Assume that the fat content of chocolate donuts is normally distributed with population standard deviation 2.3 gram. A random sample of 130 donuts is selected for testing. The mean fat content of this sample is 26.3 gram. Estimate the true mean fat content of chocolate donuts by constructing the 99% confidence interval. Show your relevant steps below. Intermediate Calculations: z value = (Enter the number.) Standard Error = (cm) - (cm) Maximum Error of Estimate = Final Answer: The 99% Confidence Interval of the true mean fat content of chocolate donuts is (Lower Limit, Upper Limit) =( gram, gram) Notes: 1) Keep at least five significant figures for all
Assume that the fat content of chocolate donuts is normally distributed with population standard deviation 2.3 gram. A random sample of 130 donuts is selected for testing. The mean fat content of this sample is 26.3 gram. Estimate the true mean fat content of chocolate donuts by constructing the 99% confidence interval. Show your relevant steps below. Intermediate Calculations: z value = (Enter the number.) Standard Error = (cm) - (cm) Maximum Error of Estimate = Final Answer: The 99% Confidence Interval of the true mean fat content of chocolate donuts is (Lower Limit, Upper Limit) =( gram, gram) Notes: 1) Keep at least five significant figures for all
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question

Transcribed Image Text:Assume that the fat content of chocolate donuts is
normally distributed with population standard
deviation 2.3 gram.
A random sample of 130 donuts is selected for
testing. The mean fat content of this sample is
26.3 gram.
Estimate the true mean fat content of chocolate
donuts by constructing the 99% confidence
interval. Show your relevant steps below.
Intermediate Calculations:
z value
(Enter the number.)
Standard Error =
(om)
Maximum Error of Estimate =
(cm)
Final Answer:
The 99% Confidence Interval of the true mean fat
content of chocolate donuts is
(Lower Limit, Upper Limit)
gram,
gram)
Notes:
1) Keep at least five significant figures for all
intermediate values and your final confidence
interval. Do not round your confidence interval.
2) This question will attempt to give you partial
marks for later parts if they follow correctly from
earlier calculations. For example, you may find
that your z-value and standard error are marked
incorrect, but the maximum error is marked
correct. This may be because it follows correctly
from the earlier (incorrect) values. To receive full
marks on a subsequent attempt, you will need to
correctly re-calculate all values.
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