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JEE Delight | Circles | A circle trapped in a trapezoid | Matrix matching
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JEE Delight | Circles | A circle trapped in a trapezoid | Matrix matching
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0:12:03
JEE Delight | Simple yet elegant | max [r1+r2] for two touching circles inscribed in a semi-circle
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JEE Delight | Circles | Lines 5x+12y-10=0 & 5x-12y-40=0 touch a circle C1 of diameter 6
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JEE Delight | Circles | All Common tangents to three given circles
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JEE Delight | Circles | Conditions on number of circles touching three given lines #Hindi #JEE
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JEE Delight | Circles | A circle trapped in a trapezoid | Matrix matching
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JEE Delight | Geometry of complex number | Circles | SE#6 | JEE Advanced 2013
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JEE Delight | Circles | Least value of m for centre of circle on y=ax touching two given circle
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JEE Delight | Circles | Circle touching a pair of straight lines and a given circle
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JEE Delight | Two circles passing through two fixed points & touching a line intersect orthogona...
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JEE Delight | Circles | Radical centre of circles drawn on the sides of triangle ABC as diameters
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JEE Delight | Circles | A beautiful problem with geometry and trigonometry
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JEE Delight | Geometry of complex number | Circles | SE#10 | JEE Advanced 2013
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JEE Delight | Circles | Passage based | Incircle of a triangle with a given side & contact point
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Circles | JEE Delight | A circles which cuts the three circles orthogonally
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Circles | JEE Delight | A series of connected concepts in a question
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Circles | JEE Delight | Circles → Lines → Locus → Series
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JEE Delight | Circles | Common chord of two circles touching a parabola & passing through its fo...
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JEE Delight | Geometry of complex number | Circles | #3 Selected solved examples
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JEE Delight | JA 2019 | An amazing question with interacting circles , tangents and parabola
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Circles | JEE Delight | Two statements based on geometry of circles
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JEE Delight | Circles | Radius of a sphere touching 8 spheres of radius unity on a regular octagon
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JEE Delight | Geometry of complex number | Circles | SE#12 | Triangle & square | Complex functio...
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JEE Delight | Circles | If L1, L2 & L3 are length of tangents to circles such that L1^4=L2^2L3^2...
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