If a circle of constant radius `3c` passes through the origin and meets the axes at `Aa n dB` , prove that the locus of the centroid of ` triangleA B C` is a circle of radius `2c`

If a circle of constant radius 3k passes through the origin and meets the axes at Aa n dB , prove that the locus of the centroid of triangle OA B is a circle of radius 2cdot

If a circle of constant radius 3c passes through the origin and meets the axes at AandB prove that the locus of the centroid of /_ABC is a circle of radius 2c

If a circle of constant radius 3k passes through the origin and meets the axes in A and B, then the locus of the centroid of triangleOAB is :

If a circle of constant radius 3K passes through the origin and meets the axes at A&B.the locus of the centroid of triangleOAB is

A circle of radius r passes through the origin and meets the axes at A and B. The locus of the centroid of triangleOAB" is"

A circle of radius r passes through the origin and meets the axes at A and B. The locus of the centroid of triangleOAB" is"

A circle of constant radius 2r passes through the origin and meets the axes in 'P' and 'Q' Locus of the centroid of the trianglePOQ is :

A circle of constant radius 2r passes through the origin and meets the axes in 'P' and 'Q' Locus of the centroid of the trianglePOQ is :

If a circle of constant radius 3k passes through the origin O and meets the coordinate axes at Aa n dB , then the locus of the centroud of triangle O A B is (a) x^2+y^2=(2k)^2 (b) x^2+y^2=(3k)^2 (c) x^2+y^2=(4k)^2 (d) x^2+y^2=(6k)^2