Find the margin of error for the given values of c, s, and n. c = 0.99, s = 2.8, n = 21 Click the icon to view the t-distribution table. The margin of error is . (Round to one decimal place as needed.)

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**Instructions for Finding the Margin of Error**

To find the margin of error for the given values of \(c\), \(s\), and \(n\):

- \(c = 0.99\)
- \(s = 2.8\)
- \(n = 21\)

1. **View the t-distribution table:**
   Click the icon provided to access the t-distribution table, which is necessary for finding the critical value corresponding to \(c = 0.99\).

2. **Calculate the Margin of Error:**
   Use the formula for the margin of error, often \(\text{Margin of Error} = t \cdot \frac{s}{\sqrt{n}}\), where \(t\) is the critical value from the t-distribution table, \(s\) is the standard deviation, and \(n\) is the sample size.

3. **Round the Margin of Error:**
   Once calculated, round your answer to one decimal place, as required.

**Note:** Ensure all calculations consider the appropriate confidence level and follow the statistical methods for accuracy.
Transcribed Image Text:**Instructions for Finding the Margin of Error** To find the margin of error for the given values of \(c\), \(s\), and \(n\): - \(c = 0.99\) - \(s = 2.8\) - \(n = 21\) 1. **View the t-distribution table:** Click the icon provided to access the t-distribution table, which is necessary for finding the critical value corresponding to \(c = 0.99\). 2. **Calculate the Margin of Error:** Use the formula for the margin of error, often \(\text{Margin of Error} = t \cdot \frac{s}{\sqrt{n}}\), where \(t\) is the critical value from the t-distribution table, \(s\) is the standard deviation, and \(n\) is the sample size. 3. **Round the Margin of Error:** Once calculated, round your answer to one decimal place, as required. **Note:** Ensure all calculations consider the appropriate confidence level and follow the statistical methods for accuracy.
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