Radius

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In classical geometry, a radius (plural: radii) of a circle or sphere is any line segment from its center to its perimeter. By extension, the radius of a circle or sphere is the length of any such segment. The radius is half the diameter. In science and engineering the term radius of curvature is commonly used as a synonym for radius.

More generally—in geometry, engineering, graph theory, and many other contexts—the radius of something (e.g., a cylinder, a polygon, a graph, or a mechanical part) is the distance from its center or axis of symmetry to its outermost points. In this case, the radius may be more than half the diameter.

The relationship between the radius and the circumference of a circle is r=\frac{c}{2\pi}.

To compute the radius of a circle going through three points P1,P2,P3, the following formula can be used:

r=\frac{|P_1-P_3|}{2\sin(\theta)}

where θ is the angle  \angle P_1 P_2 P_3.

See also

External links

ar:نصف قطر ast:Radiu (xeometría) zh-min-nan:Poàⁿ-kèng bs:Poluprečnik bg:Радиус ca:Radi (Geometria) cs:Poloměr da:Radius (cirkel) de:Radius el:Ακτίνα (γεωμετρία)eo:Radiuso eu:Erradio (geometria)gl:Raio (xeometría) ko:반지름 id:Radius is:Radíus it:Raggio (geometria) he:רדיוס (גאומטריה) sw:Nusukipenyo lv:Rādiuss lb:Radius lt:Spindulys mk:Радиус nl:Straal (wiskunde)no:Radius nn:Radiusqu:Illwasimple:Radius sk:Polomer (kružnica) sl:Polmer sr:Полупречник fi:Säde sv:Radie ta:ஆரம் th:รัศมีuk:Радіус


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Some of the initial content on this page may be incorporated in part from copyleft sources in the public domain including wikis such as Wikipedia and AskDrWiki. Drug information for patients came from the The National Library of Medicine. Infectious disease information may have come from the Centers for Disease Control (CDC). Differential Diagnoses are drawn from clinicians as well as an amalgamation of 3 sources: 1.The Disease Database; 2. Kahan, Scott, Smith, Ellen G. In A Page: Signs and Symptoms. Malden, Massachusetts: Blackwell Publishing, 2004:3; 3. Sailer, Christian, Wasner, Susanne. Differential Diagnosis Pocket. Hermosa Beach, CA: Borm Bruckmeir Publishing LLC, 2002:7 .

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