Question

How many distinguishable ways can you arrange the letters in the word "MISSISSIPPI"?

Answer 1

Answer:  34,650



Step-by-step explanation:

Given Word : "MISSISSIPPI"

The total number of letters in the given word: 11

Number of times S appears : 4

Number  of times I appears : 4

Number of times P appears :2

 

Now, by permutations the number of arrangements of the letters in the given word will be :

$n=\dfrac{11!}{4!4!2!}\\\\=34650$

Hence, the the number of arrangements of the letters in the given word= 34,650.

Answer 2

34,650 is the answer, I think