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Problem 4) What is the reliability of the following system at 80 hours? The components all have times to failure following the Weibull distribution with scale parameter of 55 hours and shape parameter equal to n, where n is the component number. For example component 3 has the shape parameter equal to 3. (Hint: It may help to iterate through the component numbers using a computer program such as MS Excel)

Problem 4) What is the reliability of the following system at 80 hours? The components all have times to failure following the Weibull distribution with scale parameter of 55 hours and shape parameter equal to n, where n is the component number. For example component 3 has the shape parameter equal to 3. (Hint: It may help to iterate through the component numbers using a computer program such as MS Excel)

Principles Of Marketing
Principles Of Marketing
17th Edition
ISBN:9780134492513
Author:Kotler, Philip, Armstrong, Gary (gary M.)
Publisher:Kotler, Philip, Armstrong, Gary (gary M.)
Chapter1: Marketing: Creating Customer Value And Engagement
Section: Chapter Questions
Problem 1.1DQ
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Problem 4) What is the reliability of the following system at 80 hours? The components all have times to failure following the Weibull distribution with scale parameter of 55 hours and shape parameter equal to n, where n is the component number. For example component 3 has the shape parameter equal to 3. (Hint: It may help to iterate through the component numbers using a computer program such as MS Excel) Q) Draw the fault tree representation of the system in problem 4.
Transcribed Image Text:Problem 4) What is the reliability of the following system at 80 hours? The components all have times to failure following the Weibull distribution with scale parameter of 55 hours and shape parameter equal to n, where n is the component number. For example component 3 has the shape parameter equal to 3. (Hint: It may help to iterate through the component numbers using a computer program such as MS Excel) Q) Draw the fault tree representation of the system in problem 4.
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