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The Locus Of The Centres Of The Circle, Which Touch The Circle,
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The Line X=y Touches A Circle At Point (1, 1) If The Circle Also Passes Through The Point
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If The Circle X^2 + Y^2 + 5kx + 2y + K = 0 And 2
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The Common Tangent To The Circle X^2 + Y^2 = 4 And
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The Tangent And The Normal Lines At The Point
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If A Variable Line, 3x + 4y - A =0 Is Such That The Two Circle
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A Circle Cute A Chord Of Length 4a On The X-axis And Passes A Point On The Y - Axis,
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Two Circle With Equal Radii Are Interesting At The Points
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A Square Is Intended In The Circle X^2 + Y^2 - 6x + 8y - 103 = 0
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If The Are Of An Equilateral Triangle Inscribed In The Circle
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If The Circle X^2 + Y^2 - 16x - 20y + 164 = R^2
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Equation Of A Common Tangent To The Circle Tangent To Circle,
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Observe The Following Statements
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The Circle X^2 + Y^2 - 8x + 4y + 4 = 0 Touches
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The Equation Of Circumcircle Of The Triangle Formed By The Lines X = 0, Y = 0, 2x + 3y = 5, Is
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Suppose A Circle Passes Through (2, 2) And (9, 9) And Touches The X - Axis At P. If O Is The Origin, Then OP Is Equal To
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For A Equilateral Triangle, The Center Is The Origin And The Length Af Altitude Is A. Then, The Equation Of The Circumcircle Is
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The Equation Of The Circle Concentric To The Circle 2x^2 + 2y^2 - 3x + 6y + 2 = 0 And Having Area Double The Area Of The Circle, Is
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The Other End Of The Diameter Through The Point (-1, 1) On The Circle X^2 + Y^2 - 6^x + 4^y - 12 = 0 Is
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The Equation Of The Circle Of Radius 3 That Lines In The Fourth Quadrant And Touching The Lines X = 0 And Y = 0, Is
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