D. (0.33165, 0.40264) 28. Bob draws a simple random sample from an original population where the standard deviation is known to be a= 12. The sample size is n = 75 and the sample mean turns out to be T= 43. Find the 99% confidence interval for the population mean u. A. (33.431, 40.569) В. (35.431, 42.569) С. (37.431, 44.569) D. (39.431, 46.569)
D. (0.33165, 0.40264) 28. Bob draws a simple random sample from an original population where the standard deviation is known to be a= 12. The sample size is n = 75 and the sample mean turns out to be T= 43. Find the 99% confidence interval for the population mean u. A. (33.431, 40.569) В. (35.431, 42.569) С. (37.431, 44.569) D. (39.431, 46.569)
MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
Section: Chapter Questions
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Question

Transcribed Image Text:**Problem Statement: Confidence Interval Estimation**
Bob draws a simple random sample from an original population where the standard deviation is known to be \( \sigma = 12 \). The sample size is \( n = 75 \) and the sample mean turns out to be \( \bar{x} = 43 \). Find the 99% confidence interval for the population mean \( \mu \).
**Answer Choices:**
A. \( (33.431, 40.569) \)
B. \( (35.431, 42.569) \)
C. \( (37.431, 44.569) \)
D. \( (39.431, 46.569) \)
The task is to determine which of the provided options correctly represents the 99% confidence interval for the given sample data.
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