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Let S And S And Br The Foci Of An Ellipse And B Any One Of The Extremities Of Its Minor Axis.

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Let The Length Of The Latus Rectum Of An Ellipse With Its Mojor Axis Along X-axis And Center At The Origin,

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If Tangent Are Drawn To The Ellipse X^2 + 2y^2 = 2 At All Points On The Ellipse Other Than Its Four Vectors Then Mid Points Of The Tangent

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If 5x + 9 =0 Is The Directrix Of The Hyperbola

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If A Directrix Of A Hyperbola Centred At The Origin And Passing Through The Point

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If The Line Y = Mx + 7 Root 3 Is Normal To The Hyperbola

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If The Eccentricity Of The Standard Hyperbola Passing Through The Point (4, 6) Is 2, Then The Equation Of The Tangent Of The Hyperbola

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If The Vertices Of A Hyperbola Be At (-2, 0) And (2, 0) And One Of Its Foci Be At

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If A Hyperbola Has Length Of Its Conjunction Axis Equal To 5 And The Distance Between Its Fici Is 13,

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Equation Of A Common Tangent Of The Parabola Y^2 = 4x And The Hyperbola Xy =2 Is

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Then S Represents,

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The Equation Of A Tangent To The Hyperbola

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A Hyperbola Has Its Center At The Origin, Passes Through The Point

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Let 0 < Theta < Pie / 2. If The Eccentricity Of The Hyperbola

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Let A E R And The Three Vector A = Ai + J + 3k, B= 2i + J - Ak And

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If A Vector Perpendicular To Both The Vectors A +b And A - B Has The Magnitude

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The Distance Of Point Having Position Vector

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If A Unit Vector A Makes Pie /3 With I Pie /4 With J And

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Let A = 3i + J And Beta = 2i - J +k . If Beta = Beta 1- Beta 2, Where

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Let A = 3i + 2j + Xk And B = I - J +k , For Some Real X. Th Then

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The Magnitude Of The Projection Of The Vector

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Let A, B And C Be Three Unit Vectors, Out Of Which Vector B And C Are Non - Parallel.

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The Sum Of The District Real Values Of For Which The Vectors

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Respectively Be The Position Vectors Of The Points A, B And C With Respect To The Origin O .

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4 Years Ago

Let A = I + 2j + 4k, B = I + Aj + 4k And C = 2i + 4j + (A^2 -1) K Be Coplanar

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Given Vector Where Vector A And B Are Non - Collinear The Value Of

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There Vector Such That B = 2a And A Is Perpendicular To C Then A Possible Value Of

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Let A = I + J + Root 2 K, B=b1 I + B2 J Root 2k And

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Let A = I - J, B = I + J + K And C Be A Vector Such That

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The Length Of The Perpendicular Drawn From Point

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Let S And S And Br The Foci Of An Ellipse And B Any One Of The Extremities Of Its Minor Axis.

Let The Length Of The Latus Rectum Of An Ellipse With Its Mojor Axis Along X-axis And Center At The Origin,

If Tangent Are Drawn To The Ellipse X^2 + 2y^2 = 2 At All Points On The Ellipse Other Than Its Four Vectors Then Mid Points Of The Tangent

If 5x + 9 =0 Is The Directrix Of The Hyperbola

If A Directrix Of A Hyperbola Centred At The Origin And Passing Through The Point

If The Line Y = Mx + 7 Root 3 Is Normal To The Hyperbola

If The Eccentricity Of The Standard Hyperbola Passing Through The Point (4, 6) Is 2, Then The Equation Of The Tangent Of The Hyperbola

If The Vertices Of A Hyperbola Be At (-2, 0) And (2, 0) And One Of Its Foci Be At

If A Hyperbola Has Length Of Its Conjunction Axis Equal To 5 And The Distance Between Its Fici Is 13,

Equation Of A Common Tangent Of The Parabola Y^2 = 4x And The Hyperbola Xy =2 Is

Then S Represents,

The Equation Of A Tangent To The Hyperbola

A Hyperbola Has Its Center At The Origin, Passes Through The Point

Let 0 < Theta < Pie / 2. If The Eccentricity Of The Hyperbola

Let A E R And The Three Vector A = Ai + J + 3k, B= 2i + J - Ak And

If A Vector Perpendicular To Both The Vectors A +b And A - B Has The Magnitude

The Distance Of Point Having Position Vector

If A Unit Vector A Makes Pie /3 With I Pie /4 With J And

Let A = 3i + J And Beta = 2i - J +k . If Beta = Beta 1- Beta 2, Where

Let A = 3i + 2j + Xk And B = I - J +k , For Some Real X. Th Then

The Magnitude Of The Projection Of The Vector

Let A, B And C Be Three Unit Vectors, Out Of Which Vector B And C Are Non - Parallel.

The Sum Of The District Real Values Of For Which The Vectors

Respectively Be The Position Vectors Of The Points A, B And C With Respect To The Origin O .

Let A = I + 2j + 4k, B = I + Aj + 4k And C = 2i + 4j + (A^2 -1) K Be Coplanar

Given Vector Where Vector A And B Are Non - Collinear The Value Of

There Vector Such That B = 2a And A Is Perpendicular To C Then A Possible Value Of

Let A = I + J + Root 2 K, B=b1 I + B2 J Root 2k And

Let A = I - J, B = I + J + K And C Be A Vector Such That

The Length Of The Perpendicular Drawn From Point

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