SOLUTION: How many distinguishable way can these letters "unoppolati" be arranged? Is there one arrangement that spells a term that we used throughout this course? what is the probability of
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-> SOLUTION: How many distinguishable way can these letters "unoppolati" be arranged? Is there one arrangement that spells a term that we used throughout this course? what is the probability of
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Question 1142237: How many distinguishable way can these letters "unoppolati" be arranged? Is there one arrangement that spells a term that we used throughout this course? what is the probability of getting that arrangement?
2) A charity organization is selling $5 raffle tickets as part of a fund raiser program. The first prize is a trip to Mexico valued at $3450 and second prize a weekend spa package valued at $750. THE remaining 20 prizes are $25 gas cards. The number of tickets sold is 6000. what is the expected value of your gain? Answer by ikleyn(52767) (Show Source):
The number of distinguishable arrangements is = 907200.
Here 10 is the number of letters in the given word; 2! is to account for 2 identical letters "o"
and the other 2! is to account for 2 identical letters "p".
The "magic" word is "population", I think.
The probability to get this arrangement among all other distinguishable arrangements is .
The probability to have the relevant permutation among all possible permutations is the same value .
Regarding the other problem, there is a rule in this forum, that each post can carry ONE and ONLY ONE PROBLEM.
