The time to failure (in hours) for a laser in a cytometry machine is modeled by an exponential distribution with 1 = 0.00004. Round the answers to 3 decimal places. (a) What is the probability that the laser will last at least 20369 hours? i (b) What is the probability that the laser will last at most 30438 hours? (c) What is the probability that the laser will last between 20369 and 30438 hours? i
The time to failure (in hours) for a laser in a cytometry machine is modeled by an exponential distribution with 1 = 0.00004. Round the answers to 3 decimal places. (a) What is the probability that the laser will last at least 20369 hours? i (b) What is the probability that the laser will last at most 30438 hours? (c) What is the probability that the laser will last between 20369 and 30438 hours? i
A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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the answers to 3 decimal places.
(a) What is the probability that the laser will last at least 20369 hours?
i
(b) What is the probability that the laser will last at most 30438 hours?
(c) What is the probability that the laser will last between 20369 and 30438 hours? i"
Transcribed Image Text:The time to failure (in hours) for a laser in a cytometry machine is modeled by an exponential distribution with 1 = 0.00004. Round
the answers to 3 decimal places.
(a) What is the probability that the laser will last at least 20369 hours?
i
(b) What is the probability that the laser will last at most 30438 hours?
(c) What is the probability that the laser will last between 20369 and 30438 hours? i
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