ally exclusive? Are they independent? Justify your answers. Problem 3. Suppose the BART train system in California has 5 backup generators in in the North Bay Area for when PG&E cuts power. Each one of them has a probability 0.99 of functioning when turned on. You may assume independence of the (a) What is the probability that none of the (b) if we require the use of 2 generators to provide enough power for the day, what is the use DO generators. will work? kenerators probability we will not be able to provide that power? Stese thar the probabiliiv.a farmin Wisonsinaises diiry camle is o a Problem

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Can you do problem 3? Answers a, b

ally exclusive? Are they independent? Justify your answers.
Problem 3. Suppose the BART train system in California has 5 backup generators in
in the North Bay Area for when PG&E cuts power. Each one of them has a probability
0.99 of functioning when turned on. You may assume independence of the
(a) What is the probability that none of the
(b) if we require the use of 2 generators to provide enough power for the day, what is
the
use
DO
generators.
will work?
kenerators
probability we will not be able to provide that power?
Stese thar the probabiliiv.a farmin Wisonsinaises diiry camle is o a
Problem
Transcribed Image Text:ally exclusive? Are they independent? Justify your answers. Problem 3. Suppose the BART train system in California has 5 backup generators in in the North Bay Area for when PG&E cuts power. Each one of them has a probability 0.99 of functioning when turned on. You may assume independence of the (a) What is the probability that none of the (b) if we require the use of 2 generators to provide enough power for the day, what is the use DO generators. will work? kenerators probability we will not be able to provide that power? Stese thar the probabiliiv.a farmin Wisonsinaises diiry camle is o a Problem
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