Question 2 o*Za/2 n= E Solve the following problem in stages: According to prior research, the amount of time a medical doctor spends with patients has a standard deviation of 3.6 minutes. Further study is needed to estimate the true mean time medical doctors spend with their patients. If a researcher wants to be 96% confident that the estimate is within 1.2 minutes of the population parameter, what is the minimum sample size necessary for such findings? [COMMENTS & HINTS: Round up!] First, if the confidence level, 1 – q, is 96%, what is is complementary significance level, a, expressed as a whole percentage with percent symbol? Selected Answer: 38%

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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THE ANSWER IS NOT 38 nor 37.961

**Question 2**

\[ n = \left[ \frac{\sigma * z_{\alpha/2}}{E} \right]^2 \]

**Solve the following problem in stages:**

According to prior research, the amount of time a medical doctor spends with patients has a standard deviation of 3.6 minutes. Further study is needed to estimate the true mean time medical doctors spend with their patients. If a researcher wants to be 96% confident that the estimate is within 1.2 minutes of the population parameter, what is the minimum sample size necessary for such findings? 

**[COMMENTS & HINTS: Round up!]**

First, if the confidence level, \(1 - \alpha\), is 96%, what is the complementary significance level, \(\alpha\), expressed as a whole percentage with a percent symbol?

**Selected Answer:** 38%
Transcribed Image Text:**Question 2** \[ n = \left[ \frac{\sigma * z_{\alpha/2}}{E} \right]^2 \] **Solve the following problem in stages:** According to prior research, the amount of time a medical doctor spends with patients has a standard deviation of 3.6 minutes. Further study is needed to estimate the true mean time medical doctors spend with their patients. If a researcher wants to be 96% confident that the estimate is within 1.2 minutes of the population parameter, what is the minimum sample size necessary for such findings? **[COMMENTS & HINTS: Round up!]** First, if the confidence level, \(1 - \alpha\), is 96%, what is the complementary significance level, \(\alpha\), expressed as a whole percentage with a percent symbol? **Selected Answer:** 38%
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