Question

A classic counting problem is to determine the number of different ways that the letters of "success" can be arranged. Find that number

Answer 1

Answer:420 ways

Step-by-step explanation:

Success

The total =7!

S: 3!

C:2!

Permutation: 7!/(3!2!)

: 5040/(6×2)

The arrangement will be 420ways

Answer 2

Answer: 420 ways

Step-by-step explanation:

Given the word "success"

It consists of :

3 letter "s" = 3!

2 letter "c" = 2!

And a total of 7 letters. = 7!

The number of ways that the letters can be arranged can be given as;

N = 7!/(3!)(2!)

N = 7!/12 = 420 ways