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Introduction of Conic section

A Conic Section (or just conic) is a curve obtained as the intersection of a cone. More specifically, a right circular conical surface with a plane. In analytic geometry, a conic may be described as a plane algebraic curve of degree 2. There are a various other geometric definitions possible. One of the most useful is that a conic consists of those points whose distances to some point called a focus and some line called a directrix are in a fixed ratio called the eccentricity.

Traditionally, the three types of conic section are the hyperbola, parabola and ellipse. The circle is a special case of the ellipse and is of sufficient interest in its own right that it is sometimes called the 4th type of conic section. Type of a conic corresponds to its eccentricity, those with eccentricity less than 1 is being ellipses, those with eccentricity equal to 1 is being parabolas and those with eccentricity greater than 1 is being hyperbola. In the focus-directrix definition of a conic the circle is a limiting case with eccentricity 0. In modern geometry there are degenerate cases like the union of two lines is included as conics as well.

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conic section

equation

eccentricity (e)

linear eccentricity (c)

semi-latus rectum (l)

focal parameter (p)

circle

X2+y2=a2

0

0

a

∞

ellipse

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parabola

Y2=4ax

1

a

2a

2a

hyperbola

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Conics – General Information

What is Conics, or conic sections, are explained as plane figures that are shaped while it is intersected with a double-napped cone and a plane.  The below diagram shows the unlike conics that may be formed by a double-napped cone being cut by a plane: 

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Parabolas:  It is noticed that to create a parabola through intersecting a cone and a plane, the plane can pass through the base of the cone, but only will pass through one of the cones.

Any of these conics may be graphed on a coordinate plane.  Thus the graph of any conic on an x-y coordinate plane can be mentioned by an equation in the form:

Ax2 + Bxy + Cy2 + Dx + Ey + F = 0

This is called equation of General Form for all conics.  We study the different conics and their equations, graphs, that we may conclude the type of conic mentioned the equation based on the values of the given coefficients, A, B, C, D, E and F.

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