Home
Class 12
MATHS
A line from (-1,0) intersects the parabo...

A line from `(-1,0)` intersects the parabola `x^(2)= 4y` at A and B. Then the locus of centroid of `DeltaOAB` is (where O is origin)

Promotional Banner

Similar Questions

Explore conceptually related problems

A variable line through the point P(2,1) meets the axes at A an d B . Find the locus of the centroid of triangle O A B (where O is the origin).

A variable line through the point P(2,1) meets the axes at A and B .Find the locus of the centroid of triangle OAB (where O is the origin).

A variable line through the point P(2,1) meets the axes at a an d b . Find the locus of the centroid of triangle O A B (where O is the origin).

A variable line through the point P(2,1) meets the axes at Aa n dB . Find the locus of the centroid of triangle O A B (where O is the origin).

Line y=2x-b cuts the parabola y=x^(2)-4x at points A and B. Then the value of b for which angleAOB is a right is (where O is origin) _________ .

Line y=2x-b cuts the parabola y=x^(2)-4x at points A and B. Then the value of b for which angleAOB is a right is (where O is origin) _________ .

Line y=2x-b cuts the parabola y=x^(2)-4x at points A and B. Then the value of b for which angleAOB is a right is (where O is origin) _________ .

Line y=2x-b cuts the parabola y=x^(2)-4x at points A and B. Then the value of b for which angleAOB is a right is (where O is origin) _________ .