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GraphingCalcUsers · User group for Pacific Tech's Graphing Calculator math education visualization software

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Description

This group is for users of Pacific Tech's Graphing Calculator math education visualization software to share curriculum ideas, ask questions, share documents, etc... If you are using
this software in your classroom, please let us know what you are doing with it. This is intended to be a resource for teachers.

Most Recent Messages

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Hypercube projected onto diagonal hyperplane. Generalized cross-prod
The projection of a cube onto the diagonal plane specified by x + y + z = 0 will yield a hexagon with each of the parallelograms taking up two segments.
Posted - Mon May 6, 2013 10:09 am
Christopher Young
c56young
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Vector function for oblique projections. Restricting test point to z
If we restrict the test point to the z = 0 plane, then we have the same coordinates for its projection in the projected grid, as we'd expect for a linear
Posted - Wed May 1, 2013 12:47 pm
Christopher Young
c56young
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Oblique projection onto plane, vector function
This is based on the derivation at http://math.stackexchange.com/questions/117418/projection-to-the-plane-in-the-direction-of-the-vector
Posted - Wed May 1, 2013 12:41 pm
Christopher Young
c56young
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Gram-Schmidt orthogonalization. Shortcut via projection onto plane.
Here, we streamline the orthogonalization by using the formula for projection onto the plane determined by unit vectors u and v: We use the matrix identity .
Posted - Fri Apr 12, 2013 6:39 pm
Christopher Young
c56young
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Orthogonalization of a basis (Gram-Schimidt and adapted)
If we use the matrix-product versions of projections onto a line and a plane, we save some computation. It's also visually clearer. We Just back off on each
Posted - Wed Apr 10, 2013 5:11 pm
Christopher Young
c56young
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Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec
2013 46 6 16 7 3
2012 3 10 7 5 1 20 11 9
2011 9 11 7 25 2 32 17 9 8 7
2010 9 3 6 2 6 1 11 2 11 1
2009 18 15 14 9 2 2 9 1
2008 12 5 15 6 5 1 8 1 4 4 2
2007 47 60 14 6 2 7 1 2 9 28 26 17
2006 54 39 107 12 25 27 66 72 20 63 55 32
2005 10 2 1 3 4 7 45 37 42
2004 5 1 7 15 4 4 5 8 2 4 2
2003 17 1 7 3 19 4 7 2 6 49
2002 43 5 4 8 5 1 33 36 57 35 18
2001 7 15 19 20 1 3 6 1 26 10 17
2000 38

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