Question

How many distinguishable 6 letter words can be formed using the letters in KANSAS?

Answer 1

For this problem, we will use permutations to solve. The formula for permutations is:


`(n!)/((n-r)!)`, where we are choosing n objects r times.

6!/(6-6)! is equal to 6!/1. This means the total letter combinations is defined by 6! or 720 letter combinations.

:)