Probability that A fails P(A) = 0.018
Probability that B fails P(B) = 0.043
Probability that B fails when A fails P(B/A) = 0.043 * 7 = 0.301
Probability that the computer becomes inoperable is P( A B) = P(A)*P(B/A) = 0.018 * 0.301 = 0.00542
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A certain computer becomes inoperable if two components A and B both fail. The probability that...
A certain computer becomes inoperable if two components A and B both fail. The probability that A fails is 0.016 and the probability that B fails is 0.043. However, the probability that B fails increases by a factor of 9 if A has failed. Calculate the probability that computer A fails if B has failed. Answer [The answer should be a number rounded to five decimal places, don't use symbols such as %]
A certain computer becomes inoperable if two components A and B both fail. The probability that A fails is 0.014 and the probability that B fails is 0.039. However, the probability that B fails increases by a factor of 8 if A has failed. Calculate the probability that computer A fails if B has failed. [The answer should be a number rounded to five decimal places, don't use symbols such as %]
A certain computer becomes inoperable if two components A and B both fail. The probability that A fails is 0.016 and the probability that B fails is 0.049. However, the probability that B fails increases by a factor of 9 if A has failed. Calculate the probability that computer A fails if B has failed.
Please Solve As soon as Solve quickly I get you thumbs up directly Thank's Abdul-Rahim Taysir PROBABILITY AND ENGINEERING STATISTI Dashboard / My courses / PROBABILITY AND ENGINEERING STATISTICS-1194-meta / Chapter Or Question 1 Quiz n tion Not yet answered 1 2. A certain computer becomes inoperable if two components A and B both fail. The probability that A fails is 0.012 and the probability that B fails is 0.026. However, the probability that B fails increases by a factor...
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