Step 2 (b) Which of the two intervals conveys more precise information about the value of the population proportion? Recall that a smaller standard error of results in a narrower confidence interval. narrower confidence interval is then more precise. The width of Interval 1, (0.27, 0.35), is 0.35 0.27 = , and the width of Interval 2, (0.30, 0.34), is 0.34-0.30 = . Therefore, -Select-- is the narrower and more precise interval.
Step 2 (b) Which of the two intervals conveys more precise information about the value of the population proportion? Recall that a smaller standard error of results in a narrower confidence interval. narrower confidence interval is then more precise. The width of Interval 1, (0.27, 0.35), is 0.35 0.27 = , and the width of Interval 2, (0.30, 0.34), is 0.34-0.30 = . Therefore, -Select-- is the narrower and more precise interval.
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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![### Step 2
**(b) Which of the two intervals conveys more precise information about the value of the population proportion?**
Recall that a smaller standard error of \( p \) results in a narrower confidence interval. A narrower confidence interval is then more precise.
The width of Interval 1, (0.27, 0.35), is \( 0.35 - 0.27 = \_\_\_\_\_\_\_\) , and the width of Interval 2, (0.30, 0.34), is \( 0.34 - 0.30 = \_\_\_\_\_\_\_\) . Therefore, \[ \_\_\_\_\_\_\_\_\_, \] is the narrower and more precise interval.
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Transcribed Image Text:### Step 2
**(b) Which of the two intervals conveys more precise information about the value of the population proportion?**
Recall that a smaller standard error of \( p \) results in a narrower confidence interval. A narrower confidence interval is then more precise.
The width of Interval 1, (0.27, 0.35), is \( 0.35 - 0.27 = \_\_\_\_\_\_\_\) , and the width of Interval 2, (0.30, 0.34), is \( 0.34 - 0.30 = \_\_\_\_\_\_\_\) . Therefore, \[ \_\_\_\_\_\_\_\_\_, \] is the narrower and more precise interval.
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