Number of Jobs A sociologist found that in a sample of 50 retired men, the average number of jobs they had during their lifetimes was 6.9. The population standard deviation is 2.3. Part: 0/ 4 Part 1 of 4 (a) Find the best point estimate of the mean. The best point estimate of the mean is Part: 1/4 Part 2 of 4 (b) Find the 90% confidence interval of the mean number of jobs. Round intermediate and answers to one decimal place.
Number of Jobs A sociologist found that in a sample of 50 retired men, the average number of jobs they had during their lifetimes was 6.9. The population standard deviation is 2.3. Part: 0/ 4 Part 1 of 4 (a) Find the best point estimate of the mean. The best point estimate of the mean is Part: 1/4 Part 2 of 4 (b) Find the 90% confidence interval of the mean number of jobs. Round intermediate and answers to one decimal place.
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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Question
![**Number of Jobs**
A sociologist found that in a sample of 50 retired men, the average number of jobs they had during their lifetimes was 6.9. The population standard deviation is 2.3.
---
**Part: 0 / 4**
---
### Part 1 of 4
(a) Find the best point estimate of the mean.
The best point estimate of the mean is: [ ]
---
**Part: 1 / 4**
---
### Part 2 of 4
(b) Find the 90% confidence interval of the mean number of jobs. Round intermediate and final answers to one decimal place.
[ ] < μ < [ ]
---](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F37693068-6af4-49b5-9ac4-58957f6ce67d%2F0e11c8d7-4a2d-4372-81d7-1b2c691d3161%2F5hz18xm9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Number of Jobs**
A sociologist found that in a sample of 50 retired men, the average number of jobs they had during their lifetimes was 6.9. The population standard deviation is 2.3.
---
**Part: 0 / 4**
---
### Part 1 of 4
(a) Find the best point estimate of the mean.
The best point estimate of the mean is: [ ]
---
**Part: 1 / 4**
---
### Part 2 of 4
(b) Find the 90% confidence interval of the mean number of jobs. Round intermediate and final answers to one decimal place.
[ ] < μ < [ ]
---
![**Part 2 / 4**
---
**Part 3 of 4**
(c) Find the 95% confidence interval of the mean number of jobs. Round intermediate and final answers to one decimal place.
\[ \Box < \mu < \Box \]
\[ \times \quad \circlearrowleft \]
---
**Part: 3 / 4**
[Progress bar indicating completion status of Part 3 out of 4]
---
**Part 4 of 4**
(d) Which is smaller? Explain why.
The \[ \Box \]% confidence interval is smaller since there is (Choose one) \[ \bigtriangledown \] of a chance that the mean is contained in the interval as opposed to the \[ \Box \]% confidence interval.
\[ \times \quad \circlearrowleft \]
---
**Explanation:**
This section is part of an educational module on statistics, focusing on determining confidence intervals. The task involves calculating a 95% confidence interval for the mean number of jobs and explaining the relationship between the confidence level and the width of the interval.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F37693068-6af4-49b5-9ac4-58957f6ce67d%2F0e11c8d7-4a2d-4372-81d7-1b2c691d3161%2Fb39pijh_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Part 2 / 4**
---
**Part 3 of 4**
(c) Find the 95% confidence interval of the mean number of jobs. Round intermediate and final answers to one decimal place.
\[ \Box < \mu < \Box \]
\[ \times \quad \circlearrowleft \]
---
**Part: 3 / 4**
[Progress bar indicating completion status of Part 3 out of 4]
---
**Part 4 of 4**
(d) Which is smaller? Explain why.
The \[ \Box \]% confidence interval is smaller since there is (Choose one) \[ \bigtriangledown \] of a chance that the mean is contained in the interval as opposed to the \[ \Box \]% confidence interval.
\[ \times \quad \circlearrowleft \]
---
**Explanation:**
This section is part of an educational module on statistics, focusing on determining confidence intervals. The task involves calculating a 95% confidence interval for the mean number of jobs and explaining the relationship between the confidence level and the width of the interval.
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