7.1: Identify the critical t. An independent random sample is selected from an approximately normal population with unknown standard deviation. Find the degrees of freedom and the critical value t* when n = 28 and the confidence level is 98% (please round to at least four places). Degrees of freedom: Critical value:

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### 7.1: Identify the Critical t

An independent random sample is selected from an approximately normal population with unknown standard deviation. Find the degrees of freedom and the critical value t* when \(n = 28\) and the confidence level is 98% (please round to at least four places).

#### Degrees of Freedom:
[Text box for input]

#### Critical Value:
[Text box for input] 

---

Explanation:
- **Degrees of Freedom (df):** This is a measure of the amount of information available for estimating the population parameter. It is calculated using \( df = n - 1 \).
- **Critical Value (\( t^* \))**: This is the value that the test statistic must exceed in order to reject the null hypothesis at the specified confidence level. For a confidence level of 98%, this value can be found using statistical tables or software.
Transcribed Image Text:### 7.1: Identify the Critical t An independent random sample is selected from an approximately normal population with unknown standard deviation. Find the degrees of freedom and the critical value t* when \(n = 28\) and the confidence level is 98% (please round to at least four places). #### Degrees of Freedom: [Text box for input] #### Critical Value: [Text box for input] --- Explanation: - **Degrees of Freedom (df):** This is a measure of the amount of information available for estimating the population parameter. It is calculated using \( df = n - 1 \). - **Critical Value (\( t^* \))**: This is the value that the test statistic must exceed in order to reject the null hypothesis at the specified confidence level. For a confidence level of 98%, this value can be found using statistical tables or software.
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