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Radius vector

  • Position (geometry)
  • In geometry, a position or position vector, also known as location vector or radius vector, is a Euclidean vector that represents a point P in space.

    Position (geometry)

  • Vector fields in cylindrical and spherical coordinates
  • \theta } is the angle between the z {\displaystyle z} axis and the radius vector r {\displaystyle r} connecting the origin to the point in question,

    Vector fields in cylindrical and spherical coordinates

  • Angular velocity
  • (linear speed) and angle θ {\displaystyle \theta } relative to the radius vector; in these terms, ⁠ v ⊥ = v sin ⁡ ( θ ) {\displaystyle v_{\perp }=v\sin(\theta

    Angular velocity

  • Euclidean vector
  • physics, and engineering, a Euclidean vector or simply a vector (sometimes called a geometric vector or spatial vector) is a geometric object that has magnitude

    Euclidean vector

  • Torque
  • displacement d θ {\displaystyle \mathrm {d} {\boldsymbol {\theta }}} and the radius vector r {\displaystyle \mathbf {r} } as d s = d θ × r {\displaystyle \mathrm

    Torque

  • Angular momentum
  • center, as all of the force is directed along the radius vector, and none is perpendicular to the radius. Mathematically, torque τ = r × F = 0 , {\displaystyle

    Angular momentum

  • Newtonian dynamics
  • {\displaystyle \displaystyle n=3N} -dimensional radius-vector. Similarly, three-dimensional velocity vectors v 1 , … , v N {\displaystyle \displaystyle \mathbf

    Newtonian dynamics

  • Vector graphics
  • Vector graphics are a form of computer graphics in which visual images are created directly from geometric shapes defined on a Cartesian plane, such as

    Vector graphics

  • Poynting vector
  • non-zero only in the θ direction, that is, a vector field looping around the center conductor at every radius between R1 and R2. Inside the conductors themselves

    Poynting vector

  • Absolute space and time
  • is uniquely determined by its radius vector r = O P → {\displaystyle \mathbf {r} ={\vec {OP}}} (the origin of this vector coincides with the point O and

    Absolute space and time

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Radius vector

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Radius vector

  • Perradial
  • a.

    Situated around the radii, or radial tubes, of a radiate.

  • Radius vector
  • n.

    An ideal straight line joining the center of an attracting body with that of a body describing an orbit around it, as a line joining the sun and a planet or comet, or a planet and its satellite.

  • Radius
  • n.

    A ray, or outer floret, of the capitulum of such plants as the sunflower and the daisy. See Ray, 2.

  • Radii
  • pl.

    of Radius

  • Radii
  • n.

    pl. of Radius.

  • Vector
  • n.

    Same as Radius vector.

  • Radiuses
  • pl.

    of Radius

  • Radius
  • n.

    A right line drawn or extending from the center of a circle to the periphery; the semidiameter of a circle or sphere.

  • Radixes
  • pl.

    of Radix

  • Radices
  • pl.

    of Radix

  • Radius
  • n.

    The preaxial bone of the forearm, or brachium, corresponding to the tibia of the hind limb. See Illust. of Artiodactyla.

  • Radius
  • n.

    The movable limb of a sextant or other angular instrument.

  • Radius
  • n.

    The barbs of a perfect feather.

  • Radial
  • a.

    Of or pertaining to a radius or ray; consisting of, or like, radii or rays; radiated; as, (Bot.) radial projections; (Zool.) radial vessels or canals; (Anat.) the radial artery.

  • Radius
  • n.

    Radiating organs, or color-markings, of the radiates.

  • Radian
  • n.

    An arc of a circle which is equal to the radius, or the angle measured by such an arc.

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