File:Unit-circle.svg: Difference between revisions
imported>Johan Förberg ({{Image_Details |description = A unit circle describing the relationship between the three basic trigonometric functions |author = Johan A. Förberg |copyright = Johan A. Förberg |source = Own work |date-created = Friday, 4 June 2010 |pub-country = Sweden |notes = |versions = }}) |
imported>Johan Förberg (uploaded a new version of "Image:Unit-circle.svg") |
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|pub-country = Sweden | |pub-country = Sweden | ||
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|versions = | |versions = [[Image:Unit-circle.png]] | ||
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== Licensing/Copyright status == | == Licensing/Copyright status == | ||
{{CC|by-sa|3.0}} | {{CC|by-sa|3.0}} | ||
Latest revision as of 05:26, 4 June 2010
Summary
| Title / Description
|
A unit circle describing the relationship between the three basic trigonometric functions |
|---|---|
| Author(s)
|
Johan A. Förberg |
| Copyright holder
|
Johan A. Förberg See below for license/re-use information. |
| Source
|
Own work |
| Date created
|
Friday, 4 June 2010 |
| Country of first publication
|
Sweden |
| Notes
|
You can edit this page and add notes here which may be useful to people who wish to re-use this media. |
| Other versions
|
|
| Using this image on CZ
|
, then copy the code below to add this image to a Citizendium article, changing the size, alignment, and caption as necessary.
|
Please send email to manager A T citizendium.org .
Licensing/Copyright status
This media, Unit-circle.svg, is licenced under the Creative Commons Attribution-ShareAlike 3.0 Unported License
You are free:
To Share — To copy, distribute and transmit the work; To Remix — To adapt the work.
Under the following conditions:
Attribution — You must attribute the work in the manner specified by the author or licensor (but not in any way that suggests that they endorse you or your use of the work). Share Alike — If you alter, transform, or build upon this work, you may distribute the resulting work only under the same, similar or a compatible licence.
For any reuse or distribution, you must make clear to others the licence terms of this work (the best way to do this is with a link to this licence's web page). Any of the above conditions can be waived if you get permission from the copyright holder. Nothing in this licence impairs or restricts the author's moral rights.
Read the full licence.
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