Question

If all permutations of the letters of the word AGAIN are arranged in the
order as in a dictionary. What is the 49th
word?

Answer 1

@brookester6

Answer 2

ugg idk..... this one confuses me O.o lol

Answer 3

@mikaela19900630

Answer 4

yeah i have no clue

Answer 5

lol hahah it hurts my brain lol

Answer 6

I got


Starting with letter A, and arranging the other four letters, there are 4! = 24
words. These are the first 24 words. Then starting with G, and arranging A, A, I and N
in different ways, there are
4!
12
2!1!1!
=
words. Next the 37
th
word starts with I.
There are again 12 words starting with I. This accounts up to the 48
th
word.
The 49
th
word is NAAGI.

is it correct ?

Answer 7

?

Answer 8

whaaaaaaaat? lolol

Answer 9

Thank you madam

Answer 10

Nope. You've got two A's, so there are 24*2 starting with A. It says "all permutations", not "all unique permutations". The 49th permutation is the first one that starts with G: GAAIN!