HELP I NEED IN ONE HOUR.first box is defect or fault to next second box is is and is not. 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.Click the icon to view the data for diastolic blood pressure for men and women.Data for diastolic blood pressure of merLet u, be the mean diastolic blood pressure for women and let u, be the mean diastolic blood pressure for men. What are the null and alternative hypotheses?WomenMenWomenMen63.073.063.069.094.080.071.063.0O B. Ho: H1 =H2O A. Ho: HH2H,: H "H281.093.081.056.059.080.073.071.064.069.065.061.0O D. Ho: H HzOC. Hoi H H2H,: HH264.069.058.040.066.067.082.088.064.071.077.073.081.058.0Calculate the test statistic.50.073.088.066.085.055.077.075.058.067.084.0(Round to two decimal places as needed.)67.0Find the P-value.60.074.055.077.074.052.0 67.089.073.071.0P-value =(Round to three decimal places as needed.)63.052.091.066.068.089.057.085.070.062.070.0Make a conclusion about the null hypothesis and a final conclusion that addresses the original claim.57.069.079.083.081.076.074.080.061.073.068.0Hg. Theresufficient evidence to warrant rejection of the claim that women and men have the same mean diastolic blood pressure.73.081.065.079.067.071.071.0101.062.050.089.060.089.066.0

It is been asked to test whether the women and men have same mean diastolic blood pressure using given information.It is given that, n1=46,n2=46 The sample mean and standard deviations can be found using EXCEL as follows: Sample mean diastolic pressure for women x1¯=71.174 Sample mean diastolic pressure for men x2¯=70.609 Sample standard deviation of diastolic pressure for women s1=11.247 Sample standard deviation of diastolic pressure for men s2=11.573Hypothesis: The null and alternative hypothesis is option B. H0:μ1=μ2H1:μ1≠μ2 Test statistic: The t test statistic can be calculated as follows: t=x1¯-x2¯s12n1+s22n2=71.174-70.60911.247246+11.573246=0.24The degrees of freedom can be calculated as follows: df=s12n1+s22n22s12n12n1-1+s22n22n2-1=11.247246+11.573246211.247246245+11.573246245=32.05270.3564=89.9≈90The p-value at 90 degrees of freedom can be calculated using EXCEL function as follows: The p-value is 0.811.Conclusion: The p-value is greater than significance level 0.01. The correct conclusion is, Fail to reject H0. There is no sufficient evidence to warrant rejection of the claim that the women and men have same mean diastolic blood pressure.