You have a bag containing 26 tiles, each imprinted with one letter of the alphabet. If you pick out 5 tiles, what is the probability that they are a, e, i, o, and u in that order?
pretty darn small :-)
What is the probability that the first tile you draw is "a"?
The problem is a bit unclear on a very important point: after picking a tile, is it kept out of the bag, or returned to the bag, such that it might be chosen again?
that's what the question was pointed to as smh
It doesn't mean we can't solve it, but you may have to make an assumption or interpretation of what it means.
I think it would be 1/26
that's right. Now, here's where the question comes up — if we put that tile back, the probability for each draw is again 1/26. However, I think probably the question means that we draw 5 successive tiles without replacement, so the probability of drawing "e" for the second tile is 1/25, and so on, and they are dependent events. How do you combine the probabilities for dependent events?
I need help with that
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