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Summary

DescriptionCoth sech csch.svg	English: Plots of Red: Hyperbolic Cosecant: csch(x) = 2 / (e^x − e^−x) Blue: Hyperbolic Secant: sech(x) = 2 / (e^x + e^−x) Green: Hyperbolic Cotangent: coth(x) = (e^x + e^−x) / (e^x − e^−x) Plotted with cubic bézier-curves. The bézier-controll-points are calculated to give a very accurate result. Symbols are embeded in "Computer Modern" (TeX) font. Deutsch: Graphen von Rot: Cosecans Hyperbolicus Blau: Secans Hyperbolicus Grün: Cotangens Hyperbolicus
Date	24 September 2010, 18:03 (UTC)
Source	Hyperbolic_Secant.svg Hyperbolic_Cosecant.svg Hyperbolic_Cotangent.svg
Author	Hyperbolic_Secant.svg: Geek3 Hyperbolic_Cosecant.svg: Geek3 Hyperbolic_Cotangent.svg: Geek3 derivative work: Georg-Johann (talk)
SVG development InfoField	The SVG code is valid. Category:Valid SVG created with Text Editor This vector image was created with a text editor.

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This image is a derivative work of the following images:

File:Hyperbolic_Secant.svg licensed with Cc-by-sa-3.0, GFDL
- 2008-06-10T22:09:37Z Geek3 520x220 (13725 Bytes) {{Information |Description={{en|1=Hyperbolic Secant function plot sech(x) = 2 / (e^x + e^-x) Plotted with cubic bezier-curves. The bezier-controll-points are calculated to give a very accurate result. Asymptotes are included

File:Hyperbolic_Cosecant.svg licensed with Cc-by-sa-3.0, GFDL
- 2008-06-10T22:11:52Z Geek3 520x520 (13667 Bytes) {{Information |Description={{en|1=Hyperbolic Cosecant function plot csch(x) = (e^x - e^-x) / 2 Plotted with cubic bezier-curves. The bezier-controll-points are calculated to give a very accurate result. Asymptotes are includ

File:Hyperbolic_Cotangent.svg licensed with Cc-by-sa-3.0, GFDL
- 2008-06-10T22:07:05Z Geek3 420x420 (12542 Bytes) {{Information |Description={{en|1=Hyperbolic Cotangent function plot coth(x) = (e^x + e^-x) / (e^x - e^-x) Plotted with cubic bezier-curves. The bezier-controll-points are calculated to give a very accurate result. Asymptote