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A class has 12 students. In how many different ways can the students be put into lab groups consisting of 3 students in each group.

The answer in the book is 369600. But I do not understand how they got this answer.

  • Math -

    The number of ways groups of m and (n-m) objects that can be formed from n distinct objects is

    The analogous formula for groups each consisting of m1, m2, objects (which add up to n) is:
    n!/(m1!m2!m3!!), where = n.

    Thus the number of ways of partitioning 12 students into 4 groups of 3 is 12!/(3!3!3!3!)
    = 369600

  • Math -

    i don not no well the calclus is the same kinda so you should probally choose division yeah division

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