The number of permutations of nnn objects with n1n_1n1 identical objects of type 1, n2n_2n2 identical objects of type 2, …, and nkn_knk identical objects of type k is n!n1!n2!...nk!\frac {n!} {n_1!n_2!...n_k!}n1!n2!...nk!n! . Means number of distinct arrangements is
15!1!∗2!∗3!∗4!∗5!=37 837 800\frac {15!} {1!*2!*3!*4!*5!} = 37 837 8001!∗2!∗3!∗4!∗5!15!=37 837 800
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