Ellipse and parabola are two conic sections in an optical syste... | Filo
Ellipse and parabola are two conic sections in an optical syste... | Filo
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5.6: Kepler’s Laws
5.6: Kepler’s Laws
Apr 12, 2018
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Cone of Apollonius 3D print: Slicing a cone with a plane will produce the famous curves known as the conic sections. Slicing at a right angle to the cone’s axis of symmetry produces a circle, and tilting the intersecting plane a bit produces an ellipse. When the plane is tilted parallel to the side of the cone the curve produced is a parabola, and tilting even further creates a hyperbola. The discovery of the mathematics demonstrated here are attributed to Apollonius of Perga from about 250 BC-
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