It Rearranges Itself!

Relevant wiki: Permutations without Repetition - Basic

There are 3! = 6 ways to rearrange the 3 letters of the word "six".

(While there are 4! = 24 ways to rearrange the 4 letters of the words "four" and "five" and 5! ÷ 2! = 60 ways to rearrange the 5 letters (of which the 2 "e"s are identical) of the word "three".)

Statement: There are 3 ways to rearrange the word THREE.

Reply: $\color{#D61F06} \boxed{\text{Fasle}}$ . It should be $\dfrac{5!}{2! } = 60$ ways.

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Statement: There are 4 ways to rearrange the word FOUR.

Reply: $\color{#D61F06} \boxed{\text{Fasle}}$ . It should be $4! = 24$ ways.

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Statement: There are 5 ways to rearrange the word FIVE.

Reply: $\color{#D61F06} \boxed{\text{Fasle}}$ . It should be $4! = 24$ ways.

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Statement: There are 6 ways to rearrange the word SIX.

Reply: $\color{#20A900} \boxed{\text{True}}$ . There are $3! =6$ ways.