Assume that the two samples are independent simple random samples selected from normally distributed populations. Do not assume that the population standard deviations are equal.   Refer to the accompanying data set. Use a 0.01 significance level to test the claim that women and men have the same mean diastolic blood pressure.   Women Men 71.0 70.0 93.0 65.0 79.0 67.0 65.0 59.0 71.0 63.0 81.0 71.0 59.0 58.0 50.0 40.0 71.0 66.0 87.0 65.0 67.0 83.0 61.0 73.0 73.0 53.0 61.0 77.0 66.0 52.0 89.0 90.0 57.0 77.0 84.0 80.0 69.0 59.0 61.0 73.0 69.0 81.0 73.0 101.0 89.0 60.0 70.0 79.0 65.0 72.0 68.0 83.0 69.0 64.0 82.0 68.0 73.0 57.0 90.0 85.0 62.0 78.0 71.0 57.0 76.0 61.0 89.0 67.0 85.0 71.0 59.0 48.0 78.0 65.0 83.0 77.0 77.0 75.0 84.0 53.0 76.0 69.0 60.0 62.0 63.0 67.0 75.0 78.0 61.0 73.0 69.0 73.0 64.0 65.0 53.0 90.0 67.0 67.0 73.0 77.0 64.0 48.0 71.0 87.0 78.0 87.0 65.0 68.0 85.0 73.0 61.0 66.0 93.0 74.0 56.0 88.0 76.0 53.0 75.0 92.0 57.0 83.0 79.0 89.0 67.0 95.0 91.0 88.0 46.0 88.0 46.0 102.0 67.0 69.0 69.0 83.0 55.0 71.0 69.0 64.0 66.0 63.0 72.0 70.0 70.0 71.0 67.0 53.0 74.0 77.0 64.0 63.0 72.0 80.0 56.0 92.0 58.0 80.0 79.0 89.0 73.0 65.0 70.0 72.0 63.0 79.0 65.0 77.0 84.0 59.0 55.0 67.0 77.0 85.0 75.0 71.0 53.0 68.0 90.0 67.0 58.0 71.0 81.0 73.0 82.0 72.0 76.0 69.0 66.0 78.0 72.0 69.0 62.0 51.0 88.0 66.0 55.0 73.0 76.0 65.0 77.0 76.0 90.0 53.0 65.0 54.0 71.0 65.0 81.0 83.0 42.0 84.0 75.0 72.0 71.0 80.0 46.0 69.0 72.0 55.0 87.0 84.0 79.0 81.0 69.0 57.0 67.0 69.0 72.0 64.0 79.0 67.0 63.0 72.0 98.0 65.0 69.0 64.0 73.0 78.0 61.0 86.0 67.0 76.0 68.0 94.0 73.0 96.0 61.0 73.0 67.0 79.0 53.0 74.0 57.0 56.0 70.0 78.0 67.0 73.0 73.0 50.0 75.0 75.0 40.0 81.0 71.0 66.0 57.0 83.0 69.0 73.0 79.0 82.0 63.0 53.0 73.0 85.0 65.0 98.0 67.0 67.0 55.0 67.0 96.0 68.0 72.0 69.0 63.0 46.0 83.0 56.0 54.0 50.0 67.0 44.0 81.0 63.0 73.0 70.0         Calculate the test statistic.   t=enter your response here ​(Round to two decimal places as​ needed.)

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Question
Assume that the two samples are independent simple random samples selected from normally distributed populations. Do not assume that the population standard deviations are equal.
 
Refer to the accompanying data set. Use a
0.01
significance level to test the claim that women and men have the same mean diastolic blood pressure.
 
Women Men
71.0 70.0
93.0 65.0
79.0 67.0
65.0 59.0
71.0 63.0
81.0 71.0
59.0 58.0
50.0 40.0
71.0 66.0
87.0 65.0
67.0 83.0
61.0 73.0
73.0 53.0
61.0 77.0
66.0 52.0
89.0 90.0
57.0 77.0
84.0 80.0
69.0 59.0
61.0 73.0
69.0 81.0
73.0 101.0
89.0 60.0
70.0 79.0
65.0 72.0
68.0 83.0
69.0 64.0
82.0 68.0
73.0 57.0
90.0 85.0
62.0 78.0
71.0 57.0
76.0 61.0
89.0 67.0
85.0 71.0
59.0 48.0
78.0 65.0
83.0 77.0
77.0 75.0
84.0 53.0
76.0 69.0
60.0 62.0
63.0 67.0
75.0 78.0
61.0 73.0
69.0 73.0
64.0 65.0
53.0 90.0
67.0 67.0
73.0 77.0
64.0 48.0
71.0 87.0
78.0 87.0
65.0 68.0
85.0 73.0
61.0 66.0
93.0 74.0
56.0 88.0
76.0 53.0
75.0 92.0
57.0 83.0
79.0 89.0
67.0 95.0
91.0 88.0
46.0 88.0
46.0 102.0
67.0 69.0
69.0 83.0
55.0 71.0
69.0 64.0
66.0 63.0
72.0 70.0
70.0 71.0
67.0 53.0
74.0 77.0
64.0 63.0
72.0 80.0
56.0 92.0
58.0 80.0
79.0 89.0
73.0 65.0
70.0 72.0
63.0 79.0
65.0 77.0
84.0 59.0
55.0 67.0
77.0 85.0
75.0 71.0
53.0 68.0
90.0 67.0
58.0 71.0
81.0 73.0
82.0 72.0
76.0 69.0
66.0 78.0
72.0 69.0
62.0 51.0
88.0 66.0
55.0 73.0
76.0 65.0
77.0 76.0
90.0 53.0
65.0 54.0
71.0 65.0
81.0 83.0
42.0 84.0
75.0 72.0
71.0 80.0
46.0 69.0
72.0 55.0
87.0 84.0
79.0 81.0
69.0 57.0
67.0 69.0
72.0 64.0
79.0 67.0
63.0 72.0
98.0 65.0
69.0 64.0
73.0 78.0
61.0 86.0
67.0 76.0
68.0 94.0
73.0 96.0
61.0 73.0
67.0 79.0
53.0 74.0
57.0 56.0
70.0 78.0
67.0 73.0
73.0 50.0
75.0 75.0
40.0 81.0
71.0 66.0
57.0 83.0
69.0 73.0
79.0 82.0
63.0 53.0
73.0 85.0
65.0 98.0
67.0 67.0
55.0 67.0
96.0 68.0
72.0 69.0
63.0 46.0
83.0 56.0
54.0 50.0
67.0
44.0
81.0
63.0
73.0
70.0
 
 
 
 
Calculate the test statistic.
 
t=enter your response here
​(Round to two decimal places as​ needed.)
Expert Solution
Step 1: Introduction

There are two independent samples which are Women and Men.

We have to test whether women and men have the same mean diastolic blood pressurec or not.

This is Two-Independent sample t-test.

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