CATGeometry > Medium(π4)12\left(\frac{\pi}{4}\right)^{\frac{1}{2}}(4π)21(π33)12\left(\frac{\pi}{3 \sqrt{3}}\right)^{\frac{1}{2}}(33π)21(π6)12\left(\frac{\pi}{6}\right)^{\frac{1}{2}}(6π)21(π43)12\left(\frac{\pi}{4 \sqrt{3}}\right)^{\frac{1}{2}}(43π)21✅ Correct Option: 2Related questions:CAT 2024 Slot 3The midpoints of sides ABABAB, BCBCBC, and ACACAC in △ABC\triangle ABC△ABC are MMM, NNN, and PPP, respectively. The medians drawn from AAA, BBB, and CCC intersect the line segments MPMPMP, MNMNMN and NPNPNP at XXX, YYY, and ZZZ, respectively. If the area of △ABC\triangle ABC△ABC is 144014401440 sq cm, then the area, in sq cm, of △XYZ\triangle XYZ△XYZ isCAT 2024 Slot 2ABCD is a trapezium in which AB is parallel to CD. The sides AD and BC when extended, intersect at point E. If AB = 2 cm, CD = 1 cm, and perimeter of ABCD is 6 cm, then the perimeter, in cm, of △AEB\triangle AEB△AEB isCAT 2018 Slot 1Given an equilateral triangle T1\mathrm{T} 1T1 with side 24 cm24 \mathrm{~cm}24 cm, a second triangle T2\mathrm{T} 2T2 is formed by joining the midpoints of the sides of T1\mathrm{T} 1T1. Then a third triangle T3\mathrm{T} 3T3 is formed by joining the midpoints of the sides of T2\mathrm{T} 2T2. If this process of forming triangles is continued, the sum of the areas, in sq cm , of infinitely many such triangles T1, T2, T3,…\mathrm{T} 1, \mathrm{~T} 2, \mathrm{~T} 3, \ldotsT1, T2, T3,… will be