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Encyclopedia > Semicircle
A semicircle of radius r.
A semicircle of radius r.

In mathematics (more specifically geometry), a semicircle is a two-dimensional geometric shape that forms half of a circle. Being half of a circle's 360°, the arc of a semicircle always measures 180°. Additionally, an angle in a semicircle is always a right angle. Image File history File links Semicircle. ... Euclid, a famous Greek mathematician known as the father of geometry, is shown here in detail from The School of Athens by Raphael. ... Table of Geometry, from the 1728 Cyclopaedia. ... In geometry, two sets of points are of the same shape precisely if one can be transformed to another by dilating (i. ... One half is the fraction resulting from dividing one by two (½), or any number by its double; multiplication by one half is equivalent to division by two. ... In Euclidean geometry, a circle is the set of all points in a plane at a fixed distance, called the radius, from a fixed point, the centre. ... In Euclidean geometry, an arc is a closed segment of a differentiable curve in the two-dimensional plane; for example, a circular arc is a segment of a circle. ...


See also

In geometry, Thales theorem (named after Thales of Miletus) states that if A, B and C are points on a circle where the line AC is a diameter of the circle, then the angle ABC is a right angle. ...

External links


  Results from FactBites:
 
Definition of semicircle - Merriam-Webster Online Dictionary (49 words)
Learn more about "semicircle" and related topics at Britannica.com
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See a map of "semicircle" in the Visual Thesaurus
Thales of Miletus [Internet Encyclopedia of Philosophy] (9340 words)
It is considered that the general principle in Euclid I.26 was applied to the ship at sea problem, would have general application to other distant objects or land features which posed difficulties in the calculation of their distances.
Diogenes Laertius (I.27) recorded: 'Pamphila states that, having learnt geometry from the Egyptians, [Thales] was the first to inscribe a right-angled triangle in a circle, whereupon he sacrificed an ox'.
Aristotle described the conditions which are necessary if the conclusion is to hold, but did not add anything that assists with this problem.
  More results at FactBites »


 

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