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单词 normal form of conics
释义
normal form of conics

Mathematics
  • The ellipse, parabola, and hyperbola have the following normal forms:

    • ellipse (and circle): x2a2+y2b2=1 where 0 < b ≤ a.

    • parabola: y2 =  4ax where 0 < a.

    • hyperbola: x2a2y2b2=1 where 0 < a,b.

    By means of a rotation and translation, any non-degenerate conic can be transformed into one of the above forms, and no two distinct normal forms are congruent. See also quadrics.


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