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📅 July 5, 2026 👤 scraface

Jul 05, 2026

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📌 Thus, the length of the shortest altitude is 7.2 m.

📌 But we can use another approach: in a right triangle inscribed in a circle with the hypotenuse as the diameter, the maximum area occurs when the triangle is isosceles, but here we use the general case.

📌 But the problem does not ask for maximum—so reconsider.

📌 But no two sides given — so the problem likely expects us to realize that for such a right triangle, area is maximized when legs are equal, but thats not unique.

📌 Wait — perhaps the triangle is formed such that the diameter is one side, and the right angle is on the circle — so its any such triangle, but area depends on shape.

📌 But looking back: the original examples are direct and computational. So likely, the problem expects:

📌 A right triangle inscribed in a circle with hypotenuse as diameter — but area is not unique — unless we assume the triangle is isosceles.

📌 But a better approach: perhaps the path forms a right triangle with legs along axes — but not specified.

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