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Home » \[ P = 2( extlongueur + extlargeur) \] - Richter Guitar

\[ P = 2( extlongueur + extlargeur) \] - Richter Guitar

📅 May 3, 2026 👤 scraface

May 03, 2026

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📌 \times 4^{6}

📌 4^6 = (2^2)^6 = 2^{12} = 4096

📌 \times 4096 = 20480

📌 Therefore, the number of such sequences is $\boxed{20480}$.

📌 Question: A home-schooled student models planetary alignments using 4 distinguishable satellites and 2 identical orbital slots. Each slot can hold any number of satellites, but the slots are indistinguishable. How many distinct configurations are possible?

📌 Solution: We are distributing $4$ distinguishable satellites into $2$ indistinguishable orbital slots, where each slot can hold any number (including zero), and the order within a slot does not matter (since slots are indistinct and not ordered).

📌 This is equivalent to counting the number of unordered partitions of a 4-element set into up to 2 indistinct subsets.

📌 Since the slots are indistinct, we count partitions of the set of 4 satellites into at most 2 non-empty indistinct subsets. We consider all partitions of 4 labeled objects into 1 or 2 non-empty indistinct subsets.

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