- #1
moonman239
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Here's an interesting problem: At an Easter egg hunt, the host blindfolds all 20 children before sending them out to collect the Easter eggs. All 100 eggs are randomly placed throughout a 300-square-foot yard, whose boundaries are blocked off (except of course for the entrance).
Given that, what is the probability that:
1) Child #1 ends up with more eggs in his basket than child #2?
2) Child #1 ends up with the most eggs?
3) At least one child ends up with no eggs at all?
What I do know about this problem is that a hypergeometric distribution would not be the best fit, because removing one egg decreases the probability of another child finding an egg.
Given that, what is the probability that:
1) Child #1 ends up with more eggs in his basket than child #2?
2) Child #1 ends up with the most eggs?
3) At least one child ends up with no eggs at all?
What I do know about this problem is that a hypergeometric distribution would not be the best fit, because removing one egg decreases the probability of another child finding an egg.
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