Find, foci and asymptotes (if any). Given is the polar equation \(\ds r=\frac{2}{1-2\cos \theta }\text{.}\) Which type of conic section does this polar equation represent: Parabola, ellipse, or ...

In this article, we come up with the chapter notes of one of the parts of the conic section i.e., Parabola including important concepts, formulae and some previous year solved questions for coming ...

A parabola is a symmetrical, U-shaped curve. It is a type of conic section, a geometric shape that forms through the intersection of a plane and a right circular cone. The standard equation for a ...

2,0)\text{,}\) \((0,-1)\text{,}\) and \((0,3)\text{.}\) For what values of the constant \(k\) is this conic section an ellipse? Now assume that \(k\) has the value in the middle of the interval found ...

The outer shape is an ellipse with two extra dissimilar conical sections that appear to be a parabola and a hyperbola ... end of the ellipse. Conics were described by Appolonius of Perga (c200BCE).