The number of unique arrangements that can be made with the 13 letter word "statistically" is 13!, which is equal to 6,227,020,800.
The formula for calculating the number of unique arrangements for a word with n letters is n!, which stands for n factorial. This means multiplying all the numbers from 1 to n together.
If there are repeated letters in the word, the number of unique arrangements will decrease. This is because the repeated letters will result in duplicate arrangements, so the total number of unique arrangements will be divided by the factorial of the number of repeated letters.
Yes, the number of unique arrangements can be calculated for words with any number of letters. However, for words with a large number of letters, the calculation may become more complex and a computer program may be needed to find the exact number.
The number of unique arrangements will remain the same if the letters are rearranged but the word remains the same. This is because the total number of unique arrangements is based on the number of distinct letters in the word, not the specific order of the letters.