Template:Normal reliability function - Revision history

Richard House: Redirected page to The Normal Distribution

2012-08-13T02:51:58Z

Redirected page to The Normal Distribution

← Older revision		Revision as of 02:51, 13 August 2012
Line 1:		Line 1:
	~~===The Normal Reliability Function===~~		#REDIRECT [[The_Normal_Distribution]]
	~~The reliability for a mission of time <math>T</math> for the normal distribution is determined by:~~

	~~::<math>R(t)=\int_{t}^{\infty }f(x)dx=\int_{t}^{\infty }\frac{1}{{{\sigma }}\sqrt{2\pi }}{{e}^{-\tfrac{1}{2}{{\left( \tfrac{x-\mu }{{{\sigma }}} \right)}^{2}}}}dx</math>~~

	There is no closed-form solution for the normal reliability function. Solutions can be obtained via the use of standard normal tables. Since the application automatically solves for the reliability, we will not discuss manual solution methods. For interested readers, full explanations can be found in the references.

Harry Guo: /* The Normal Reliability Function */

2012-02-10T18:01:16Z

The Normal Reliability Function

← Older revision		Revision as of 18:01, 10 February 2012
Line 2:		Line 2:
	The reliability for a mission of time <math>T</math> for the normal distribution is determined by:		The reliability for a mission of time <math>T</math> for the normal distribution is determined by:

	::<math>R(T)=\int_{T}^{\infty }f(t)dt=\int_{T}^{\infty }\frac{1}{{{\sigma }}\sqrt{2\pi }}{{e}^{-\tfrac{1}{2}{{\left( \tfrac{t-\mu }{{{\sigma }}} \right)}^{2}}}}dt</math>		::<math>R(t)=\int_{t}^{\infty }f(x)dx=\int_{t}^{\infty }\frac{1}{{{\sigma }}\sqrt{2\pi }}{{e}^{-\tfrac{1}{2}{{\left( \tfrac{x-\mu }{{{\sigma }}} \right)}^{2}}}}dx</math>

	There is no closed-form solution for the normal reliability function. Solutions can be obtained via the use of standard normal tables. Since the application automatically solves for the reliability, we will not discuss manual solution methods. For interested readers, full explanations can be found in the references.		There is no closed-form solution for the normal reliability function. Solutions can be obtained via the use of standard normal tables. Since the application automatically solves for the reliability, we will not discuss manual solution methods. For interested readers, full explanations can be found in the references.

Harry Guo: /* The Normal Reliability Function */

2012-02-10T17:59:11Z

The Normal Reliability Function

← Older revision		Revision as of 17:59, 10 February 2012
Line 2:		Line 2:
	The reliability for a mission of time <math>T</math> for the normal distribution is determined by:		The reliability for a mission of time <math>T</math> for the normal distribution is determined by:

	::<math>R(T)=\int_{T}^{\infty }f(t)dt=\int_{T}^{\infty }\frac{1}{{{\sigma ~~}_{T~~}}\sqrt{2\pi }}{{e}^{-\tfrac{1}{2}{{\left( \tfrac{t-\mu }{{{\sigma ~~}_{T~~}}} \right)}^{2}}}}dt</math>		::<math>R(T)=\int_{T}^{\infty }f(t)dt=\int_{T}^{\infty }\frac{1}{{{\sigma }}\sqrt{2\pi }}{{e}^{-\tfrac{1}{2}{{\left( \tfrac{t-\mu }{{{\sigma }}} \right)}^{2}}}}dt</math>

	There is no closed-form solution for the normal reliability function. Solutions can be obtained via the use of standard normal tables. Since the application automatically solves for the reliability, we will not discuss manual solution methods. For interested readers, full explanations can be found in the references.		There is no closed-form solution for the normal reliability function. Solutions can be obtained via the use of standard normal tables. Since the application automatically solves for the reliability, we will not discuss manual solution methods. For interested readers, full explanations can be found in the references.

Nicolette Young: Created page with '===The Normal Reliability Function=== The reliability for a mission of time $T$ for the normal distribution is determined by: :: $R(T)=\int_{T}^{\infty }f(t)dt=…'$

2012-01-04T17:27:55Z

Created page with '===The Normal Reliability Function=== The reliability for a mission of time <math>T</math> for the normal distribution is determined by: ::<math>R(T)=\int_{T}^{\infty }f(t)dt=…'

New page

===The Normal Reliability Function===
The reliability for a mission of time <math>T</math> for the normal distribution is determined by:

::<math>R(T)=\int_{T}^{\infty }f(t)dt=\int_{T}^{\infty }\frac{1}{{{\sigma }_{T}}\sqrt{2\pi }}{{e}^{-\tfrac{1}{2}{{\left( \tfrac{t-\mu }{{{\sigma }_{T}}} \right)}^{2}}}}dt</math>

There is no closed-form solution for the normal reliability function. Solutions can be obtained via the use of standard normal tables. Since the application automatically solves for the reliability, we will not discuss manual solution methods. For interested readers, full explanations can be found in the references.

Template:Normal reliability function - Revision history

Richard House: Redirected page to The Normal Distribution

Harry Guo: /* The Normal Reliability Function */

Harry Guo: /* The Normal Reliability Function */

Nicolette Young: Created page with '===The Normal Reliability Function=== The reliability for a mission of time T for the normal distribution is determined by: ::R(T)=\int_{T}^{\infty }f(t)dt=…'

Nicolette Young: Created page with '===The Normal Reliability Function=== The reliability for a mission of time $T$ for the normal distribution is determined by: :: $R(T)=\int_{T}^{\infty }f(t)dt=…'$