(a) Test the hypothesis that p-0, using a=0.05 (b) Construct a 95% confidence interval for the correlation coefficient.

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**Title: Analysis of Weight and Systolic Blood Pressure in Males Aged 25-30**

**Overview:**

The data represents the weight and systolic blood pressure of 26 randomly selected males in the age group 25 to 30. It is assumed that weight and blood pressure are jointly normally distributed. The goals of this analysis are to:

(a) Test the hypothesis that the correlation coefficient (ρ) is 0, using a significance level (α) of 0.05.
(b) Construct a 95% confidence interval for the correlation coefficient.

**Data Table:**

| Subject | Weight | Systolic BP | Subject | Weight | Systolic BP |
|---------|--------|-------------|---------|--------|-------------|
| 1       | 165    | 130         | 14      | 172    | 153         |
| 2       | 167    | 133         | 15      | 159    | 128         |
| 3       | 180    | 150         | 16      | 168    | 132         |
| 4       | 155    | 128         | 17      | 174    | 149         |
| 5       | 212    | 151         | 18      | 183    | 158         |
| 6       | 175    | 146         | 19      | 215    | 150         |
| 7       | 190    | 150         | 20      | 195    | 163         |
| 8       | 210    | 140         | 21      | 178    | 162         |
| 9       | 200    | 148         | 22      | 197    | 153         |
| 10      | 149    | 125         | 23      | 240    | 170         |
| 11      | 158    | 133         | 24      | 235    | 165         |
| 12      | 175    | 144         | 25      | 199    | 153         |
| 13      | 170    | 150         | 26      | 187    | 159         |

**Analysis Goals:**

- **Hypothesis Testing:** To determine if there is a statistically significant relationship between weight
Transcribed Image Text:**Title: Analysis of Weight and Systolic Blood Pressure in Males Aged 25-30** **Overview:** The data represents the weight and systolic blood pressure of 26 randomly selected males in the age group 25 to 30. It is assumed that weight and blood pressure are jointly normally distributed. The goals of this analysis are to: (a) Test the hypothesis that the correlation coefficient (ρ) is 0, using a significance level (α) of 0.05. (b) Construct a 95% confidence interval for the correlation coefficient. **Data Table:** | Subject | Weight | Systolic BP | Subject | Weight | Systolic BP | |---------|--------|-------------|---------|--------|-------------| | 1 | 165 | 130 | 14 | 172 | 153 | | 2 | 167 | 133 | 15 | 159 | 128 | | 3 | 180 | 150 | 16 | 168 | 132 | | 4 | 155 | 128 | 17 | 174 | 149 | | 5 | 212 | 151 | 18 | 183 | 158 | | 6 | 175 | 146 | 19 | 215 | 150 | | 7 | 190 | 150 | 20 | 195 | 163 | | 8 | 210 | 140 | 21 | 178 | 162 | | 9 | 200 | 148 | 22 | 197 | 153 | | 10 | 149 | 125 | 23 | 240 | 170 | | 11 | 158 | 133 | 24 | 235 | 165 | | 12 | 175 | 144 | 25 | 199 | 153 | | 13 | 170 | 150 | 26 | 187 | 159 | **Analysis Goals:** - **Hypothesis Testing:** To determine if there is a statistically significant relationship between weight
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