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Consider the case for the boson particle system. From 1 assembly containing thousands of groups, there are the number of states g10 = 3 (states a, b and c), and the number of boson balls n10 = 4 in group 10. Map the possible combinations in the 10th group and prove that the number of combinations is equal to

Consider the case for the boson particle system. From 1 assembly containing thousands of groups, there are the number of states g10 = 3 (states a, b and c), and the number of boson balls n10 = 4 in group 10. Map the possible combinations in the 10th group and prove that the number of combinations is equal to

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Consider the case for the boson particle system. From 1 assembly containing thousands of groups, there are the number of states g10 = 3 (states a, b and c), and the number of boson balls n10 = 4 in group 10. Map the possible combinations in the 10th group and prove that the number of combinations is equal to
Petunjuk: Gunakan model tabel No.Keadaan No.Komb 1. XXXX : : 15.
Transcribed Image Text:Petunjuk: Gunakan model tabel No.Keadaan No.Komb 1. XXXX : : 15.
(n1o + 810 – 1)! _ (4+3-1)! 6.5.4.3.2.1 CN =15 susunan %3D mo:(80 - 1)! 4!(3 – 1)! 4!2! (4.3.2.1)2.1
Transcribed Image Text:(n1o + 810 – 1)! _ (4+3-1)! 6.5.4.3.2.1 CN =15 susunan %3D mo:(80 - 1)! 4!(3 – 1)! 4!2! (4.3.2.1)2.1
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