Listed below are body temperatures from five different subjects measured at 8 AM and again at 12 AM. Find the values of d and sg. In general, what does g represent? Temperature (°F) at 8 AM Temperature (°F) at 12 AM 98.5 97.9 99.4 97.5 97.8 97.7 O 99.7 97.9 97.5 98.0 C....... Let the temperature at 8 AM be the first sample, and the temperature at 12 AM be the second sample. Find the values of d and s.. ecimal Do pot round)

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**Body Temperature Analysis**

Listed below are body temperatures from five different subjects measured at 8 AM and again at 12 AM. Find the values of \(\bar{d}\) and \(s_d\). In general, what does \(\mu_d\) represent?

| Temperature (°F) | at 8 AM | 97.9 | 99.4 | 97.5 | 97.8 | 97.7 |
|------------------|--------|------|------|------|------|------|
| at 12 AM         | 98.5   | 99.7 | 97.9 | 97.5 | 98.0 |

---

Let the temperature at 8 AM be the first sample, and the temperature at 12 AM be the second sample. Find the values of \(\bar{d}\) and \(s_d\).

\(\bar{d} = \)  
(Type an integer or a decimal. Do not round.)

**Explanation:**

- \(\bar{d}\) is the average difference between the paired temperatures from the two samples.
- \(s_d\) is the standard deviation of these differences.
- \(\mu_d\) generally represents the mean of the differences across the population from which the samples are drawn.
Transcribed Image Text:**Body Temperature Analysis** Listed below are body temperatures from five different subjects measured at 8 AM and again at 12 AM. Find the values of \(\bar{d}\) and \(s_d\). In general, what does \(\mu_d\) represent? | Temperature (°F) | at 8 AM | 97.9 | 99.4 | 97.5 | 97.8 | 97.7 | |------------------|--------|------|------|------|------|------| | at 12 AM | 98.5 | 99.7 | 97.9 | 97.5 | 98.0 | --- Let the temperature at 8 AM be the first sample, and the temperature at 12 AM be the second sample. Find the values of \(\bar{d}\) and \(s_d\). \(\bar{d} = \) (Type an integer or a decimal. Do not round.) **Explanation:** - \(\bar{d}\) is the average difference between the paired temperatures from the two samples. - \(s_d\) is the standard deviation of these differences. - \(\mu_d\) generally represents the mean of the differences across the population from which the samples are drawn.
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