Template:Aw cdf and rf - Revision history

Richard House: Redirected page to Distributions Used in Accelerated Testing#The Weibull Distribution

2012-08-16T01:51:39Z

Redirected page to Distributions Used in Accelerated Testing#The Weibull Distribution

← Older revision		Revision as of 01:51, 16 August 2012
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	#REDIRECT [[Distributions_Used_in_Accelerated_Testing]]		#REDIRECT [[Distributions_Used_in_Accelerated_Testing#The_Weibull_Distribution]]

Lisa Hacker: Redirected page to Distributions Used in Accelerated Testing

2012-08-09T10:15:10Z

Redirected page to Distributions Used in Accelerated Testing

← Older revision		Revision as of 10:15, 9 August 2012
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	~~==== The <span class="texhtml">''cdf''</span> and the Reliability Function ====~~		#REDIRECT [[Distributions_Used_in_Accelerated_Testing]]

	~~The <span class="texhtml">''cdf''</span> of the 2-parameter Weibull distribution is given by:<br>~~

	~~::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}</math>~~

	~~<br> The Weibull reliability function is given by:<br>~~

	~~::<math>\begin{align}~~
	~~R(T)&= & 1-F(t) = \ {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}~~
	~~\end{align}</math>~~

	~~<br>~~

Chris Kahn at 23:19, 6 March 2012

2012-03-06T23:19:08Z

← Older revision		Revision as of 23:19, 6 March 2012
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	====The <~~math~~>cdf</~~math~~> and the Reliability Function====		==== The <span class="texhtml">''cdf''</span> and the Reliability Function ====
	~~The <math>cdf</math> of the 2-parameter Weibull distribution is given by:~~

			The <span class="texhtml">''cdf''</span> of the 2-parameter Weibull distribution is given by:<br>

	::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}</math>		::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}</math>

			<br> The Weibull reliability function is given by:<br>
	The Weibull reliability function is given by:


	::<math>\begin{align}		::<math>\begin{align}

Athanasios Gerokostopoulos: /* The cdf and the Reliability Function */

2012-02-27T22:33:59Z

The cdf and the Reliability Function

← Older revision		Revision as of 22:33, 27 February 2012
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	====The <math>cdf</math> and the Reliability Function====		====The <math>cdf</math> and the Reliability Function====
	The <math>cdf</math> of the 2-parameter Weibull distribution is given by:		The <math>cdf</math> of the 2-parameter Weibull distribution is given by:


	::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}</math>		::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}</math>


	The Weibull reliability function is given by:		The Weibull reliability function is given by:


	::<math>\begin{align}		::<math>\begin{align}
	R(T)&= & 1-F(t) = \ {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}		R(T)&= & 1-F(t) = \ {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}
	\end{align}</math>		\end{align}</math>

			<br>

Athanasios Gerokostopoulos: /* The cdf and the Reliability Function */

2012-02-13T23:04:01Z

The cdf and the Reliability Function

← Older revision		Revision as of 23:04, 13 February 2012
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	::<math>\begin{align}		::<math>\begin{align}
	R(T)&= & 1-F(t) \\		R(T)&= & 1-F(t) = \ {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}
	~~& = &~~ {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}
	\end{align}</math>		\end{align}</math>

Athanasios Gerokostopoulos: /* The cdf and the Reliability Function */

2012-02-06T23:56:07Z

The cdf and the Reliability Function

← Older revision		Revision as of 23:56, 6 February 2012
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	::<math>\begin{align}		::<math>\begin{align}
	& R(T)= & 1-F(t) \\		R(T)&= & 1-F(t) \\
	& = & {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}		& = & {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}
	\end{align}</math>		\end{align}</math>

Nicolette Young: Created page with '====The $cdf$ and the Reliability Function==== The $cdf$ of the 2-parameter Weibull distribution is given by: :: $F(T)=1-{{e}^{-{{\left( \tfrac{T}{…'$

2012-01-12T18:43:32Z

Created page with '====The <math>cdf</math> and the Reliability Function==== The <math>cdf</math> of the 2-parameter Weibull distribution is given by: ::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{…'

New page

====The <math>cdf</math> and the Reliability Function====
The <math>cdf</math> of the 2-parameter Weibull distribution is given by:

::<math>F(T)=1-{{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}</math>

The Weibull reliability function is given by:

::<math>\begin{align}
& R(T)= & 1-F(t) \\
& = & {{e}^{-{{\left( \tfrac{T}{\eta } \right)}^{\beta }}}}
\end{align}</math>

Template:Aw cdf and rf - Revision history

Richard House: Redirected page to Distributions Used in Accelerated Testing#The Weibull Distribution

Lisa Hacker: Redirected page to Distributions Used in Accelerated Testing

Chris Kahn at 23:19, 6 March 2012

Athanasios Gerokostopoulos: /* The cdf and the Reliability Function */

Athanasios Gerokostopoulos: /* The cdf and the Reliability Function */

Athanasios Gerokostopoulos: /* The cdf and the Reliability Function */

Nicolette Young: Created page with '====The cdf and the Reliability Function==== The cdf of the 2-parameter Weibull distribution is given by: ::F(T)=1-{{e}^{-{{\left( \tfrac{T}{…'

Nicolette Young: Created page with '====The $cdf$ and the Reliability Function==== The $cdf$ of the 2-parameter Weibull distribution is given by: :: $F(T)=1-{{e}^{-{{\left( \tfrac{T}{…'$