Median Rank for Single Censored Data: Difference between revisions
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{{Banner Weibull Reference Examples}}__NOTOC__ | |||
This example validates the median rank calculation for complete data. | This example validates the median rank calculation for complete data. | ||
==Data Source== | ==Data Source== | ||
Revision as of 15:12, 29 May 2014
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This example validates the median rank calculation for complete data.
Data Source
Table 6.2 on page 283 in the book “Reliability Engineering Handbook Vol 1” by Dr. Kececioglu, Prentice-Hall, 1991.
Data
| Num. In Stage | State F or S | Time to Failure |
|---|---|---|
| 1 | F | 16 |
| 1 | F | 34 |
| 1 | F | 53 |
| 1 | F | 75 |
| 1 | F | 93 |
| 1 | F | 120 |
| 4 | S | 200 |
Results
| Num. In Stage | State F or S | Time to Failure | Median Rank (%) |
|---|---|---|---|
| 1 | F | 16 | 6.7 |
| 1 | F | 34 | 16.23 |
| 1 | F | 53 | 25.86 |
| 1 | F | 75 | 35.51 |
| 1 | F | 93 | 45.17 |
| 1 | F | 120 | 54.83 |
| 4 | S | 200 |
Results from Weibull++
The coordinates of each point in the following plot shows the failure time and the corresponding median rank.
