Michaelmoo
cbff...
- Joined
- Sep 23, 2008
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- 2009
A factory makes televisions and video machines. By checking for faults regularly, it is found that on average, 5 out of every 300 televisions are faulty and 8 out of every 200 video machines are faulty.
How many televisions must be checked so that the probability of at least one being faulty is greater than 0.95?
What I did was do 1-(probability of not faulty) > 0.95, from this:
(59/60)^n < 0.05
Anyone have a more simple method?
How many televisions must be checked so that the probability of at least one being faulty is greater than 0.95?
What I did was do 1-(probability of not faulty) > 0.95, from this:
(59/60)^n < 0.05
Anyone have a more simple method?
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