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Home » \Rightarrow \frac9d^22 = 14a^2 - Get link 4share

\Rightarrow \frac9d^22 = 14a^2 - Get link 4share

📅 March 9, 2026 👤 scraface

Mar 09, 2026

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📌 Solution: Use the formula for the circumradius $R$ of a triangle:

📌 R = \frac{abc}{4A}

📌 where $a = 17$, $b = 25$, $c = 28$, and $A$ is the area. First, compute the semi-perimeter:

📌 s = \frac{17 + 25 + 28}{2} = 35

📌 Then compute the area using Heron’s formula:

📌 A = \sqrt{35(35 - 17)(35 - 25)(35 - 28)} = \sqrt{35 \cdot 18 \cdot 10 \cdot 7} = \sqrt{44100} = 210

📌 Now compute $R$:

📌 R = \frac{17 \cdot 25 \cdot 28}{4 \cdot 210} = \frac{11900}{840} = \frac{1190}{84} = \frac{595}{42} = \frac{85}{6}

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