This calculator will find either the equation of the ellipse (standard form) from the given parameters or the center, vertices, co-vertices, foci, area, circumference (perimeter), focal parameter, eccentricity, linear eccentricity, latus rectum, length of the latus rectum, directrices, (semi)major axis length, (semi)minor axis length, x-intercepts.
Writing Equations of Ellipses in Standard Form A conic section, or conic, is a shape resulting from intersecting a right circular cone with a plane. The angle at which the plane intersects the cone determines the shape, as shown in (link). Conic sections can also be described by a set of points in the coordinate plane.
When given an equation for an ellipse centered at the origin in standard form, we can identify its vertices, co-vertices, foci, and the lengths and positions of the major and minor axes in order to graph the ellipse. When given the equation for an ellipse centered at some point other than the origin.
You'll also need to work the other way, finding the equation for an ellipse from a list of its properties. Write an equation for the ellipse having one focus at (0, 3), a vertex at (0, 4), and its center at (0, 0).; Since the focus and vertex are above and below each other, rather than side by side, I know that this ellipse must be taller than it is wide.
Conic Sections and Standard Forms of Equations A conic section is the intersection of a plane and a double right circular cone. By changing the angle and location of the intersection, we can produce different types of conics. There are four basic types: circles, ellipses, hyperbolas and parabolas. None of the intersections will pass through.
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