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how far off the coast is international waters - Moon Smoking

📅 May 15, 2026 👤 scraface

May 15, 2026

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Now, count the favorable permutations where the first $n$ positions co...
Choose one copy of each type for the first $n$ positions: since the co...
The remaining $3n$ positions must be filled with the remaining $3$ cop...
since each type now has 3 identical copies left.
Thus, the number of favorable permutations is:
This is a simplified exact expression for the probability.
We total number of distinct linear sequences is:
Now, compute the number of favorable sequences where the first 4 posit...
So for each choice of two types $X, Y$ and each way to assign 2 of eac...
For each such choice, the number of full sequences is:

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