2. The following data is from a sample of a group of women and men who worked out at the gym 3 times a week per year. Their trainer then measured the amount of muscle (in percentage). Men: 21.4. 15.0....


I need help on part b on this question


2. The following data is from a sample of a group of women and men who worked out at the gym 3 times a week per year. Their trainer then<br>measured the amount of muscle (in percentage).<br>Men: 21.4. 15.0. 21.9. 20.0, 30.4, 22.0, 11.5, 21.4, 28.2, 22.4<br>Sample variance: 29.9<br>Women: 13.2. 6.0. 22.0, 9.0, 14.2, 18.5, 19.2, 22.4, 15.9, 22.5<br>Sample variance: 32.7<br>a) Test the hypothesis that the average musele percentage of women is less than men. Use the p-value method at a 90% confidence level.<br>b) Those who have a total muscle percentage of more than 20% are eligible to participate in a body-building competition. Test the<br>hypothesis that the proportion of men and women whọ are eligible to participatë in this competition is not the same at a 4% significance<br>level and use both methods (p-value and critical value).<br>

Extracted text: 2. The following data is from a sample of a group of women and men who worked out at the gym 3 times a week per year. Their trainer then measured the amount of muscle (in percentage). Men: 21.4. 15.0. 21.9. 20.0, 30.4, 22.0, 11.5, 21.4, 28.2, 22.4 Sample variance: 29.9 Women: 13.2. 6.0. 22.0, 9.0, 14.2, 18.5, 19.2, 22.4, 15.9, 22.5 Sample variance: 32.7 a) Test the hypothesis that the average musele percentage of women is less than men. Use the p-value method at a 90% confidence level. b) Those who have a total muscle percentage of more than 20% are eligible to participate in a body-building competition. Test the hypothesis that the proportion of men and women whọ are eligible to participatë in this competition is not the same at a 4% significance level and use both methods (p-value and critical value).

Jun 04, 2022
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