Sequential Data - Duane Example: Difference between revisions
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''This example appears in the [ | ''This example appears in the [https://help.reliasoft.com/reference/reliability_growth_and_repairable_system_analysis Reliability growth reference]''. | ||
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This example appears in the Reliability growth reference.
Given the sequential success/failure data in the table below, do the following:
- Estimate the Duane parameters.
- What is the instantaneous Reliability at the end of the test?
- How many additional test runs with a one-sided 90% confidence level are required to meet an instantaneous Reliability goal of 80%?
Run Number | Result |
---|---|
1 | F |
2 | F |
3 | S |
4 | S |
5 | S |
6 | F |
7 | S |
8 | F |
9 | F |
10 | S |
11 | S |
12 | S |
13 | F |
14 | S |
15 | S |
16 | S |
17 | S |
18 | S |
19 | S |
20 | S |
Solution
- The following figure shows the data set entered into RGA along with the estimated Duane parameters.
- The Reliability at the end of the test is equal to 78.22%. Note that this is the DRel that is shown in the control panel in the above figure.
- The figure below shows the number of test runs with both one-sided confidence bounds at 90% confidence level to achieve an instantaneous Reliability of 80%. Therefore, the number of additional test runs required with a 90% confidence level is equal to [math]\displaystyle{ 42.2481-20=22.2481\approx 23\,\! }[/math] test runs.