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There is only one combination and that is AABBCC.

There are 90 permutations. Some of these are:

AABBCC, AABCBC, AABCCB, AACBBC, AACBCB, AACCBB,

ABABCC, ABACBC, ABACCB, ABBACC, ABBCAC, ABBCCA,

ABCABC, ABCACB, ABCBAC, ABCACB, ABCCAB, ABCCBA, etc.

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Wiki User

9y ago
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Frankie Pike

Lvl 1
1y ago
How did you get that answer! Did you take 6!/2^3 (6 for n, 2 because doubles, 3 because there are three doubles)?

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Q: What are all of the various possible combinations or permutations of AABBCC using all 6 letters?
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