September 14, 2010
Origami provides a wonderful medium for exploring symmetries and properties within squares. Brie directed us to begin by determining a way to "construct" an equilateral triangle within the square piece of origami paper by creating just one fold at a time.
After much exploration, alternative methods for creating an equilateral triangle were shared and a new problem was posed. Is the equilateral triangle whose sides are congruent to the sides of the square the largest equilateral triangle that can be created in the square? I'm not telling the answer.
Our next quest was to create a "belt" of smaller equilateral triangles, again using one fold at a time. After considerable exploration, alternative methods were presented.
After dinner, we were challenged to determine a method for creating a tetrahedron that had triangular folds in a structure that held its form. We were eager to have this quest resolved & resorted to using a youtube video teach us a method.
Click here for a copy of Brie's slides.
This evening's mathematical adventures addressed numerous performance and process standards were utilized in the presentation.
Some of these include:
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| Brie Finegold introduces the origami session | Patty Manciet discovers a method for creating an equilateral triangle. | A group explores the origami constructions. |