A company ships 5000 cell phones. They are expected to last an average of 10,000 hours before needing repair; with a standard deviation of 500 hours. Assume the survival times of the phones are normally distributed. If a phone is randomly selected to be tracked for repairs find the probability of cell phones that need repair, a) after 11,400 hours b) hofeK 8800 bours

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A company ships 5000 cell phones. They are
expected to last an average of 10,000 hours
before needing repair; with a standard
deviation of 500 hours. Assume the survival
times of the phones are normally distributed.
If a phone is randomly selected to be tracked
for repairs find the probability of cell phones
that need repair,
a) after 11,400 hours
b) before 8800 hours
c) between 8,300 hours and 11,300 hours
d) exactly equal to 9,878 hours
d) Find the 20th percentile survival time of
these phones.
Transcribed Image Text:A company ships 5000 cell phones. They are expected to last an average of 10,000 hours before needing repair; with a standard deviation of 500 hours. Assume the survival times of the phones are normally distributed. If a phone is randomly selected to be tracked for repairs find the probability of cell phones that need repair, a) after 11,400 hours b) before 8800 hours c) between 8,300 hours and 11,300 hours d) exactly equal to 9,878 hours d) Find the 20th percentile survival time of these phones.
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