Difference between revisions of "Conic section"

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A '''''conic section''''' is any of several types of figures. These figures all are easily describable in terms of explicit equations in two variables with degree 2. The name ''conic section'' refers to the fact that, given two right circular cones placed tip to tip, all the conic sections can be formed by cutting through with a plane. The resulting ''imprint'' on the plane is either a '''sphere (or circle)''', '''parabola''' and '''hyperbola'''.
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A '''''conic section''''' is any of several types of figures. These figures all are easily describable in terms of explicit equations in two variables with degree 2. The name ''conic section'' refers to the fact that, given two right circular cones placed tip to tip, all the conic sections can be formed by cutting through with a plane. The resulting ''imprint'' on the plane is either a [[sphere]] (or [[circle]]), [[parabola]] and [[hyperbola]].
  
 
== Related Pages ==
 
== Related Pages ==

Revision as of 01:42, 19 June 2006

A conic section is any of several types of figures. These figures all are easily describable in terms of explicit equations in two variables with degree 2. The name conic section refers to the fact that, given two right circular cones placed tip to tip, all the conic sections can be formed by cutting through with a plane. The resulting imprint on the plane is either a sphere (or circle), parabola and hyperbola.

Related Pages

Parabola
Hyperbola
Circle
Ellipse