A conic section is a plane curve which can be specified in terms of:
- a given straight line $D$ known as the directrix
- a given point $F$ known as a focus
- a given constant $\epsilon$ known as the eccentricity.
- $(1): \quad q = \epsilon \, p$
Then $K$ is a conic section.
Equation $(1)$ is known as the focus-directrix property of $K$.
This category has the following 12 subcategories, out of 12 total.
- Ellipses (5 C, 18 P)
- Hyperbolas (3 C, 13 P)
- Parabolas (1 C, 9 P)
Pages in category "Conic Sections"
The following 13 pages are in this category, out of 13 total.