ptolemy's theorem - Axtarish в Google
Ptolemy's theorem is a relation between the four sides and two diagonals of a cyclic quadrilateral (a quadrilateral whose vertices lie on a common circle).
Неравенство Птолемея Неравенство Птолемея
Неравенство Птолемея — неравенство на 6 расстояний между четвёркой точек на плоскости. Названо в честь позднеэллинистического математика Клавдия Птолемея. Википедия
Ptolemy's theorem states the relationship between the diagonals and the sides of a cyclic quadrilateral. It is a powerful tool to apply to problems about ...
Ptolemy's theorem gives a relationship between the side lengths and the diagonals of a cyclic quadrilateral; it is the equality case of Ptolemy's Inequality. ...
Ptolemy's theorem: For a cyclic quadrilateral (that is, a quadrilateral inscribed in a circle), the product of the diagonals equals the sum of the products of ...
Продолжительность: 7:02
Опубликовано: 23 апр. 2020 г.
Carnot's Theorem. Combined with the Law of Sines, Ptolemy's theorem serves to prove the addition and subtraction formulas for the sine function. It has a short ...
Our goal is to show how the Generalized. Ptolemy Theorem can be used to prove two results in plane geometry. The first result, Theorem 1, is a generalization of ...
In Euclidean geometry, Ptolemy's inequality relates the six distances determined by four points in the plane or in a higher-dimensional space.
For a cyclic quadrilateral, the sum of the products of the two pairs of opposite sides equals the product of the diagonals AB×CD+BC×DA=AC×BD.
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