How many distinct linear permutations can you make using the letters from FLOOWNEDEN?
Basically how many different layouts can you have, using the letters "FLOOWNEDEN"
I know what permutations are. I don't know how to solve it. It's not 10!.
It also has to be a distinct permutation, so I'm not sure if I should divide it by 2! ?
Due to the repeat letters
If I understood shadow correctly... FLOOWNEDEN = 10 letters... How many possibilities is there with those 10 letters?
Mhm yeah, distinct
I understand that.. but I don't know what to do when it says it's distinct lol
Yeah it means no repetitions, so O, N, and E cannot repeat
\[\frac{ 10! }{ 2!^{3} }\] Basically it's all the variations of 10!, but ensuring distinction by taking out the variations by which the letters repeat. Since there are 2 letters, we get 2!. But there are three of these,( O, N, E) so we do 2! times 2! times 2! or 2!^3
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