Derive (manually) the reliability equation of the system shown below. This is a complex dynamic system and the failure distribution for each component is shown in the table. Parameter (in Hour or Equivalent) Component Failure Distribution Weibull 3 parameter -3, = 1000, = 100 MTBF 1000 Mean 6, standard deviation 0.5 8-07, = 150, =-100 Mean 250, standard Exponential Weibull 3 parameter deviation = 15 Find the following for this complex system: (a) System reliability at 100 hours (b) System reliability at O hours (c) Failure rate at 1000 hours (d) Time when wearout region begins (use the graph) (e) How long does it take for 75% of the system to fail? What happens to the results if you switch the properties of component C and D? Derive (manually) the reliability equation of the system shown below. This is a complex dynamic system and the failure distribution for each component is shown in the table. Parameter (in Hour or Equivalent) Component Failure Distribution Weibull 3 parameter -3, = 1000, = 100 MTBF 1000 Mean 6, standard deviation 0.5 8-07, = 150, =-100 Mean 250, standard Exponential Weibull 3 parameter deviation = 15 Find the following for this complex system: (a) System reliability at 100 hours (b) System reliability at O hours (c) Failure rate at 1000 hours (d) Time when wearout region begins (use the graph) (e) How long does it take for 75% of the system to fail? What happens to the results if you switch the properties of component C and D