In repeated rolling of a fair die find the minimum number


1. (Pepy's Problem). Find the probability that at least sixes are obtained when 6n fair dice are rolled. Write a formula for it, and compute it for ::: ::: 5. Do you see a pattern in the values?

2. In repeated rolling of a fair die, find the minimum number of rolls necessary in order for the probability of at least one six to be

(a) > :5:

(b) > :9:

2. * In repeated rolling of a fair die, find the minimum number of rolls necessary in order for the probability of at least sixes to be > :9 when 2; 3.

3. (System Reliability). A communication system consists of com- ponents, each of which will independently function with probability p. The total system will be able to operate effectively if at least half of its components function. For what values of is a five-component system more likely to operate effectively than a three-component system?

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Basic Statistics: In repeated rolling of a fair die find the minimum number
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