A variable line cuts X-axis at A, Y -axix at B, where OA = a, OB = b (O as origin) such that `a^(2)+b^(2)=1`.
Find the locus of
centroid of `Delta OAB`

A variable line cuts X-axis at A, Y -axix at B, where OA = a, OB = b (O as origin) such that a^(2)+b^(2)=1 . Find the locus of circumcentre of Delta OAB

A variable line cuts x-axis at A, y-axis at B where OA = a, OB =b (O as origin) such that then the locus of circumcentre of DeltaOAB is-

A variable line cuts x-axis at A, y-axis at B where OA = a, OB =b (O as origin) such that then the locus of circumcentre of DeltaOAB is-

a variable plane which is at a constant distance 3p from the origin O cuts the axes at A,B,C. Show that the locus of the centroid of the triangle ABC is x^(-2)+y^(-2)+z^(-2)=p^(-2) .

(i) A variable plane, which remains at a constant distance '3p' from the origin cuts the co-ordinate axes at A, B, C. Show that the locus of the centroid of the triangle ABC is : (1)/(x^(2)) + (1)/(y^(2)) + (1)/(z^(2)) = (1)/(p^(2)) . (ii) A variable is at a constant distance 'p' from the origin and meets the axes in A, B, C respectively, then show that locus of the centroid of th triangle ABC is : (1)/(x^(2)) + (1)/(y^(2)) + (1)/(z^(2)) = (9)/(p^(2)).

A variable plane which remains at a constant distance 3p from the origin cuts the coordinate axes at A, B, C. Show that the locus of the centroid of triangle ABC is x^(-2) + y^(-2) + z^(-2) = p^(-2) .

A variable plane which remains at a constant distance 3p from the origin cuts the coordinate axes at A,B,C. show that the locus of the centroid of the triangle ABC is x^-2+y^-2+z^-2=p^-2 .

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)

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)