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Modified 4 Year Ago
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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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The Intercept On The Line Y = X By The Circle X^2 + Y^2 - 2^x = 0 Is AB. Equation Of The Circle On AB As A Diameter, Is
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The Equation Of Two Circles Which Touch The Y - Axis At (0, 3) And Make An Intercept Of 8 Units On X - Axis , Are
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A Variable Circle Passes Through The Fixed Point A (p, Q) And Touches X - Axis. The Locus Of The Other End Of The Diameter Through A Is
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If Two Distinct Chords, Drawn From The Point (p, Q) On The Circle X2 + Y2 = Px + Qy (where Pq 0) Are Bisected By The X -axis, Then
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Modified 4 Year Ago
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If The Line Y = 7x - 25 Meets The Circle X2 + Y2= 25 In The Points A, B, Then The Distance Between A And B Is
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The Circles X^2 + Y^2 - 10^x + 16 = 0 And X^2 + Y^2 = R^2 Intersect Each Other In Two Distinct Points If
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The Centre Of A Circle Passing Through The Points (0, 0), (1, 0) And Touching The Circle X^2 + Y^2 = 9 Is
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The Lines 2x - 3y = 5 And 3x - 4y = 7 Are Diameters Of A Circle Of Area 154 Sq. Units. Then The Equation Of This Circle Is
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The Lines 2x - 3y = 5 And 3x - 4y = 7 Are Diameters Of A Circle Of Area 154 Sq. Units. Then The Equation Of This Circle Is
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If The Two Circles (x - 1)^2 + (y - 3)^2 = R^2 And X^2 + Y^2 - 8x + 2y + 8 = 0 Intersect In Two Distinct Points, Then
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If A Circle Passes Through The Point (a, B) And Cuts The Circle X^2 + Y^2 = K^2 Orthogonally, Then The Equation Of The Locus Of Its Centre Is
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The Locus Of The Mid-point Of A Chord Of The Circle X^2 + Y^2 = 4 Which Subtends A Right Angle At The Origin Is
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A Straight Line Through The Point A(3, 4) Is Such That Its Intercept Between The Axes Is Bisected At A. Its Equation Is
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If The Lines Ax + Ky + 10 = 0, Bx + (k + 1)y + 10 = 0 And Cx+ K (k + 2)y + 10 = 0 Are Concurrent, Then
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If The Slope Of One Of The Lines Represented By Axx^2+2hxy+by2 = 0 Is The Square Of The Other, Then
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Joint Equation Of Pair Of Lines Through (3, - 2) And Parallel To X^2 - 4xy + 3y^2 = 0 Is
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The Equations Of The Lines Through (1, 1) And Making Angles Of 45 Degree With The Line X + Y = 0 Are
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If The Line Px - Qy = R Intersects The Coordinate Axes At (a, 0) And (0, B), Then The Value Of A + B Is Equal To
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The Equations Y = + - Root 3x, Y =1 Are The Sides Of
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