**Chi-Square Critical Values Calculation** **Objective**: To find the critical values \(\chi^2_L\) and \(\chi^2_R\) for a given confidence level \(c\) and sample size \(n\). Given: - Confidence level, \(c = 0.99\) - Sample size, \(n = 24\) **Instructions**: 1. Calculate the degrees of freedom. This is equal to the sample size minus one (\(n - 1\)). 2. Determine the left (\(\chi^2_L\)) and right (\(\chi^2_R\)) critical values for the chi-square distribution at the specified confidence level. 3. Round your answer to three decimal places as needed. **Visual Aids**: - No graphs or diagrams are provided in this exercise. **Interactive Elements**: - You can find help by selecting options such as "Help me solve this," "View an example," or "Get more help." Remember to make use of statistical tables or software to find the exact critical values for chi-square distribution as required.

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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**Chi-Square Critical Values Calculation**

**Objective**: To find the critical values \(\chi^2_L\) and \(\chi^2_R\) for a given confidence level \(c\) and sample size \(n\).

Given:
- Confidence level, \(c = 0.99\)
- Sample size, \(n = 24\)

**Instructions**:
1. Calculate the degrees of freedom. This is equal to the sample size minus one (\(n - 1\)).
2. Determine the left (\(\chi^2_L\)) and right (\(\chi^2_R\)) critical values for the chi-square distribution at the specified confidence level.
3. Round your answer to three decimal places as needed.

**Visual Aids**:
- No graphs or diagrams are provided in this exercise.

**Interactive Elements**:
- You can find help by selecting options such as "Help me solve this," "View an example," or "Get more help."

Remember to make use of statistical tables or software to find the exact critical values for chi-square distribution as required.
Transcribed Image Text:**Chi-Square Critical Values Calculation** **Objective**: To find the critical values \(\chi^2_L\) and \(\chi^2_R\) for a given confidence level \(c\) and sample size \(n\). Given: - Confidence level, \(c = 0.99\) - Sample size, \(n = 24\) **Instructions**: 1. Calculate the degrees of freedom. This is equal to the sample size minus one (\(n - 1\)). 2. Determine the left (\(\chi^2_L\)) and right (\(\chi^2_R\)) critical values for the chi-square distribution at the specified confidence level. 3. Round your answer to three decimal places as needed. **Visual Aids**: - No graphs or diagrams are provided in this exercise. **Interactive Elements**: - You can find help by selecting options such as "Help me solve this," "View an example," or "Get more help." Remember to make use of statistical tables or software to find the exact critical values for chi-square distribution as required.
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