CATGeometry > Medium20(4π3+3)20 \left(\frac{4\pi}{\sqrt{3}} + \sqrt{3}\right)20(34π+3)20(4π3−3)20 \left(\frac{4\pi}{\sqrt{3}} - \sqrt{3}\right)20(34π−3)25(4π3−3)25 \left(\frac{4\pi}{3} - \sqrt{3}\right)25(34π−3)25(4π3+3)25 \left(\frac{4\pi}{3} + \sqrt{3}\right)25(34π+3)✅ Correct Option: 3Related questions:CAT 2020 Slot 2Let C1C1C1 and C2C2C2 be concentric circles such that the diameter of C1C1C1 is 2 cm2 \mathrm{~cm}2 cm longer than that of C2C2C2. If a chord of C1C1C1 has length 6 cm6 \mathrm{~cm}6 cm and is a tangent of C2C2C2, then the diameter, in cm, of C1C1C1 isCAT 2018 Slot 2On a triangle ABCA B CABC, a circle with diameter BCB CBC is drawn, intersecting ABA BAB and ACA CAC at points PPP and QQQ, respectively. If the lengths of AB,ACA B, A CAB,AC, and CPC PCP are 30 cm,25 cm30 \mathrm{~cm}, 25 \mathrm{~cm}30 cm,25 cm, and 20 cm20 \mathrm{~cm}20 cm respectively, then the length of BQBQBQ , in cm , isCAT 2022 Slot 3In a triangle ABC,AB=AC=8ABC, AB = AC = 8ABC,AB=AC=8cm. AAA circle drawn with BCBCBC as diameter passes through AAA. Another circle drawn with center at AA A passes through BBB and CCC. Then the area, in sq. cm, of the overlapping region between the two circles is