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Cyclic quadrilateral formed by inscribed angle from the midpoint of an arc | geometry | intermediate
10 months ago
40
Health & Science
mathematics
geometry
plane geometry
classical geometry
chord
circle
quadrilateral
cyclic
cyclic quadrilateral
angle
Episode 63.
Cyclic quadrilateral formed by inscribed angle from the midpoint of an arc | geometry | intermediate.
The cyclic quadrilateral formed by an inscribed angle from the midpoint of an arc intersecting the circle and the chord | plane geometry | intermediate level.
Branch of mathematics: plane geometry.
Difficulty level: intermediate.
Theorem. Let $M$ be the midpoint of an arc $AB$ of a circle. Let $CMD$ be an inscribed angle intersecting the chord $AB$ at $P$ and $Q$. Then the quadrilateral $CDQP$ is cyclic.
Mathematics. Geometry. Plane geometry.
#Mathematics #Geometry #PlaneGeometry
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https://youtu.be/PoKvmIcubes
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