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quadric

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The answer QUADRIC has 0 possible clue(s) in existing crosswords.

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The word QUADRIC is VALID in some board games. Check QUADRIC in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of quadric in various dictionaries:

noun - a curve or surface whose equation (in Cartesian coordinates) is of the second degree

Of or relating to geometric surfaces that are defined by quadratic equations.

noun - a type of geometric surface

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Possible Dictionary Clues
Of or relating to geometric surfaces that are defined by quadratic equations.
(of a surface or curve) described by an equation of the second degree.
a curve or surface whose equation (in Cartesian coordinates) is of the second degree
a curve or surface that is described by an equation that has at least one variable that is squared
A quadric surface or curve.

Quadric description
In mathematics, a quadric or quadric surface (quadric hypersurface in higher dimensions), is a generalization of conic sections (ellipses, parabolas, and hyperbolas). It is a hypersurface (of dimension D) in a (D + 1)-dimensional space, and it is defined as the zero set of an irreducible polynomial of degree two in D + 1 variables (D=1 in the case of conic sections). When the defining polynomial is not absolutely irreducible, the zero set is generally not considered a quadric, although it is often called a degenerate quadric or a reducible quadric. * In coordinates x1, x2, ..., xD+1, the general quadric is thus defined by the algebraic equation* * * * * * * i * , * j * = * 1 * * * D * + * 1 * * * * x * * i * * * * Q * * i * j * * *

Quadric description

In mathematics, a quadric or quadric surface (quadric hypersurface in higher dimensions), is a generalization of conic sections (ellipses, parabolas, and hyperbolas). It is a hypersurface (of dimension D) in a (D + 1)-dimensional space, and it is defined as the zero set of an irreducible polynomial of degree two in D + 1 variables (D=1 in the case of conic sections). When the defining polynomial is not absolutely irreducible, the zero set is generally not considered a quadric, although it is often called a degenerate quadric or a reducible quadric.
* In coordinates x1, x2, ..., xD+1, the general quadric is thus defined by the algebraic equation*
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