(b) (3 pts) How many total distinguishable ways (2) are there of arranging a total of fifteen 3D rigid rotators in its l
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(b) (3 pts) How many total distinguishable ways (2) are there of arranging a total of fifteen 3D rigid rotators in its l
(b) (3 pts) How many total distinguishable ways (2) are there of arranging a total of fifteen 3D rigid rotators in its lowest five energy levels if the occupation number of each level is 2, 3, 5, 4, 1 respectively (that is, if two particles are in the € = 0 level, three particles are in the t = 1 level, and so on)?
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