Find the equation of a plane which meets the axes in `A ,Ba n dC ,` given that the centroid of the triangle `A B C` is the point `(alpha,beta,gamma)`

If a plane meets the equations axes at A ,Ba n dC such that the centroid of the triangle is (1,2,4), then find the equation of the plane.

If a plane meets the equations axes at A ,Ba n dC such that the centroid of the triangle is (1,2,4), then find the equation of the plane.

A plane meets the coordinate axes at A ,Ba n dC respectively such that the centroid of triangle A B C is (1,-2,3)dot Find the equation of the plane.

The equation of the plane which makes with coordinate axes, a triangle with its centroid (alpha, beta , gamma) is

A plane meets the coordinates axes in A, B, C such that the centroid of the triangle ABC is the point (a,a,a) .Then the equation of the plane is x+y+z=p , where p is ___

A plane meets the coordinate axes at A, B and C respectively such that the centroid of triangle ABC is (p, q, r). The equation of the plane is

A plane meets the coordinate axes in A ,B ,C such that the centroid of triangle A B C is the point (p ,q ,r)dot Show that the equation of the plane is x/p+y/q+z/r=3.

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).

The reflection of the point P (alpha, beta, gamma) in the xy-plane is

If a plane meets the coordinates axes at A, Band C, in such a way that the centroid of Delta ABC is at the point (1,2,3) , the equation of the plane is