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57 bytes removed ,  20:14, 26 January 2018
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*If alpha=1, then the failure rate of the device is constant over time.  
 
*If alpha=1, then the failure rate of the device is constant over time.  
 
*If alpha>1, then the failure rate of the device increases over time.  
 
*If alpha>1, then the failure rate of the device increases over time.  
*The equation for cumulative distribution function is: <math>F(x,\alpha,\beta) = 1-e^-{(\frac{x}{β})}^α</math>
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*The equation for cumulative distribution function is: <math>F(x,\alpha,\beta)</math> =<math>1-e^-{(\frac{x}{\beta})}^\alpha</math>.
 
*The equation for probability density function is:
 
*The equation for probability density function is:
 
<math>f(x,\alpha,\beta) = \frac{\alpha}{\beta^\alpha}.x^{\alpha-1}.e^-{(\frac{x}{\beta})}^\alpha.</math>
 
<math>f(x,\alpha,\beta) = \frac{\alpha}{\beta^\alpha}.x^{\alpha-1}.e^-{(\frac{x}{\beta})}^\alpha.</math>
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     2. x is negative.
 
     2. x is negative.
 
     3. alpha<math>\le 0</math> or beta <math>\le 0</math>
 
     3. alpha<math>\le 0</math> or beta <math>\le 0</math>
<math>F(x,\alpha,\beta)</math> =<math>1-e^-{(\frac{x}{\beta})}^\alpha</math>.
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==Examples==
 
==Examples==
 
#=WEIBULL(202,60,81,TRUE) = 1
 
#=WEIBULL(202,60,81,TRUE) = 1
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