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Length: \( 3w = 150 \) meters - Portal da AcÃºstica

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 Solution: We want the probability that a binary string of length 8 has exactly three 1s, no two of which are adjacent, with each 1 occurring independently with probability $ \frac{1}{3} $, and 0s with $ \frac{2}{3} $.

📌 First, compute the number of binary strings of length 8 with exactly 3 non-adjacent 1s.

📌 This is a classic combinatorics problem: number of ways to place 3 non-adjacent 1s in 8 positions.

📌 Model: Place 3 ones such that no two are adjacent. To enforce non-adjacency, we can use the "stars and bars with gaps" method.

📌 Represent placing 3 ones with at least one zero between each. First place 3 ones with a zero between each: 1 0 1 0 1 → uses 5 positions, leaving $ 8 - 5 = 3 $ zeros to distribute freely in the 4 gaps: before first 1, between first and second, between second and third, and after third.

📌 Let the number of extra zeros in these 4 gaps be $ x_1, x_2, x_3, x_4 \geq 0 $, with sum $ x_1 + x_2 + x_3 + x_4 = 3 $

📌 Number of non-negative integer solutions: $ \binom{3 + 4 - 1}{3} = \binom{6}{3} = 20 $

📌 So there are 20 valid configurations (binary strings) with exactly 3 non-adjacent 1s.

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