I am trying to calculate our system "reliablity projection" using the series probability formula, Rs=(Ra)(Rb)(Rc).... I have received performance data from suppliers, e.g., 1,00,000 hrs or 1,000,000 cycles, and calculated a failure rate (lambda) based on Chi Square (X^2) where:
lambda=X^2(1-a)/2t
a=1-percent confidence desired (.05)
r= number of failures = (0)
dof=degrees of freedom= 2(r+1)
t= device hours= supplier data
I want to calculate Reliability from the reliability equation: R=e^(-lambda(T)), where "T" is a specified interval of time, but don't know:
1) Is there an industry standard definition for "T", e.g., machine life, shift duration, preventive maintenance interval, etc., or can I make and state an assumption?
2) Is this even a statistically valid way to calculate a "reliability projection"?
lambda=X^2(1-a)/2t
a=1-percent confidence desired (.05)
r= number of failures = (0)
dof=degrees of freedom= 2(r+1)
t= device hours= supplier data
I want to calculate Reliability from the reliability equation: R=e^(-lambda(T)), where "T" is a specified interval of time, but don't know:
1) Is there an industry standard definition for "T", e.g., machine life, shift duration, preventive maintenance interval, etc., or can I make and state an assumption?
2) Is this even a statistically valid way to calculate a "reliability projection"?