4
11
In how many distinct ways can the letters of the word MEDDLES beβ arranged?
4! = 24 ways.
There are 40,320 ways to arrange eight letters. In this case, around sixty of those ways will result in English words.
60 ways.
30 ways
They can be rearranged in 16 different ways.
The nine letters in chocolate can be rearranged in 362,880 different ways.
I would say like a billion or a trillion. lol
There are 8 letters with no repeated letters and you are working out the number of combintaions of all 8 letters with respect to order so the answer is 8P8=8!=40320
120
The only nine letter word that can be spelled with the letters in 'marmalade' is MARMALADE.
The letter is the word "small" can be rearranged in 60 different ways.
10!/3!.3!.2!
Fix X then you are left with 10 letters, so you have 10! ways to arrange
If your asking how they can be rearranged then... There are 5 letters. 5 can go in the first spot then 4 in the second and 3 in the third 2 in the fourth spot and 1 in the fifth. 5*4*3*2*1 = 120
In how many distinct ways can the letters of the word MEDDLES beβ arranged?
720 ways.