3-60. The lifetime of a semiconductor laser has a lognormal distribution, and it is known that the mean and standard devi- ation of lifetime are 10,000 and 20,000 hours, respectively. (a) Calculate the parameters of the lognormal distribution. (b) Determine the probability that a lifetime exceeds 10,000 hours. (c) Determine the lifetime that is exceeded by 90% of lasers.

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Use the Normal Distribution transformation in your work
3-60. The lifetime of a semiconductor laser has a lognormal
distribution, and it is known that the mean and standard devi-
ation of lifetime are 10,000 and 20,000 hours, respectively.
(a) Calculate the parameters of the lognormal distribution.
(b) Determine the probability that a lifetime exceeds 10,000
hours.
(c) Determine the lifetime that is exceeded by 90% of lasers.
Transcribed Image Text:3-60. The lifetime of a semiconductor laser has a lognormal distribution, and it is known that the mean and standard devi- ation of lifetime are 10,000 and 20,000 hours, respectively. (a) Calculate the parameters of the lognormal distribution. (b) Determine the probability that a lifetime exceeds 10,000 hours. (c) Determine the lifetime that is exceeded by 90% of lasers.
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