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Z = @(eps, y) (c.*y.^2)./(1+ sqrt(1- eps.*c.^2.*y.^2)); y_conic_plus=@(eps, z, c) sqrt(z.*(2/c-eps.*z)); y_conic_minus=@(eps, z, c) -sqrt(z.*(2/c-eps.*z)); ...

This paper describes the eccentricity, amplitude, phase shift, angular momentum, polarization, radial path, and orbital ...

Sketch the graph of the ellipse \(\ds \frac{x^2}{9}+\frac{y^2}{16}=1\) and determine its foci. Let \(C\) be the conic which consists of all points \(P=(x,y)\) such ...

Explore the different conic sections and their graphs. Use the Cone View to manipulate the cone and the plane creating the cross section, and then observe how the Graph View changes. Change the ...

Sketch the graph of the ellipse \(\ds \frac{x^2}{9}+\frac{y^2}{16}=1\) and determine its foci. Let \(C\) be the conic which consists of all points \(P=(x,y)\) such ...

Projecting the conic equation onto the frustum render plane allows orbital lines to be tessellated in screen space to an exact equation of the conic. This minimizes any tessellation artifacts by ...