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Question 2: Part 1: Show that it is not possible to choose a uniform positive integer at random. (In other words, we cannot define a probability measure on the positive integers that can be considered uniform). Hint: What would be the probability of choosing a particular number? Part 2: Eight rooks are placed randomly on a chess board. What is the probability that none of the rooks can capture any of the other rooks? Translation for those unfamiliar with chess: 8 unit squares are chosen uniformly at random from an Sx8 grid, no 2 overlapping, What is the probability that no two chosen squares share a row or a column?

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Answer #1

we cannot chaos a uni-m posi tive an inatante that we can. and p>0 肜KM Uni FormThanks

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