Lines that form at the intersection of an infinite conic surface and a plane. If the intersection is a [closed curve]?, the section is called ellipse (of which the circle is a special case in which the plane is exactly perpendicular to the axis of the cone). If the plane is parallel to the axis of the cone, the section is called parabola. Finally, if the intersection is an open curve, and the plane is not parallel to the axis of the cone, the figure is an hyperbola. |
Curves that form at the intersection of an infinite conic surface and a plane. If the intersection is a [closed curve]?, the section is called an ellipse (of which the circle is a special case in which the plane is exactly perpendicular to the axis of the cone). If the plane is parallel to any tangent plane of the cone, the section is called a parabola. Finally, if the intersection is an open curve, and the plane is not parallel to the axis of the cone, the figure is an hyperbola. |
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Very good visuals, thank you. RoseParks |
Very good visuals, thank you. RoseParks |