How many permutations can you make with the word infinite?
I thought about counting each different letter and then doing by group.
what's the total number of letters ? and how many letters re repeating ?
8 letters, with N repeating twice and I repeating 3 times.
(5 unique letters)
Got it. It would be the total divided by the total of each one.
alright nice \[\huge\rm \color{ReD}{i}\color{blue}{n}f\color{reD}{i}\color{blue} {n}\color{ReD}{i}te \] \[\huge\rm \frac{ 8! }{ \color{Red}{3!}\color{blue}{2!} }\]
yes right total number divide by total number of repeating letters
Thanks a lot. My problem is to distinguish which of so many formulas to use hehe
now solve to find final answer**
3360 :)
hahah well you don't need formula for this one
I know, I just get confused sometimes
3360 ?
Yep
doesn't looks right.
Actually it is the correct answer in the book :)
ohh nvm *facepalm* i solved `6!` over 3!2!
Hehe thanks for all the help :)
yes 3360
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