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You have 7 balls that are each a different color of the rainbow. In how many distinct ways can these balls be ordered?

User Yassin
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4 votes

Answer:

5040 ways

Explanation:

User TygerTy
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You have 7 balls that are each a different color of the rainbow. Then, the number of distinct ways in which these balls can be ordered will be given by 7!. 7! = 7*6*5*4*3*2 = 5040 ways. Thus, in 5040 ways, the number of balls can be put in distinct arrangements.
User Andrew Templeton
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