radius vector

American  

noun

• radii vectores,
  plural
• radius vectors
  plural

1. Mathematics. the length of the line segment joining a fixed point or origin to a given point.

2. Astronomy.

   1. the straight line joining two bodies in relative orbital motion, as the line from the sun to a planet at any point in its orbit.

   2. the distance between two such bodies at any point in the orbit.

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radius vector British  

noun

1. maths a line joining a point in space to the origin of polar or spherical coordinates

2. astronomy an imaginary line joining a satellite to the planet or star around which it is orbiting

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radius vector Scientific  

1. A line segment that joins the origin and a variable point in a system of polar or spherical coordinates.

2. The imaginary straight line that connects the center of the Sun or another body with the center of a planet, comet, or other body that orbits it.

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Other Word Forms

Noun Inflected Forms

• radii vectores
  plural
• radius vectors
  plural

Etymology

Origin of radius vector

First recorded in 1745–55

Example Sentences

See Examples For:

radius vector

Note that the torque vector is orthogonal to both the force vector and the radius vector.

From Textbooks ● Mar. 30, 2016

The area covered would always be uniform, because the radius vector would always be uniform in length.

From Aether and Gravitation by William George Hooper

M. Le Verrier then remarks, as one of the strong proofs of the correctness of the general theory, that the error of radius vector is explained as accurately as the error of longitude.

From Astronomical Discovery by Herbert Hall Turner

The third law enables us to compute the time taken by the radius vector to sweep over the entire area of the orbit, which is identical with the time of revolution.

From Encyclopaedia Britannica, 11th Edition, Volume 2, Slice 7 "Arundel, Thomas" to "Athens" by Various

Since this is so, we may define Spring by the following geometric representation in which the angle ZOP, made by the radius vector with the fundamental plane, shows a springlike tendency.

From Of All Things by Robert C. Benchley