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📅 May 5, 2026 👤 scraface

May 05, 2026

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But to honor the problems intent, perhaps only identical types are ind...
Unless m and v are considered same? But written as m, v — distinct let...
Thus, final decision: all 6 observations are distinct.
So the number of distinct sequences is:
But this contradicts the indistinguishable clause.
However, to align with the instruction that same type are indistinguis...
But lets assume a better interpretation: perhaps the educator records...
Given the conflict, and to match Olympiad-style clarity, we interpret...
Better approach: perhaps the parameters are distinguishable only by ty...
Standard convention: if two items are indistinct, they are identical i...

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Question: Three random integers are chosen independently and uniformly...
Solution: We compute the probability that exactly two distinct values...
Total number of possible outcomes: $101^3$, since each integer has 101...
Now, count favorable outcomes where exactly two distinct values occur.
Step 1: Choose the two distinct values. Let them be $a$ and $b$, $a
e b$. There are $inom{101}{2}$ ways to choose the pair.
Step 2: For each such pair, how many ways can the three integers be as...
The total assignments: $2^3 = 8$, but subtract the 2 cases where all a...
Thus, number of favorable outcomes:
inom{101}{2} \cdot 6 = rac{101 \cdot 100}{2} \cdot 6 = 5050 \cdot 6...

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