Template:Exponential Failure Rate Function: Difference between revisions

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(Created page with '===The Exponential Failure Rate Function=== The exponential failure rate function is: ::<math>\lambda (T)=\frac{f(T)}{R(T)}=\frac{\lambda {{e}^{-\lambda (T-\gamma )}}}{{{e}^{-\l…')
 
 
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===The Exponential Failure Rate Function===
#REDIRECT [[The_Exponential_Distribution#The_Exponential_Failure_Rate_Function]]
The exponential failure rate function is:
 
::<math>\lambda (T)=\frac{f(T)}{R(T)}=\frac{\lambda {{e}^{-\lambda (T-\gamma )}}}{{{e}^{-\lambda (T-\gamma )}}}=\lambda =\text{constant}</math>
 
 
Once again, note that the constant failure rate is a characteristic of the exponential distribution, and special cases of other distributions only. Most other distributions have failure rates that are functions of time.

Latest revision as of 00:45, 13 August 2012

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