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Home » The Ultimate List: Top 5 Starters That Perfectly Define 'Legends Za Starters!' - Abbey Badges

The Ultimate List: Top 5 Starters That Perfectly Define 'Legends Za Starters!' - Abbey Badges

📅 February 26, 2026 👤 scraface

Feb 26, 2026

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📌 Divide by \(\pi\): \(288 = 12r^2\).

📌 Thus, \(r^2 = 24\) and \(r = \sqrt{24} = 2\sqrt{6}\).

📌 #### \(2\sqrt{6}\)

📌 Solve for \(x\): \(\log_2(x^2 - 5x) = 3\).

📌 Rewrite: \(x^2 - 5x = 2^3 = 8\).

📌 So, \(x^2 - 5x - 8 = 0\).

📌 Use quadratic formula: \(x = \frac{5 \pm \sqrt{25 + 32}}{2}\).

📌 \(x = \frac{5 \pm \sqrt{57}}{2}\).

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And (2,2,0).
Is there (4,0,0)? No.
Or (1,1,2) and perm.
What about (0,0,4)? No.
Or (3,1,0)? Already included.
And (2,3, -1)? No.
Is (1,3,0) different? No.
So only three distinct multisets.
But standard stars and bars for unordered non-negative integers: numbe...
The number of partitions of 4 with at most 3 parts is 3? Let's list:

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