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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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1 answer

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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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4 Years Ago

In Triangle ABC ,G Is The Centroid, D Is The Mid-point Of BC. If A = ( 2,3 ) And G = ( 7,5 ), Then The Point D Is

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Modified 4 Year Ago
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4 Years Ago

The Vertices P, Q And R Of A Triangle Are (2, 1) , (5, 2) And (3, 4), Respectively. Then, The Circumcentre Is

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Modified 4 Year Ago
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4 Years Ago

The Coordinates Of The Orthocentre Of The Triangle Formed By (0, 0) , (8, 0) And (4, 6) Is

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Modified 4 Year Ago
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4 Years Ago

The Circumcentre Of The Triangle With Vertices (0, 30), (4, 0) And (30, 0) Is

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Modified 4 Year Ago
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4 Years Ago

The Centroid If The Triangle ABC, Where A = (2, 3) , B = (8, 10) And C =(5, 5) Is

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Modified 4 Year Ago
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4 Years Ago

The Orthocentre Of The Triangle With Vertices O (0, 0), A (0, 3/2), B (-5, 0) Is

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Modified 4 Year Ago
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4 Years Ago

The Coordinates Of The Incentre Of The Triangle Having Sides 3x - 4y = 0, 5x + 12y = 0 And Y - 15 = 0 Are

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Modified 4 Year Ago
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4 Years Ago

The Vertices Of A Triangle Are (6, 0), (0, 6) And (6, 6). The Distance Between Its Circumcentre And Centroid Is

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Modified 4 Year Ago
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4 Years Ago

Three Distinct Points A, B And Cgiven In The Two-dimensional Coordinate Plane Such That The Ratio Of The Distance Of Any One Of Them From The Point (1, 0) To The Distance From The Point

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Modified 4 Year Ago
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4 Years Ago

Orthocentre Of The Triangle Formed By The Lines X - Y = 0, X + Y = 0, X = 3, Is

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Modified 4 Year Ago
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4 Years Ago

The Vertices Of A Triangle Are A (0, 0), B (0, 2) And C (2, 0), Then Find The Distance Between Its Orthocentre And Circumcentre

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Modified 4 Year Ago
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4 Years Ago

ABC Is A Triangle With Vertices A(-1, 4) , B(6, - 2) And C (-2, 4), D, E And F Are The Points Which Divide Each AB, BC And CA, Respectively In The Ratio 3 : 1 Internally.

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Modified 4 Year Ago
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4 Years Ago

The Circumcentre Of The Triangle With Vertices (8, 6), (8, - 2) And (2, - 2) Is At The Point

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Modified 4 Year Ago
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4 Years Ago

The Ratio In Which The Line X + Y = 4 Divides The Line Joining The Points (1, - 1) And (5, 7) Is

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Modified 4 Year Ago
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390 views
4 Years Ago

Points (1/2, - (13/4)) Divides The Line Joining The Points (3, - 5) And (-7, 2) In The Ratio Of

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Modified 4 Year Ago

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5838 of 46300 Questions

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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 :

In Triangle ABC ,G Is The Centroid, D Is The Mid-point Of BC. If A = ( 2,3 ) And G = ( 7,5 ), Then The Point D Is

The Vertices P, Q And R Of A Triangle Are (2, 1) , (5, 2) And (3, 4), Respectively. Then, The Circumcentre Is

The Coordinates Of The Orthocentre Of The Triangle Formed By (0, 0) , (8, 0) And (4, 6) Is

The Circumcentre Of The Triangle With Vertices (0, 30), (4, 0) And (30, 0) Is

The Centroid If The Triangle ABC, Where A = (2, 3) , B = (8, 10) And C =(5, 5) Is

The Orthocentre Of The Triangle With Vertices O (0, 0), A (0, 3/2), B (-5, 0) Is

The Coordinates Of The Incentre Of The Triangle Having Sides 3x - 4y = 0, 5x + 12y = 0 And Y - 15 = 0 Are

The Vertices Of A Triangle Are (6, 0), (0, 6) And (6, 6). The Distance Between Its Circumcentre And Centroid Is

Three Distinct Points A, B And Cgiven In The Two-dimensional Coordinate Plane Such That The Ratio Of The Distance Of Any One Of Them From The Point (1, 0) To The Distance From The Point

Orthocentre Of The Triangle Formed By The Lines X - Y = 0, X + Y = 0, X = 3, Is

The Vertices Of A Triangle Are A (0, 0), B (0, 2) And C (2, 0), Then Find The Distance Between Its Orthocentre And Circumcentre

ABC Is A Triangle With Vertices A(-1, 4) , B(6, - 2) And C (-2, 4), D, E And F Are The Points Which Divide Each AB, BC And CA, Respectively In The Ratio 3 : 1 Internally.

The Circumcentre Of The Triangle With Vertices (8, 6), (8, - 2) And (2, - 2) Is At The Point

The Ratio In Which The Line X + Y = 4 Divides The Line Joining The Points (1, - 1) And (5, 7) Is

Points (1/2, - (13/4)) Divides The Line Joining The Points (3, - 5) And (-7, 2) In The Ratio Of

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