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@@ -2575,7 +2575,7 @@ <h4>Archimedes and the Illusion of Limits</h4>
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<br><br>
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Archimedes approximated the circumference of a circle using inscribed and circumscribed polygons.
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<br>
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He began with a hexagon — not the minimal 3‑ or 4‑gon — because the hexagon is both easy to construct and already close to the circle.
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He began with a hexagon because the hexagon is both easy to construct and already close to the circle.
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<br>
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By repeatedly bisecting the angles, he produced 12‑gons, 24‑gons, and eventually a 96‑gon.
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<li>the right triangle</li>
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<li>the equilateral triangle</li>
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<li>the isosceles right triangle</li>
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<li>the 30–60–90 triangle°</li>
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<li>the 30°–60°–90° triangle</li>
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</ul>
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<br>
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<p>For these angles, the identity

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