SOLUTION: Given the letter set {F-L-U-O-R-I-N-E}, how many three letter groups could you make if the end letters have to be vowels? (these three-letter "groups" do not have to make any sense
Algebra.Com
Question 516081: Given the letter set {F-L-U-O-R-I-N-E}, how many three letter groups could you make if the end letters have to be vowels? (these three-letter "groups" do not have to make any sense.) Repetition is not permitted.
Answer by josmiceli(19441) (Show Source): You can put this solution on YOUR website!
There are 4 vowels. The permutations of 4 things
taken 2 at a time is
There are 12 ways to put vowels at the ends
That leaves 6 other letters in the
8 letter word
The possible permutations
are
The possible arrangements of these 2 groups is
Hope I got it
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