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Syntractrix information


A syntractrix is a curve of the form

[1]
The syntractrix for and
The syntractrix for and

It is the locus of a point on the tangent of a tractrix at a constant distance from the point of tangency, as the point of tangency is moved along the curve.[2]

  1. ^ George Salmon (1879). A Treatise on the Higher Plane Curves: Intended as a Sequel to A Treatise on Conic Sections. Published by Hodges, Foster, and Figgis. Page 290. [1]
  2. ^ Dionysius Lardner, A system of algebraic geometry 1823, p. 261–263 [2]

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Syntractrix

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A syntractrix is a curve of the form x + b 2 − y 2 = a ln ⁡ b + b 2 − y 2 y . {\displaystyle x+{\sqrt {b^{2}-y^{2}}}=a\ln {\frac {b+{\sqrt {b^{2}-y^{2}}}}{y}}...

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Gallery of curves

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Clélies Cochleoid Cycloid Horopter Isochrone Pursuit curve Rhumb line Syntractrix Tractrix Trochoid Archimedean spiral Cornu spiral Fermat's spiral Hyperbolic...

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List of curves

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spiral [3] Hyperbolic spiral Lituus Logarithmic spiral Nielsen's spiral Syntractrix Tractrix Trochoid Bézier curve Loess curve Lowess Ogee Polygonal curve...

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List of mathematical shapes

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Hyperbolic spiral Lituus Logarithmic spiral Nielsen's spiral Golden spiral Syntractrix Tractrix Trochoid Bézier curve Splines B-spline Nonuniform rational B-spline...

Word Count : 3580

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