**Task: Calculating Margin of Error and Sample Proportion** **Objective:** Use the given confidence interval to find the margin of error and the sample proportion. **Given Confidence Interval:** \[ (0.629, 0.659) \] **Instructions:** 1. **Margin of Error (E):** - Calculate the margin of error and input your result as an integer or a decimal. 2. **Sample Proportion (\(\hat{p}\)):** - Determine the sample proportion and input your result as an integer or a decimal. **Formulae:** - To calculate the sample proportion (\(\hat{p}\)): \[ \hat{p} = \frac{\text{Upper Limit} + \text{Lower Limit}}{2} \] - To calculate the margin of error (E): \[ E = \frac{\text{Upper Limit} - \text{Lower Limit}}{2} \] **Notes:** - Make sure to enter the values accurately as per the instructions provided. - Double-check your calculations to ensure correctness. **Field for Input:** - E = [ ] - \(\hat{p}\) = [ ] Use the space provided to input your numerical answers.
**Task: Calculating Margin of Error and Sample Proportion** **Objective:** Use the given confidence interval to find the margin of error and the sample proportion. **Given Confidence Interval:** \[ (0.629, 0.659) \] **Instructions:** 1. **Margin of Error (E):** - Calculate the margin of error and input your result as an integer or a decimal. 2. **Sample Proportion (\(\hat{p}\)):** - Determine the sample proportion and input your result as an integer or a decimal. **Formulae:** - To calculate the sample proportion (\(\hat{p}\)): \[ \hat{p} = \frac{\text{Upper Limit} + \text{Lower Limit}}{2} \] - To calculate the margin of error (E): \[ E = \frac{\text{Upper Limit} - \text{Lower Limit}}{2} \] **Notes:** - Make sure to enter the values accurately as per the instructions provided. - Double-check your calculations to ensure correctness. **Field for Input:** - E = [ ] - \(\hat{p}\) = [ ] Use the space provided to input your numerical answers.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
![**Task: Calculating Margin of Error and Sample Proportion**
**Objective:**
Use the given confidence interval to find the margin of error and the sample proportion.
**Given Confidence Interval:**
\[ (0.629, 0.659) \]
**Instructions:**
1. **Margin of Error (E):**
- Calculate the margin of error and input your result as an integer or a decimal.
2. **Sample Proportion (\(\hat{p}\)):**
- Determine the sample proportion and input your result as an integer or a decimal.
**Formulae:**
- To calculate the sample proportion (\(\hat{p}\)):
\[ \hat{p} = \frac{\text{Upper Limit} + \text{Lower Limit}}{2} \]
- To calculate the margin of error (E):
\[ E = \frac{\text{Upper Limit} - \text{Lower Limit}}{2} \]
**Notes:**
- Make sure to enter the values accurately as per the instructions provided.
- Double-check your calculations to ensure correctness.
**Field for Input:**
- E = [ ]
- \(\hat{p}\) = [ ]
Use the space provided to input your numerical answers.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff9e160d3-5f97-49cf-bcaa-ed4b67fa5615%2Fcc5d4e14-b68c-433b-bb4b-78c3925c0a28%2Fbgrlpyu.jpeg&w=3840&q=75)
Transcribed Image Text:**Task: Calculating Margin of Error and Sample Proportion**
**Objective:**
Use the given confidence interval to find the margin of error and the sample proportion.
**Given Confidence Interval:**
\[ (0.629, 0.659) \]
**Instructions:**
1. **Margin of Error (E):**
- Calculate the margin of error and input your result as an integer or a decimal.
2. **Sample Proportion (\(\hat{p}\)):**
- Determine the sample proportion and input your result as an integer or a decimal.
**Formulae:**
- To calculate the sample proportion (\(\hat{p}\)):
\[ \hat{p} = \frac{\text{Upper Limit} + \text{Lower Limit}}{2} \]
- To calculate the margin of error (E):
\[ E = \frac{\text{Upper Limit} - \text{Lower Limit}}{2} \]
**Notes:**
- Make sure to enter the values accurately as per the instructions provided.
- Double-check your calculations to ensure correctness.
**Field for Input:**
- E = [ ]
- \(\hat{p}\) = [ ]
Use the space provided to input your numerical answers.
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