for the 90% confidence interval Za/2 Za/2= Part 2 of 5 Za2 for the 88% confidence interval Za/2=

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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### Confidence Interval Calculations

#### Part 1 of 5
- **\( z_{\alpha/2} \) for the 90% confidence interval**
  - \( z_{\alpha/2} = \) [Input box] 
  - [Check button] [Reset button]

#### Part 2 of 5
- **\( z_{\alpha/2} \) for the 88% confidence interval**
  - \( z_{\alpha/2} = \) [Input box]
  - [Check button] [Reset button]

#### Part 3 of 5
- **\( z_{\alpha/2} \) for the 99% confidence interval**
  - \( z_{\alpha/2} = \) [Input box]
  - [Check button] [Reset button]

### Instructions
For each part, calculate the critical value (\( z_{\alpha/2} \)) that corresponds to the given confidence interval. Enter your value in the input box and check your answer using the provided buttons.
Transcribed Image Text:### Confidence Interval Calculations #### Part 1 of 5 - **\( z_{\alpha/2} \) for the 90% confidence interval** - \( z_{\alpha/2} = \) [Input box] - [Check button] [Reset button] #### Part 2 of 5 - **\( z_{\alpha/2} \) for the 88% confidence interval** - \( z_{\alpha/2} = \) [Input box] - [Check button] [Reset button] #### Part 3 of 5 - **\( z_{\alpha/2} \) for the 99% confidence interval** - \( z_{\alpha/2} = \) [Input box] - [Check button] [Reset button] ### Instructions For each part, calculate the critical value (\( z_{\alpha/2} \)) that corresponds to the given confidence interval. Enter your value in the input box and check your answer using the provided buttons.
## Understanding Confidence Intervals

### Part 4 of 5

For a 95% confidence interval, the goal is to calculate the critical value \( z_{\alpha/2} \).

\[ z_{\alpha/2} = \text{[blank input box]} \]
   
Options available: 
- Clear the input
- Reset the input

### Part 5 of 5

For an 85% confidence interval, determine the critical value \( z_{\alpha/2} \).

\[ z_{\alpha/2} = \text{[blank input box]} \]

Options available: 
- Clear the input
- Reset the input

---
**Instructions:**

- The critical value \( z_{\alpha/2} \) is used to calculate the margin of error in confidence intervals.
- Selecting the appropriate \( z_{\alpha/2} \) depends on the desired confidence level.
- Use the options to input, clear, or reset your entries as needed.
Transcribed Image Text:## Understanding Confidence Intervals ### Part 4 of 5 For a 95% confidence interval, the goal is to calculate the critical value \( z_{\alpha/2} \). \[ z_{\alpha/2} = \text{[blank input box]} \] Options available: - Clear the input - Reset the input ### Part 5 of 5 For an 85% confidence interval, determine the critical value \( z_{\alpha/2} \). \[ z_{\alpha/2} = \text{[blank input box]} \] Options available: - Clear the input - Reset the input --- **Instructions:** - The critical value \( z_{\alpha/2} \) is used to calculate the margin of error in confidence intervals. - Selecting the appropriate \( z_{\alpha/2} \) depends on the desired confidence level. - Use the options to input, clear, or reset your entries as needed.
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