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For special security in a certain protected area, it was decided to put three lighting bulbs on each pole. If each bulb has a probability p of burning out in the first 100 hours of service,

calculate the probability that at least one of them is still good after 100 hours. If $p = 0.3,$ how many bulbs would be needed on each pole to ensure 99% safety that at least one is good after 100 hours?

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Part 1: A bulb an either glow or burn out so it is problem of binomial distribution. Let X denotes number of bulbs burning out in the first 100 hours of service.

P = Probability of burning out in the first $100$ hours of service $= 0.3$

$$q = 1 …

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