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DINESH KUMAR (ME18M04)
PRAWEEN KUMAR (ME18M12)
RAKESH KUMAR NAYAK(ME18M15)
TIWARI VIVEK VIRENDRA(ME18M20)
 Construct a 2^n truth table ,where n is number of
components in system.
 Each row is then examined and rows resulting in a
system success (functioning properly) are indicated.
 A reduction table is then constructed by listing all
success rows in a column 1.
 By a comparative process, products terms are formed
for those terms in column 1 which differ by a letter
inverse.
 Once a term is used in comparison , it is eliminated
from all further comparisons ensuring that all
remaining terms are still mutually exclusive.
 This procedure is repeated until no further
comparisons are possible.
 The reliability of the system is the union of all terms
that can not be further compared.
 The probability of system is obtained by the union of
all the states that can not be further combined.
 R = P(AB’CD’E + AB’CD + ABC
+AC’E+A’CD)
 R = p^3 (1-p^2) + p^3 (1-p) + p^3 + p^2 (1-p)
+p^2(1-p)
 R = 2p^2 + p^3 – 3p^4 + p^5
THANK YOU

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Reliability problems with solutions

  • 1. DINESH KUMAR (ME18M04) PRAWEEN KUMAR (ME18M12) RAKESH KUMAR NAYAK(ME18M15) TIWARI VIVEK VIRENDRA(ME18M20)
  • 2.  Construct a 2^n truth table ,where n is number of components in system.  Each row is then examined and rows resulting in a system success (functioning properly) are indicated.  A reduction table is then constructed by listing all success rows in a column 1.  By a comparative process, products terms are formed for those terms in column 1 which differ by a letter inverse.
  • 3.  Once a term is used in comparison , it is eliminated from all further comparisons ensuring that all remaining terms are still mutually exclusive.  This procedure is repeated until no further comparisons are possible.  The reliability of the system is the union of all terms that can not be further compared.
  • 4.
  • 5.
  • 6.
  • 7.
  • 8.  The probability of system is obtained by the union of all the states that can not be further combined.  R = P(AB’CD’E + AB’CD + ABC +AC’E+A’CD)  R = p^3 (1-p^2) + p^3 (1-p) + p^3 + p^2 (1-p) +p^2(1-p)  R = 2p^2 + p^3 – 3p^4 + p^5