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Mathematics
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How many permutations of the word DODATAK
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do you know what it would be if the letters were all different?
no
nothing's gonna change
counting principle if you had 7 different letters there would be 7 choices for the first letter 6 choices for the second 5 for the third 4 for the fourth 3 for the fifth 2 for the sixth 1 for the last one counting principle says to multiply the number of choices i.e. \(7\times 6\times 5\times 4\times 3\times 2\times 1=7!\) if they were all different
but here it is a bit different, because you cannot tell the two D apart, and cannot tell the 2 A apart, so the answer is not \(7!\) it is \[\frac{7!}{2!2!}=\frac{7!}{4}\]
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pffff tj wm:DDD you are awesome
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