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Segments between tangency points on opposite sides of a quadrilateral | geometry | intermediate
Episode 81.
Segments between tangency points on opposite sides of a quadrilateral | geometry | intermediate.
The segments between the tangency points of the incircles of the triangles formed by the sides and the diagonals of a quadrilateral | plane geometry | intermediate level.
Branch of mathematics: plane geometry.
Difficulty level: intermediate.
Theorem. Let $ABCD$ be an arbitrary quadrilateral. We consider the incircles of the triangles $ABC$, $BCD$, $CDA$, $DAB$. Then the segments between the tangency points of these circles on the sides $AB$ and $CD$ are equal to each other. Also, the segments between the tangency points of these circles on the sides $BC$ and $DA$ are equal to each other.
Mathematics. Geometry. Plane geometry.
#Mathematics #Geometry #PlaneGeometry
The same video on YouTube:
https://youtu.be/lwRsY-qUpHM
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