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MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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![Efficient manufacturing: Efficiency experts study the processes used to manufacture items in order to make them as
efficient as possible. One of the steps used to manufacture a metal clamp involves the drilling of three holes. In a sample of
60 clamps, the mean time to complete this step was 45.5 seconds. Assume that the population standard deviation is 7
seconds. Round the critical value to no less than three decimal places.
Part: 0 / 2
Part 1 of 2
(a) Construct an 80% confidence interval for the mean time needed to complete this step. Round the answer to at
least one decimal place.
An 80% confidence interval for the mean is <µ<
Part: 1 / 2
Part 2 of 2
X
Ś
(b) Find the sample size needed so that a 99.5% confidence interval will have margin of error of 1.5.
A sample size of is needed in order to obtain a 99.5% confidence interval with a
margin error of 1.5. Round the sample size up to the nearest integer.
X
3
=](https://content.bartleby.com/qna-images/question/e67a4001-a6ff-4bd3-8f91-ff24e2266284/07681cfe-18bd-4218-8bdd-6da46eb5028d/qq7vo1s_thumbnail.jpeg)
Transcribed Image Text:Efficient manufacturing: Efficiency experts study the processes used to manufacture items in order to make them as
efficient as possible. One of the steps used to manufacture a metal clamp involves the drilling of three holes. In a sample of
60 clamps, the mean time to complete this step was 45.5 seconds. Assume that the population standard deviation is 7
seconds. Round the critical value to no less than three decimal places.
Part: 0 / 2
Part 1 of 2
(a) Construct an 80% confidence interval for the mean time needed to complete this step. Round the answer to at
least one decimal place.
An 80% confidence interval for the mean is <µ<
Part: 1 / 2
Part 2 of 2
X
Ś
(b) Find the sample size needed so that a 99.5% confidence interval will have margin of error of 1.5.
A sample size of is needed in order to obtain a 99.5% confidence interval with a
margin error of 1.5. Round the sample size up to the nearest integer.
X
3
=
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