a and b below. ..... a. Interpret the results of the computer analysis. Use as0.10. O A. Since this p-value exceeds the given value of a, there is sufficient evidence to indicate that the population means are different. O B. Since the given a value exceeds this p-value, there is insufficient evidence to indicate that the population means are different. O C. Since the given a value exceeds this p-value, there is sufficient evidence to indicate that the population means are different. OD. Since this p-value exceeds the given value of a, there is insufficient evidence to indicate that the population means are different. b. If the alternative hypothesis had been Ha: (H1 - H2) <0, how would the p-value change? Interpret the p-value for this one-tailed test. p-value = (Type an integer or a decimal.)

MATLAB: An Introduction with Applications
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Independent random samples are selected from two populations and are used to test the hypothesis Ho: (µ1 - µ2) = 0 against the alternative Ha: (H1 - H2)#0.
An analysis of 232 observations from population 1 and 311 from population 2 yielded a p-value of 0.115. Complete parts a and b below.
.....
a. Interpret the results of the computer analysis. Use a<0.10.
A. Since this p-value exceeds the given value of a, there is sufficient evidence to indicate that the population means are different.
B. Since the given a value exceeds this p-value, there is insufficient evidence to indicate that the population means are different.
C. Since the given a value exceeds this p-value, there is sufficient evidence to indicate that the population means are different.
D. Since this p-value exceeds the given value of a, there is insufficient evidence to indicate that the population means are different.
b. If the alternative hypothesis had been Ha: (H1 - H2) < 0, how would the p-value change? Interpret the p-value for this one-tailed test.
p-value =
(Type an integer or a decimal.)
Transcribed Image Text:Independent random samples are selected from two populations and are used to test the hypothesis Ho: (µ1 - µ2) = 0 against the alternative Ha: (H1 - H2)#0. An analysis of 232 observations from population 1 and 311 from population 2 yielded a p-value of 0.115. Complete parts a and b below. ..... a. Interpret the results of the computer analysis. Use a<0.10. A. Since this p-value exceeds the given value of a, there is sufficient evidence to indicate that the population means are different. B. Since the given a value exceeds this p-value, there is insufficient evidence to indicate that the population means are different. C. Since the given a value exceeds this p-value, there is sufficient evidence to indicate that the population means are different. D. Since this p-value exceeds the given value of a, there is insufficient evidence to indicate that the population means are different. b. If the alternative hypothesis had been Ha: (H1 - H2) < 0, how would the p-value change? Interpret the p-value for this one-tailed test. p-value = (Type an integer or a decimal.)
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