Question

In how many ways can the letters of the word MISSISSIPPI be rearranged ?

Answer 1

\(\large \color{black}{\begin{align}
& \normalsize \text{In how many ways can the letters of the word MISSISSIPPI be rearranged ?}\hspace{.33em}\\~\\
\end{align}}\)

Answer 2

Easy peasy

Answer 3

i so did not look that up ;)

Answer 4

Really? copy and paste?

Answer 5

XD

Answer 6

lol

Answer 7

please pay attention to word 'rearranged '.

Answer 8

\[\frac{ 11! }{ 4! * 4! * 2! }\]

Answer 9

There you go.

Answer 10

is arranging and rearranging same thing

Answer 11

34650 :) yes!! they r same

Answer 12

r u sure

Answer 13

@imqwerty Did you use my equation to get the answer?

Answer 14

i m confused very much

Answer 15

But your rating is 97 and you're a mathlete...
I thought you were smart lol

Answer 16

yea @steve816 i used the same equation to get the answer :)

Answer 17

Wow, Mr.Bond

Answer 18

I guess, tons of ways? XD

Answer 19

Brony go away.

Answer 20

excuse me?

Answer 21

I'm messing with ya :p

Answer 22

-.-

Answer 23

M, i,i,i,i,S,S,S,S,P,P

1-m,4-i,4-s,2-p
total = 1+4+4+2=11

in 11! ways if makes a distinction between the repeated letter cases so we have a multiple of those according to how many redundant cases we got

so 11!/(4!*4!*2!)

Answer 24

in 11! ways it* makes

Answer 25

there is a nice way to picture it

Answer 26

like lets say for the 4, is you take those apart and put it to the side