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alexander crossing in loganville - inBeat

📅 May 3, 2026 👤 scraface

May 03, 2026

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n < 33.666\ldots
The largest integer \( n \) satisfying this is \( n = 33 \). Verify:
a_{33} = 2 + 32 \cdot 3 = 2 + 96 = 98 < 100
a_{34} = 2 + 33 \cdot 3 = 101 > 100
Thus, there are \(\boxed{33}\) terms before the value exceeds 100.
Question:** The mechanical engineer is calibrating sensors placed at p...
Solution:** We are given that \( y \) is a positive multiple of 5 and...
y^3 < 12000
Take cube roots of both sides:
y < \sqrt[3]{12000}

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