IPMAT IndoreGeometry > Hard(33+π)k224\left(3\sqrt{3} + \pi\right) \frac{k^2}{24}(33+π)24k2(33+π)k26\left(3\sqrt{3} + \pi\right) \frac{k^2}{6}(33+π)6k2(33−π)k224\left(3\sqrt{3} - \pi\right) \frac{k^2}{24}(33−π)24k2(33+π)k26\left(3\sqrt{3} + \pi\right) \frac{k^2}{6}(33+π)6k2✅ Correct Option: 1Related questions:IPMAT Indore 2020The number of acute angled triangles whose sides are three consecutive positive integers and whose perimeter is at most 100 isIPMAT Indore 2025Consider a triangle with side lengths 4 meters, 6 meters, and 9 meters. A dog runs around the triangle in such a way that the shortest distance of the dog from the triangle is exactly 1 meter. The total distance covered (in meters) by the dog in one round isIPMAT Indore 2024Let △ABC\triangle ABC△ABC be a triangle with AB=ACAB = ACAB=AC and DDD be a point on BCBCBC such that ∠BAD=30∘\angle BAD = 30^\circ∠BAD=30∘. If EEE is a point on ACACAC such that AD=AEAD = AEAD=AE, then ∠CDE\angle CDE∠CDE equals