Template:Example: Stress-Strength Analysis with Parameter Uncertainty: Difference between revisions

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Assume we are going to use stress-strength analysis to estimate the reliability of a component used in a vehicle. The stress is the usage milage distribution and the strength is the failure mile distribution of the component. The warranty is 1 year and 15,000 miles, which is earlier. The milage distribution per year is given the table below.
Assume we are going to use stress-strength analysis to estimate the reliability of a component used in a vehicle. The stress is the usage milage distribution and the strength is the failure mile distribution of the component. The warranty is 1 year and 15,000 miles, which is earlier. The milage distribution per year is given the table below.
{| {{table}}
| align="center" style="background:#f0f0f0;"|'''Stress: Milage Distribution'''
| align="center" style="background:#f0f0f0;"|''''''
|-
| 10096||12405
|-
| 10469||12527
|-
| 10955||12536
|-
| 11183||12595
|-
| 11391||12657
|-
| 11486||13777
|-
| 11534||13862
|-
| 11919||13971
|-
| 12105||14032
|-
| 12141||14138
|-
|
|}

Revision as of 21:01, 27 February 2012

Stress-Strength Analysis with Parameter Uncertainty

Assume we are going to use stress-strength analysis to estimate the reliability of a component used in a vehicle. The stress is the usage milage distribution and the strength is the failure mile distribution of the component. The warranty is 1 year and 15,000 miles, which is earlier. The milage distribution per year is given the table below.

Stress: Milage Distribution '
10096 12405
10469 12527
10955 12536
11183 12595
11391 12657
11486 13777
11534 13862
11919 13971
12105 14032
12141 14138