normal form of conics
• ellipse (and circle): 
where 0 < b ≤ a.
where 0 < b ≤ a.• parabola: y2 = 4ax where 0 < a.
• hyperbola: 
where 0 < a,b.
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.
- multilinear
- multinomial
- multinomial coefficient
- multinomial distribution
- multinomial theorem
- multiple
- multiple integral
- multiple precision
- multiple regression
- multiple root
- multiplication
- multiplication
- multiplication
- multiplication
- multiplication
- multiplication
- multiplication modulo n
- multiplication sign
- multiplicative group
- multiplicative identity
- multiplicative inverse
- multiplicity
- multiplying factor
- multiply out
- multivariable calculus