What is the null hypothesis of the appropriate test? What is the alternative hypothesis? A sample of ten diabetic women is selected; their mean diastolic blood pressure is x 81 mm Hg. Using this information, conduct a two-sided test at the a = 0.05 level of sig- nificance. What is the p-value of the test? %3D

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7. The distribution of diastolic blood pressures for the population of female diabetics between the
of 30 and 34 has an unknown mean µ, and standard deviation o
9.1 mm Hg. It may be
ages
useful to physicians to know whether the mean of this population is equal to the mean diastolic
blood pressure of the general population of females in this age group, 74.4 mm Hg.
(a) What is the null hypothesis of the appropriate test?
(b) What is the alternative hypothesis?
(c) A sample of ten diabetic women is selected; their mean diastolic blood pressure is xa
81 mm Hg. Using this information, conduct a two-sided test at the a = 0.05 level of sig-
nificance. What is the p-value of the test?
(d) What conclusion do you draw from the results of the test?
(e) Would your conclusion have been different if you had chosen a = 0.01 instead of a = 0.05?
Transcribed Image Text:7. The distribution of diastolic blood pressures for the population of female diabetics between the of 30 and 34 has an unknown mean µ, and standard deviation o 9.1 mm Hg. It may be ages useful to physicians to know whether the mean of this population is equal to the mean diastolic blood pressure of the general population of females in this age group, 74.4 mm Hg. (a) What is the null hypothesis of the appropriate test? (b) What is the alternative hypothesis? (c) A sample of ten diabetic women is selected; their mean diastolic blood pressure is xa 81 mm Hg. Using this information, conduct a two-sided test at the a = 0.05 level of sig- nificance. What is the p-value of the test? (d) What conclusion do you draw from the results of the test? (e) Would your conclusion have been different if you had chosen a = 0.01 instead of a = 0.05?
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