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4 Years Ago

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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Modified 4 Year Ago
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4 Years Ago

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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Modified 4 Year Ago
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4 Years Ago

Let PS Be The Median Of The Triangle With Vertices P(2, 2), Q(6, -1) And R(7, 3). The Equation Of The Line Passing Through (1,-1) And Parallel To PS Is

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Modified 4 Year Ago
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4 Years Ago

If Point P (a, B) Lies On The Straight Line 3x + 2y = 13 And The Point Q (b, A) Lies On The Straight Line 4x - Y = 5, Then Equation Of The Line PQ Is

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Modified 4 Year Ago
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4 Years Ago

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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Modified 4 Year Ago
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4 Years Ago

Joint Equation Of Pair Of Lines Through (3, - 2) And Parallel To X^2 - 4xy + 3y^2 = 0 Is

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Modified 4 Year Ago
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4 Years Ago

Let PQR Be A Right Angled Isosceles Triangle, Right Angled At P (2, 1). If The Equation Of The Line QR Is 2x + Y = 3, Then The Equation Representing The Pair Of Lines PQ And PR Is

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Modified 4 Year Ago
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4 Years Ago

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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Modified 4 Year Ago
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Falguni 4 Years Ago

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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Modified 4 Year Ago Falguni
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4 Years Ago

The Equation Of A Straight Line, Which Passes Through The 2008 Point (a Cos3 Theta, A Sin3theta) And Perpendicular To X Sec Theta + Y Cosec Theta = A, Is

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Modified 4 Year Ago
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4 Years Ago

The Equations Y = + - Root 3x, Y =1 Are The Sides Of

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Modified 4 Year Ago
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Sanchit 4 Years Ago

The Straight Line 3x + Y = 9 Divides The Line Segment Joining The Points (1, 3) And (2, 7) In The Ratio

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Modified 4 Year Ago Sanchit
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4 Years Ago

The Orthocentre Of The Triangle Formed By The Lines Xy = 0 And X + Y = 1 Is

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Modified 4 Year Ago
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4 Years Ago

The Equations To A Pair Of Opposite Sides Of Parallelogram Are X^2 - 5^x + 6 = 0 And Y^2 - 6^y + 5 = 0, The Equations To Its Diagonals Are

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Modified 4 Year Ago
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4 Years Ago

The Locus Of Variable Point Whose Distance From

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Modified 4 Year Ago
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4 Years Ago

The Point Of Intersection Of Lines Represented By The Equation 3x^2 + 8x^y - 3y^2 + 29x - 3y + 18 = 0 Is

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Modified 4 Year Ago
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4 Years Ago

If The Sum Of The Distances Of A Point From Two Perpendicular Lines In A Plane Is 1, Then Its Locus Is

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Modified 4 Year Ago
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4 Years Ago

Let A (2, - 3) And B (- 2,1) Be Vertices Of A Triangle ABC. If The Centroid Of This Triangle Moves On The Line 2x + 3y = 1, Then The Locus Of The Vertex C Is The Line

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Modified 4 Year Ago
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4 Years Ago

Line L Has Intercepts A And B On The Coordinate Axes. When The Axes Are Rotated Through A Given Angle, Keeping The Origin Fixed, The Same Line L Has Intercepts P And Q, Then

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Modified 4 Year Ago
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4 Years Ago

The Straight Lines X + Y = 0, 5x + Y = 4 And X + 5y = 4 Form

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Modified 4 Year Ago
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4 Years Ago

The Ratio By Which The Line 2x + 5y - 7 = 0 Divides The Straight Line Joining The Points (- 4, 7) And (6, - 5) Is

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Modified 4 Year Ago
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4 Years Ago

A Straight Line Perpendicular To The Line 2x + Y = 3 Is Passing Through (1, 1). Its Y -intercept Is

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Modified 4 Year Ago
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Idhant 4 Years Ago

The Points (2, 5) And (5, 1) Are Two Opposite Vertices Of A Rectangle. If Other Two Vertices Are Points On The Straight Line Y = 2x + K, Then The Value Of K Is

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Modified 4 Year Ago Idhant
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4 Years Ago

The Straight Lines X + Y = 0, 3x + Y - 4 = 0, X + 3y - 4 = 0 Form A Triangle Which Is

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Modified 4 Year Ago
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4 Years Ago

The Point (4, 1) Undergoes The Following Three Transformations Successively (i) Reflection About The Line Y = X. (ii) Translation Through A Distance 2 Units Along The Positive Direction Of X-axis.

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Modified 4 Year Ago
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4 Years Ago

The Points (-a, - B), (0, 0), (a, B) And (a^2, Ab) Are :

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Modified 4 Year Ago

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26 of 46300 Questions

Recent Questions

A Straight Line Through The Point A(3, 4) Is Such That Its Intercept Between The Axes Is Bisected At A. Its Equation Is

If The Lines Ax + Ky + 10 = 0, Bx + (k + 1)y + 10 = 0 And Cx+ K (k + 2)y + 10 = 0 Are Concurrent, Then

Let PS Be The Median Of The Triangle With Vertices P(2, 2), Q(6, -1) And R(7, 3). The Equation Of The Line Passing Through (1,-1) And Parallel To PS Is

If Point P (a, B) Lies On The Straight Line 3x + 2y = 13 And The Point Q (b, A) Lies On The Straight Line 4x - Y = 5, Then Equation Of The Line PQ Is

If The Slope Of One Of The Lines Represented By Axx^2+2hxy+by2 = 0 Is The Square Of The Other, Then

Joint Equation Of Pair Of Lines Through (3, - 2) And Parallel To X^2 - 4xy + 3y^2 = 0 Is

Let PQR Be A Right Angled Isosceles Triangle, Right Angled At P (2, 1). If The Equation Of The Line QR Is 2x + Y = 3, Then The Equation Representing The Pair Of Lines PQ And PR Is

The Equations Of The Lines Through (1, 1) And Making Angles Of 45 Degree With The Line X + Y = 0 Are

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

The Equation Of A Straight Line, Which Passes Through The 2008 Point (a Cos3 Theta, A Sin3theta) And Perpendicular To X Sec Theta + Y Cosec Theta = A, Is

The Equations Y = + - Root 3x, Y =1 Are The Sides Of

The Straight Line 3x + Y = 9 Divides The Line Segment Joining The Points (1, 3) And (2, 7) In The Ratio

The Orthocentre Of The Triangle Formed By The Lines Xy = 0 And X + Y = 1 Is

The Equations To A Pair Of Opposite Sides Of Parallelogram Are X^2 - 5^x + 6 = 0 And Y^2 - 6^y + 5 = 0, The Equations To Its Diagonals Are

The Locus Of Variable Point Whose Distance From

The Point Of Intersection Of Lines Represented By The Equation 3x^2 + 8x^y - 3y^2 + 29x - 3y + 18 = 0 Is

If The Sum Of The Distances Of A Point From Two Perpendicular Lines In A Plane Is 1, Then Its Locus Is

Let A (2, - 3) And B (- 2,1) Be Vertices Of A Triangle ABC. If The Centroid Of This Triangle Moves On The Line 2x + 3y = 1, Then The Locus Of The Vertex C Is The Line

Line L Has Intercepts A And B On The Coordinate Axes. When The Axes Are Rotated Through A Given Angle, Keeping The Origin Fixed, The Same Line L Has Intercepts P And Q, Then

The Straight Lines X + Y = 0, 5x + Y = 4 And X + 5y = 4 Form

The Ratio By Which The Line 2x + 5y - 7 = 0 Divides The Straight Line Joining The Points (- 4, 7) And (6, - 5) Is

A Straight Line Perpendicular To The Line 2x + Y = 3 Is Passing Through (1, 1). Its Y -intercept Is

The Points (2, 5) And (5, 1) Are Two Opposite Vertices Of A Rectangle. If Other Two Vertices Are Points On The Straight Line Y = 2x + K, Then The Value Of K Is

The Straight Lines X + Y = 0, 3x + Y - 4 = 0, X + 3y - 4 = 0 Form A Triangle Which Is

The Point (4, 1) Undergoes The Following Three Transformations Successively (i) Reflection About The Line Y = X. (ii) Translation Through A Distance 2 Units Along The Positive Direction Of X-axis.

The Points (-a, - B), (0, 0), (a, B) And (a^2, Ab) Are :

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