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The number of ways that the letter of the word CANADA can be arranged is simply the number of permutations of 6 things taken 6 at a time, which is 6 factorial, or 720. However, since the letter A is repeated twice, the number is distinct permutations is a factor of 4 less than that, or 180.
To calculate the number of ways the letters in the word "pencil" can be rearranged, we first determine the total number of letters, which is 6. Since there are two repeated letters (the letter 'e'), we divide the total number of letters by the factorial of the number of times each repeated letter appears. This gives us 6! / 2! = 360 ways to rearrange the letters in the word "pencil."
In a line in 6! = 6*5*4*3*2*1 = 720 ways.
6
6 ways.6 ways.6 ways.6 ways.
6 ways.
with words such as six instead of 6.
4! = 4 * 3 * 2 * 1 = 24 ways[1]
6 ways you could do it
6
6
The total number of ways of arranging them in a line is 6! = 6*5*4*3*2*1 = 720.
7 x 4 t 1
6 ways
There are 60 different ways of answering this question correctly! You work it out!
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