**Transcription and Explanation for Educational Use****Title: Confidence Interval Conversion****Task:**Express the confidence interval $0.444 < p < 0.888$ in the form $p \pm E$.**Input Fields:**- $p =$ [Text box]- $E =$ [Text box]**Instructions:**Enter your answer in each of the answer boxes.**Explanation:**The task involves converting a confidence interval into a format that expresses the mean ($p$) and the margin of error ($E$). 1. **Determine the Point Estimate ($p$):** - The point estimate, $p$, is the midpoint of the given interval. - To find it, calculate $\frac{0.444 + 0.888}{2}$.2. **Determine the Margin of Error ($E$):** - The margin of error, $E$, is the difference between the point estimate and the lower (or upper) limit of the interval. - To find it, calculate $0.888 - p$ (or $p - 0.444$).Once determined, enter the values in the respective text boxes labeled $p =$ and $E =$.

Confidence Interval: Confidence interval is the interval estimate of the population parameter. It…

Answered: Express the confidence interval 0.444

Math

Statistics

Express the confidence interval 0.444

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Concept explainers

Confidence Intervals

When we calculate intervals in probability and statistics, it can be simply termed as finding out a confidence interval. The confidence interval is usually calculated from the data set which is observed. The value of the parameter that needs to be calculated is present here only.

Question

**Transcription and Explanation for Educational Use**

**Title: Confidence Interval Conversion**

**Task:**
Express the confidence interval $0.444 < p < 0.888$ in the form $p \pm E$.

**Input Fields:**
- $p =$ [Text box]
- $E =$ [Text box]

**Instructions:**
Enter your answer in each of the answer boxes.

**Explanation:**
The task involves converting a confidence interval into a format that expresses the mean ($p$) and the margin of error ($E$).

1. **Determine the Point Estimate ($p$):**
- The point estimate, $p$, is the midpoint of the given interval.
- To find it, calculate $\frac{0.444 + 0.888}{2}$.

2. **Determine the Margin of Error ($E$):**
- The margin of error, $E$, is the difference between the point estimate and the lower (or upper) limit of the interval.
- To find it, calculate $0.888 - p$ (or $p - 0.444$).

Once determined, enter the values in the respective text boxes labeled $p =$ and $E =$.

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