Template:Weibull reliability function - Revision history

Richard House: Redirected page to Weibull Distribution Functions

2012-08-13T01:45:39Z

Redirected page to Weibull Distribution Functions

← Older revision		Revision as of 01:45, 13 August 2012
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	~~=== The~~ Weibull ~~Reliability Function ===~~		#REDIRECT [[Weibull Distribution Functions]]

	~~The equation for the 3-parameter Weibull cumulative density function, ''cdf'', is given by:~~

	~~::<math> F(t)=1-e^{-\left( \frac{t-\gamma }{\eta }\right) ^{\beta }} </math>.~~

	~~This is also referred to as ''unreliability'' and designated as <math> Q(t) \,\!</math> by some authors.~~

	~~Recalling that the reliability function of a distribution is simply one minus the ''cdf'', the reliability function for the 3-parameter Weibull distribution is then given by:~~
	~~::<math> R(t)=e^{-\left( { \frac{t-\gamma }{\eta }}\right) ^{\beta }} </math>~~

Chris Kahn: /* The Weibull Reliability Function */

2012-04-24T22:51:39Z

The Weibull Reliability Function

← Older revision		Revision as of 22:51, 24 April 2012
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	=== The Weibull Reliability Function ===		=== The Weibull Reliability Function ===

	The equation for the ~~three~~-parameter Weibull cumulative density function, ''cdf'', is given by:		The equation for the 3-parameter Weibull cumulative density function, ''cdf'', is given by:

	::<math> F(t)=1-e^{-\left( \frac{t-\gamma }{\eta }\right) ^{\beta }} </math>.		::<math> F(t)=1-e^{-\left( \frac{t-\gamma }{\eta }\right) ^{\beta }} </math>.

	This is also referred to as ''~~Unreliability~~'' and designated as <math> Q(t) \,\!</math> by some authors.		This is also referred to as ''unreliability'' and designated as <math> Q(t) \,\!</math> by some authors.

	Recalling that the reliability function of a distribution is simply one minus the cdf, the reliability function for the ~~three~~-parameter Weibull distribution is then given by:		Recalling that the reliability function of a distribution is simply one minus the ''cdf'', the reliability function for the 3-parameter Weibull distribution is then given by:
	::<math> R(t)=e^{-\left( { \frac{t-\gamma }{\eta }}\right) ^{\beta }} </math>		::<math> R(t)=e^{-\left( { \frac{t-\gamma }{\eta }}\right) ^{\beta }} </math>

Chris Kahn: /* The Weibull Reliability Function */

2012-04-24T22:50:43Z

The Weibull Reliability Function

← Older revision		Revision as of 22:50, 24 April 2012
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	::<math> F(t)=1-e^{-\left( \frac{t-\gamma }{\eta }\right) ^{\beta }} </math>.		::<math> F(t)=1-e^{-\left( \frac{t-\gamma }{\eta }\right) ^{\beta }} </math>.

	This is also referred to as ''Unreliability'' and ~~deignated~~ as <math> Q(t) \,\!</math> by some authors.		This is also referred to as ''Unreliability'' and designated as <math> Q(t) \,\!</math> by some authors.


	Recalling that the reliability function of a distribution is simply one minus the cdf, the reliability function for the three-parameter Weibull distribution is then given by:		Recalling that the reliability function of a distribution is simply one minus the cdf, the reliability function for the three-parameter Weibull distribution is then given by:
	::<math> R(t)=e^{-\left( { \frac{t-\gamma }{\eta }}\right) ^{\beta }} </math>		::<math> R(t)=e^{-\left( { \frac{t-\gamma }{\eta }}\right) ^{\beta }} </math>

Harry Guo: /* The Weibull Reliability Function */

2012-02-09T21:36:31Z

The Weibull Reliability Function

← Older revision		Revision as of 21:36, 9 February 2012
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	The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by:		The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by:

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

	This is also referred to as ''Unreliability'' and deignated as <math> Q(T) \,\!</math> by some authors.		This is also referred to as ''Unreliability'' and deignated as <math> Q(t) \,\!</math> by some authors.


	Recalling that the reliability function of a distribution is simply one minus the cdf, the reliability function for the three-parameter Weibull distribution is then given by:		Recalling that the reliability function of a distribution is simply one minus the cdf, the reliability function for the three-parameter Weibull distribution is then given by:
	::<math> R(T)=e^{-\left( { \frac{T-\gamma }{\eta }}\right) ^{\beta }} </math>		::<math> R(t)=e^{-\left( { \frac{t-\gamma }{\eta }}\right) ^{\beta }} </math>

Nicolette Young: Created page with '=== The Weibull Reliability Function === The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by: :: $F(T)=1-e^{-\left( \frac{T-\ga…'$

2012-01-04T16:33:46Z

Created page with '=== The Weibull Reliability Function === The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by: ::<math> F(T)=1-e^{-\left( \frac{T-\ga…'

New page

=== The Weibull Reliability Function ===

The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by:

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

This is also referred to as ''Unreliability'' and deignated as <math> Q(T) \,\!</math> by some authors.

Recalling that the reliability function of a distribution is simply one minus the cdf, the reliability function for the three-parameter Weibull distribution is then given by:
::<math> R(T)=e^{-\left( { \frac{T-\gamma }{\eta }}\right) ^{\beta }} </math>

Template:Weibull reliability function - Revision history

Richard House: Redirected page to Weibull Distribution Functions

Chris Kahn: /* The Weibull Reliability Function */

Chris Kahn: /* The Weibull Reliability Function */

Harry Guo: /* The Weibull Reliability Function */

Nicolette Young: Created page with '=== The Weibull Reliability Function === The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by: :: F(T)=1-e^{-\left( \frac{T-\ga…'

Nicolette Young: Created page with '=== The Weibull Reliability Function === The equation for the three-parameter Weibull cumulative density function, ''cdf'', is given by: :: $F(T)=1-e^{-\left( \frac{T-\ga…'$