The normal at a point on `y^2=4x` passes through `(5,0)`.There are three such normals one of which is the axies. The feet of the three normals form a triangle whose centroid is

The normal at a point on y^(2)=4x passes through (5,0) there are three such normals one of which is the axis the feet of three normals form a triangle whose centroid is

The normal at a point on the parabola y^(2) = 4x passes through (5,0) . If two more normals to this parabola also pass through(5,0) , then centroid of the triangle formed by the feet of these three normal is

Three normals to y^(2)=4x pass through the point (15,12). show that one of the normals is given by y=x-3 and find the equation of the other.

Three normals to y^2=4x pass through the point (15, 12). Show that one of the normals is given by y=x-3 and find the equation of the other.

Three normals to y^2=4x pass through the point (15, 12). Show that one of the normals is given by y=x-3 and find the equation of the other.

Three normals to y^2=4x pass through the point (15, 12). Show that one of the normals is given by y=x-3 and find the equation of the other.

The feet of the normals to y^(2)= 4ax from the point (6a,0) are

The feet of the normals to y^(2)= 4ax from the point (6a,0) are

From a point (h,k) three normals are drawn to the parabola y^2=4ax . Tangents are drawn to the parabola at the of the normals to form a triangle. The centroid G of triangle is