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File:Surface normal illustration.svg

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العربية: الناظم على سطح منحني في نقطة ما هو نفسه الناظم على مستوي مماس عند تلك النقطة.
Bosanski: Normala na površinu u tački je isto što i normala na tangentnu ravan te površine u toj istoj tački.
Čeština: Normála k ploše v bodě je shodná s normálou k rovině tečné k dané ploše ve stejném bodě.
Deutsch: Die Oberflächennormale in einem Punkt entspricht der Normalen der Tangentenebene, welche die Oberfläche in diesem Punkt berührt.
English: A normal to a surface at a point is the same as a normal to the tangent plane to that surface at that point.
Esperanto: Surfaca normalo kaj tanĝanta ebeno.
Hrvatski: Normala na površinu.
Italiano: Una normale ad una superficie è una normale al piano tangente nel punto.
Nederlands: De normaalvector van een 3D-oppervlak in een punt is de normaalvector van het raakvlak door dat punt aan het oppervlak door dat punt.
Polski: Konstrukcja wektora normalnego do powierzchni.
Svenska: Ytnormalen i en punkt på en slät yta är normalvektorn på tangentplanet till ytan i punkten.
ไทย: ค่านอร์มอลสำหรับจุดบนพื้นผิวหาได้จากค่านอร์มอลของระนาบสัมผัสที่สัมผัสพื้นผิวตรงจุดนั้น.
Date 10 November 2012
Source Surface normal illustration.png, redone using Matlab R2012a and optimized in Inkscape.
Author Patrick87
SVG development
Public domain I, the copyright holder of this work, release this work into the public domain. This applies worldwide.
In some countries this may not be legally possible; if so:
I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

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10 November 2012

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Date/TimeThumbnailDimensionsUserComment
current23:24, 9 November 2012Thumbnail for version as of 23:24, 9 November 2012431 × 295 (53 KB)Patrick87Fixed render error of MediaWiki software.
23:07, 9 November 2012Thumbnail for version as of 23:07, 9 November 2012431 × 295 (53 KB)Patrick87{{Information |Description={{ar|الناظم على سطح منحني في نقطة ما هو نفسه الناظم على مستوي مماس عند تلك النقطة.}} {{bs|Normala na površinu u tački je isto što i normala na tangentnu ravan te...
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