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Chris Harrow

Which Triangle is More Equilateral? « Mr Honner - 0 views

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    Really interesting question that provokes so many more - How would you answer Honner's question? - Which has greater area? - Is there a pair of isos triangles whose areas are = if switched as these two are?
Chris Harrow

Fun With a Favorite Triangle « Mr Honner - 0 views

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    A cool triangle problem with multiple solution approaches.
Chris Harrow

Two Symmetric Triangles Are Directly Equidecomposable IV - 2 views

  • Can you cut an arbitrary triangle into pieces so that the pieces can be rotated and translated (but not flipped) so as to form the mirror image of the given triangle? It can be done in just two cuts.
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    This is a very cool problem. Be sure to check out this solution and the quadrilateral version (http://www.cut-the-knot.org/Curriculum/Geometry/DecoSymmetry3.shtml)
Chris Harrow

Star of David Theorems in Pascal Triangle | CTK Insights - 0 views

  • I am not sure who coined the term "The Star of David Theorem" to designate the identities discovered in the early 1970s. There are in fact two of them, both related to the "Star of David" configuration in Pascal triangle
Chris Harrow

Triangle Angle Sum - 0 views

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    OK, this cool looking demo seems to totally give away the answer, but does it? How many students will ask if this PROVES the sum, or just provides something that strongly suggests a sum?
Ellen Vesey

Vi Hart: Blog: Entry - 1 views

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    Another good doodling video from Vi Hart
Chris Harrow

Math Forum - Ask Dr. Math - 0 views

  • The usual way to prove Pick's Theorem uses induction, by first proving it for triangles, and then proving the theorem for all polygons by dividing them into triangles. Here are several pages that present versions of this proof:
Chris Harrow

Twitpic - Share photos and videos on Twitter - 1 views

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    Haven't tried this one yet, but it looks interesting.
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