Vicipaedia

Fasciculus:HyperbolicAnimation.gif

HyperbolicAnimation.gif ‎(489 × 443 elementa imaginalia, magnitudo fasciculi: 1.09 megaocteti, typus MIME: image/gif, looped, 81 repla, 5.7 s)

Hic fasciculus apud Vicimedia Communia iacet; in aliis inceptis adhiberi potest. Contenta paginae descriptionis fasciculi subter monstrantur.

Summarium

Descriptio
English: Animated plot of the trigonometric (circular) and hyperbolic functions. In red, curve of equation x² + y² = 1 (unit circle), and in blue, x² - y² = 1 (equilateral hyperbola), with the points (cos(θ),sin(θ)) and (1,tan(θ)) in red and (cosh(θ),sinh(θ)) and (1,tanh(θ)) in blue.
Français : Diagramme animé des fonctions trigonométriques usuelles et des fonctions hyperboliques En rouge, la courbe d'équation x² + y² = 1 (le cercle unité), et en bleu celle d'équation, x² - y² = 1 (l'hyperbole équilaterale), avec les points points (cos(θ),sin(θ)) et (1,tan(θ)) représentés en rouge, ainsi que (cosh(θ),sinh(θ)) et (1,tanh(θ)) représenté en bleu.
Datum 10 November 2006 (original upload date)
Fons Opus proprium ;
Auctor Sam Derbyshire at Anglica Vicipaedia

Potestas usoris

GNU head Licet hoc documentum exscribere vel distribuere vel demutare sub GNU Liberarum Litterarum Licentiae conditionibus in editione 1.2 aut in ulla editione recentiori a Fundatione Liberarum Programmationis Partium publicata; praeterquam Sectiones Immutabiles et Verba Involucra Adversa et Aversa. Licentiae exemplar praesto est in sectione intitulata GNU Free Documentation License.
w:en:Creative Commons
attributio aequa parte 		This file is licensed under the Creative Commons Attribution-Share Alike 3.0 Unported license.
Tibi licet:
  • communicare – copiare, distribuere et committere hoc opus
  • to remix – to adapt the work
His condicionibus:
  • attributio – You must give appropriate credit, provide a link to the license, and indicate if changes were made. You may do so in any reasonable manner, but not in any way that suggests the licensor endorses you or your use.
  • aequa parte – If you remix, transform, or build upon the material, you must distribute your contributions under the same or compatible license as the original.
This licensing tag was added to this file as part of the GFDL licensing update.
Sam Derbyshire from en.wikipedia.org, the copyright holder of this work, hereby publishes it under the following license:
GNU head Licet hoc documentum exscribere vel distribuere vel demutare sub GNU Liberarum Litterarum Licentiae conditionibus in editione 1.2 aut in ulla editione recentiori a Fundatione Liberarum Programmationis Partium publicata; praeterquam Sectiones Immutabiles et Verba Involucra Adversa et Aversa. Licentiae exemplar praesto est in sectione intitulata GNU Free Documentation License. Subject to disclaimers.

Original upload log

The original description page was here. All following user names refer to en.wikipedia.
  • 2006-11-10 22:28 Sam Derbyshire 489×443×7 (1142785 bytes) Animated plot of the trigonometric (circular) and hyperbolic functions. In red, curve of equation x² + y² = 1 (unit circle), and in blue, x² - y² = 1 (equilateral hyperbola), with the points (cos(θ),sin(θ)) and (1,tan(θ)) in red and (cosh(θ),sinh(


for red points,(1,tan∅)have the unlimited Y value; while (1,tanh∅)'s maximal y vlue is 1.That's what you see in this animated graph.

Captions

Add a one-line explanation of what this file represents

Items portrayed in this file

depicts Anglica

copyright status Anglica

copyrighted Anglica

inceptio

10 Novembris 2006

Historia fasciculi

Presso die vel tempore fasciculum videbis, sicut tunc temporis apparuit.

Dies/TempusMinutioDimensionesUsorSententia
recentissima16:22, 2 Maii 2008Minutum speculum redactionis 16:22, 2 Maii 2008 factae489 × 443 (1.09 megaocteti)File Upload Bot (Magnus Manske) {{BotMoveToCommons|en.wikipedia}} {{Information |Description={{en|Animated plot of the trigonometric (circular) and hyperbolic functions. In red, curve of equation x² + y² = 1 (unit circle), and in blue, x² - y² = 1 (equilateral hyperbola), w

Ad hunc fasciculum nectit:

Usus fasciculi per inceptus Vicimediorum

Quae incepta Vici fasciculo utuntur:

Receptum de "https://la.wikipedia.org/wiki/Fasciculus:HyperbolicAnimation.gif"