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Home » Nose Piercing for Every Nose Type: Find Your Flawless Match Today! - Appcentric

Nose Piercing for Every Nose Type: Find Your Flawless Match Today! - Appcentric

📅 February 27, 2026 👤 scraface

Feb 27, 2026

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📌 \text{LCM}(15, 25) = 3 \cdot 5^2 = 3 \cdot 25 = 75

📌 Therefore, both systems will align at the start after $ \boxed{75} $ seconds.

📌 Question: A geographer is studying a triangular grid of weather stations where true equilateral triangles have sides aligned to a coordinate system based on modulo $6$ symmetry. If the distance between adjacent stations in one direction is $60$ km, how many integer-coordinate points (lattice points) lie strictly inside a large equilateral triangle with side length $6$ units (in km), assuming the vertices are at lattice points satisfying modular constraints?

📌 Solution: We model the triangular grid using a coordinate system adapted to equilateral triangles, but the problem simplifies: we interpret lattice points inside a large equilateral triangle of side length 6 in a triangular lattice where vertices are at lattice points and side length corresponds to 6 units. However, for computational geometry in such grids, the classic approach uses area and Pick’s Theorem.

📌 Pick’s Theorem states:

📌 A = I + \frac{B}{2} - 1

📌 where $A$ is area, $I$ is interior lattice points, and $B$ is boundary lattice points. We seek $I$, but the problem wants interior points only. First, compute the area of the large equilateral triangle with side length $6$:

📌 A = \frac{\sqrt{3}}{4} \cdot 6^2 = \frac{\sqrt{3}}{4} \cdot 36 = 9\sqrt{3}

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