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The interior of the unit circle is called the open unit disk, while the interior of the unit circle combined with the unit circle itself is called the closed unit disk. One may also use other notions of "distance" to define other "unit circles", such as the Riemannian circle; see the article on mathematical norms for additional examples.
It is designed as alternative construction to "Circle-trig6.svg" possibly making some relations between the functions more obvious (and others less obvious). The file deliberately uses the same style and naming conventions as "Circle-trig6.svg". It was derivated from "Circle-trig6.svg" but completely reworked.
English: This file was made to help understand rotation about the center of a unit circle according to the term used. On the left hand side, the clockwise rotation is displayed with key values: 0° rightward, -90° downward, -180° leftward, -270° upward, and -360° rightward again, making a full turn.
This file contains additional information, probably added from the digital camera or scanner used to create or digitize it. If the file has been modified from its original state, some details may not fully reflect the modified file.
Permission is granted to copy, distribute and/or modify this document under the terms of the GNU Free Documentation License, Version 1.2 or any later version published by the Free Software Foundation; with no Invariant Sections, no Front-Cover Texts, and no Back-Cover Texts.
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English: Some common angles (multiples of 30 and 45 degrees) and the corresponding sine and cosine values shown on the Unit circle. The angles (θ) are given in degrees and radians, together with the corresponding intersection point on the unit circle, (cos θ, sin θ).
Circle packing in a square is a packing problem in recreational mathematics, where the aim is to pack n unit circles into the smallest possible square. Equivalently, the problem is to arrange n points in a unit square aiming to get the greatest minimal separation, d n , between points. [ 1 ]
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