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Find the radius of circle. ............... #maths #geometry #olympiad #cds #cat #518 #cbse #ssc #cgl
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564 views32likes2:49relishmath5632Original Release: 2026-05-10

To find the radius of a circle inscribed in a square with given tangent segments, apply the Pythagorean theorem to a right triangle formed by the radius and tangent segments. Given a circle inscribed in a square with tangent segments of 9 cm and 2 cm, let the radius be r. The perpendicular distance from the center to the tangent is r, and the remaining segment is r-2. The hypotenuse is the full tangent length of 9 cm. Applying Pythagoras: (r-2)² + (9-r)² = r², which simplifies to r² - 4r + 4 + 81 - 18r + r² = r², further simplifying to r² - 22r + 85 = 0. Solving this quadratic equation gives r = 5 or r = 17. Since the radius must be less than the tangent length of 9 cm, the valid solution is r = 5 cm.

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