Template:Aaw rl - Revision history

Richard House: Redirected page to Arrhenius Relationship#Arrhenius-Weibull Statistical Properties Summary

2012-08-16T04:45:26Z

Redirected page to Arrhenius Relationship#Arrhenius-Weibull Statistical Properties Summary

← Older revision		Revision as of 04:45, 16 August 2012
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	~~====Reliable Life====~~		#REDIRECT [[Arrhenius_Relationship#Arrhenius-Weibull_Statistical_Properties_Summary]]
	~~<br>~~

	~~For the~~ Arrhenius-~~Weibull relationship, the reliable life, <math>{{t}_{R}}</math> , of a unit for a specified reliability and starting the mission at age zero is given by:~~

	~~<br>~~
	~~::<math>{{t}_{R}}=C\cdot {{e}^{\tfrac{B}{V}}}{{\left\{ -\ln \left[ R\left( {{t}_{R}},V \right) \right~~] ~~\right\}}^{\tfrac{1}{\beta }}}</math>~~

	~~<br>~~
	This is the life for which the unit will function successfully with a reliability of <math>R({{t}_{R}})</math> . If <math>R({{t}_{R}})=0.50</math> then <math>{{t}_{R}}=\breve{T}</math>, the median life, or the life by which half of the units will survive.
	~~<br>~~
	~~<br>~~

Athanasios Gerokostopoulos: /* Reliable Life */

2012-02-13T23:35:20Z

Reliable Life

← Older revision		Revision as of 23:35, 13 February 2012
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	<br>		<br>
	This is the life for which the unit will function successfully with a reliability of <math>R({{t}_{R}})</math> . If <math>R({{t}_{R}})=0.50</math> then <math>{\breve{T}</math>,		This is the life for which the unit will function successfully with a reliability of <math>R({{t}_{R}})</math> . If <math>R({{t}_{R}})=0.50</math> then <math>{{t}_{R}}=\breve{T}</math>, the median life, or the life by which half of the units will survive.
	the median life, or the life by which half of the units will survive.
	<br>		<br>
	<br>		<br>

Nicolette Young: Created page with '====Reliable Life====
For the Arrhenius-Weibull relationship, the reliable life, ${{t}_{R}}$ , of a unit for a specified reliability and starting the mission at…'

2012-01-12T19:16:34Z

Created page with '====Reliable Life==== For the Arrhenius-Weibull relationship, the reliable life, <math>{{t}_{R}}</math> , of a unit for a specified reliability and starting the mission at…'

New page

====Reliable Life====
 

For the Arrhenius-Weibull relationship, the reliable life, <math>{{t}_{R}}</math> , of a unit for a specified reliability and starting the mission at age zero is given by:

 
::<math>{{t}_{R}}=C\cdot {{e}^{\tfrac{B}{V}}}{{\left\{ -\ln \left[ R\left( {{t}_{R}},V \right) \right] \right\}}^{\tfrac{1}{\beta }}}</math>

 
This is the life for which the unit will function successfully with a reliability of <math>R({{t}_{R}})</math> . If <math>R({{t}_{R}})=0.50</math> then <math>{\breve{T}</math>,
the median life, or the life by which half of the units will survive.

Template:Aaw rl - Revision history

Richard House: Redirected page to Arrhenius Relationship#Arrhenius-Weibull Statistical Properties Summary

Athanasios Gerokostopoulos: /* Reliable Life */

Nicolette Young: Created page with '====Reliable Life==== For the Arrhenius-Weibull relationship, the reliable life, {{t}_{R}} , of a unit for a specified reliability and starting the mission at…'

Nicolette Young: Created page with '====Reliable Life====
For the Arrhenius-Weibull relationship, the reliable life, ${{t}_{R}}$ , of a unit for a specified reliability and starting the mission at…'