Showing posts with label Butterfly theorem. Show all posts
Showing posts with label Butterfly theorem. Show all posts

Saturday, April 25, 2020

Dynamic Geometry 1474: Butterfly Theorem, Circle, Chords, Midpoints, Step-by-step Illustration

Interactive step-by-step animation using GeoGebra. Post your solution in the comment box below.
Level: Mathematics Education, High School, Honors Geometry, College.

Details: Click on the figure below.

Dynamic Geometry 1474: Butterfly Theorem, Circle, Chords, Midpoints, Step-by-step Illustration, iPad.

Friday, June 14, 2013

Problem 888: Butterfly Theorem, Circle, Chord, Midpoint

Geometry Problem. GeoGebra, HTML5 Animation for iPad and Nexus.
Post your solution in the comments box below.

Level: Mathematics Education, High School, Honors Geometry, College.

Click the figure below to see the dynamic geometry demostration of problem 888.

Online Geometry Problem 888: Butterfly Theorem, Circle, Chord, Midpoint. GeoGebra

Saturday, February 9, 2013

Butterfly Theorem Proof: Circle, Chord, Midpoint

HTML5 Animation for iPad and Nexus
Click the figure to open the interactive illustration

Butterfly Theorem Proof: Circle, Chord, Midpoint

Wednesday, October 17, 2012

Online Geometry Art 801-810

Drawing
Level: Mathematics Education, K-12, High School, Honors Geometry, College.

Click the figure below to see the problem art.

Online Geometry Art 801-810.

Saturday, September 15, 2012

Butterfly Theorem Proof

Geometry Problem 804, Step by step Illustration
Click the figure to see the interactive illustration

Butterfly Theorem Proof.

Friday, January 30, 2009

Butterfly Theorem Puzzle

Interactive Puzzle
Click the figure to solve the interactive puzzle of Butterfly theorem.


Butterfly theorem puzzle
Continue reading at:
gogeometry.com/puzzle/Puzzle_Butterfly_theorem.htm


See also:
Puzzle - Index

Sunday, November 9, 2008

Butterfly theorem


The beautiful butterfly theorem (Théorème du papillon) is a classical result in Euclidean geometry. It has several proofs. According to Coxeter and Greitzer, Geometry Revisited 1967, one of the solver was W. G. Horner whose name is associated with Horner’s Method of approximating zeros of polynomials.

Butterfly theorem
Continue reading at:
http://www.gogeometry.com/GeometryButterfly.html