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bisectors

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The answer BISECTORS has 1 possible clue(s) in existing crosswords.

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

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Definitions of bisectors in various dictionaries:

noun - something that bisects

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Possible Crossword Clues
Evenly dividing lines

Last Seen in these Crosswords & Puzzles
Dec 3 2006 Premier Sunday - King Feature Syndicate

Possible Dictionary Clues
Plural form of bisector.
The bdefinitionb of the angle bbisectorb of a triangle is a line segment that bisects one of the vertex angles of a triangle. In general, an angle bbisectorb is equidistant from the sides of the angle when measured along a segment perpendicular to the sides of the angle.

Bisectors might refer to
In mathematics, a Bivector or 2-vector is a quantity in exterior algebra or geometric algebra that extends the idea of scalars and vectors. If a scalar is considered an order zero quantity, and a vector is an order one quantity, then a bivector can be thought of as being of order two. Bivectors have applications in many areas of mathematics and physics. They are related to complex numbers in two dimensions and to both pseudovectors and quaternions in three dimensions. They can be used to generate rotations in any number of dimensions, and are a useful tool for classifying such rotations. They also are used in physics, tying together a number of otherwise unrelated quantities. * Bivectors are generated by the exterior product on vectors: given two vectors a and b, their exterior product a ∧ b is a bivector, as is the sum of any bivectors. Not all bivectors can be generated as a single exterior product. More precisely, a bivector that can be expressed as an exterior product is called simple; in up to three dimensions all bivectors are simple, but in higher dimensions this is not the case. The exterior product of two vectors is anticommutative and alternating, so b ∧ a is the negation of the bivector a ∧ b, producing the opposite orientation, and a ∧ a is the zero bivector.* Geometrically, a simple bivector can be interpreted as an oriented plane segment, much as vectors can be thought of as directed line segments. The bivector a ∧ b has a magnitude equal to the area of the parallelogram with edges a and b, has the attitude of the plane spanned by a and b, and has orientation being the sense of the rotation that would align a with b.In layman terms, any surface is the same bivector, if it has the same area, same orientation, and is parallel to the same plane (see figure).

Bisectors might refer to

In mathematics, a Bivector or 2-vector is a quantity in exterior algebra or geometric algebra that extends the idea of scalars and vectors. If a scalar is considered an order zero quantity, and a vector is an order one quantity, then a bivector can be thought of as being of order two. Bivectors have applications in many areas of mathematics and physics. They are related to complex numbers in two dimensions and to both pseudovectors and quaternions in three dimensions. They can be used to generate rotations in any number of dimensions, and are a useful tool for classifying such rotations. They also are used in physics, tying together a number of otherwise unrelated quantities.
* Bivectors are generated by the exterior product on vectors: given two vectors a and b, their exterior product a ∧ b is a bivector, as is the sum of any bivectors. Not all bivectors can be generated as a single exterior product. More precisely, a bivector that can be expressed as an exterior product is called simple; in up to three dimensions all bivectors are simple, but in higher dimensions this is not the case. The exterior product of two vectors is anticommutative and alternating, so b ∧ a is the negation of the bivector a ∧ b, producing the opposite orientation, and a ∧ a is the zero bivector.* Geometrically, a simple bivector can be interpreted as an oriented plane segment, much as vectors can be thought of as directed line segments. The bivector a ∧ b has a magnitude equal to the area of the parallelogram with edges a and b, has the attitude of the plane spanned by a and b, and has orientation being the sense of the rotation that would align a with b.In layman terms, any surface is the same bivector, if it has the same area, same orientation, and is parallel to the same plane (see figure).

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