Typical permutation
The number of different permutations of all the letters of the word PERMUTATION such that any two consecutive letters in the arrangement are neither both vowels nor both identical is
NOTE : options are in the form 63 multiplied by 6!5!.
8 multiplied by 6! 6!.
57 multiplied by 5!5!.
7 multiplied by 7!5!.
This section requires Javascript.
You are seeing this because something didn't load right. We suggest you, (a) try
refreshing the page, (b) enabling javascript if it is disabled on your browser and,
finally, (c)
loading the
non-javascript version of this page
. We're sorry about the hassle.
0 solutions
No explanations have been posted yet. Check back later!