subtangent

  • 1Subtangent — Sub*tan gent, n. (Geom.) The part of the axis contained between the ordinate and tangent drawn to the same point in a curve. [1913 Webster] …

    The Collaborative International Dictionary of English

  • 2subtangent — [sub tan′jənt] n. Geom. the segment of the x axis included between the ordinate of a given point on a curve and the tangent at that point …

    English World dictionary

  • 3Subtangent — In geometry, the subtangent is the projection of the tangent upon the axis of abscissas (i.e., the x axis). Tangent here specifically means a line segment which is tangential to a point P on a curve and which intersects the x axis at point Q .… …

    Wikipedia

  • 4subtangent — /sub tan jeuhnt/, n. Geom. the part of the x axis cut off between the ordinate of a given point of a curve and the tangent at that point. [1705 15; SUB + TANGENT] * * * …

    Universalium

  • 5subtangent — sub·tangent …

    English syllables

  • 6subtangent — |səb+ noun Etymology: sub + tangent : the projection on the x axis of the portion of the tangent to a curve between the x axis and the point of tangency …

    Useful english dictionary

  • 7Tangent — For the tangent function see trigonometric functions. For other uses, see tangent (disambiguation). In geometry, the tangent line (or simply the tangent) to a curve at a given point is the straight line that just touches the curve at that point… …

    Wikipedia

  • 8Isaac Barrow — Infobox Scientist box width = 200px name = Isaac Barrow image size = 300px caption = Isaac Barrow (1630 1677) birth date = October 1630 birth place = London, England nationality = United Kingdom death date = death date and… …

    Wikipedia

  • 9List of curve topics — This is a list of curve topics in mathematics. See also curve, list of curves, and list of differential geometry topics.*acnode *algebraic curve *arc *asymptote *asymptotic curve *Barbier s theorem *barycentric… …

    Wikipedia

  • 10Differential geometry of curves — This article considers only curves in Euclidean space. Most of the notions presented here have analogues for curves in Riemannian and pseudo Riemannian manifolds. For a discussion of curves in an arbitrary topological space, see the main article… …

    Wikipedia