If `(h ,k)` is a point on the axis of the parabola `2(x-1)^2+2(y-1)^2=(x+y+2)^2` from where three distinct normals can be drawn, then prove that `h > 2.`

If (h,k) is a point on the axis of the parabola 2(x-1)^2 + 2(y-1)^2 = (x+y+2)^2 from where three distinct normal can be drawn, then the least integral value of h is :

If (h,k) is a point on the axis of the parabola 2(x-1)^(2)+2(y-1)^(2)=(x+y+2)^(2) from where three distinct normal can be drawn, then the least integral value of h is:

If (h,k) is a point on the axis of the parabola 2{(x-1)^2 + (y-1)^2} = (x+y)^2 from where three distinct normal can be drawn, then the least integral value of h is :

Find the point on the axis of the parabola 3y^2+4y-6x+8 =0 from where three distinct normals can be drawn.

Find the point on the axis of the parabola 3y^2+4y-6x+8 =0 from where three distinct normals can be drawn.

The set of points on the axis of the parabola (y-2)^2=4(x-1/2) from which three distinct normals can be drawn to the parabola are

The set of points on the axis of the parabola (y-2)^2=4(x-1/2) from which three distinct normals can be drawn to the parabola are

The set of points on the axis of the parabola 2{(x−1) 2 +(y−1) 2 }=(x+y) 2 from which three distinct normals can be drawn to the parabola ,such that

Find the point on the axis of the parabola 3y^2+4y-6x+8 =0 from when three distinct normals can be drawn.

The set of points on the axis of the parabola (x-1)^(2)=8(y+2) from where three distinct normals can be drawn to the parabola is the set (h,k) of points satisfying