Read on to find out how to join in on the fun....
In February the club attends the College of Charleston Math-Science Weekend and participates in the Tournament of Towns ("T of T"), a Russian competition, in November and March. Depending on interest, we may also participate in the Mandelbrot Competition. The December meeting is a pizza & welcome-back-alumni event, and we gather in May for an end-of-year picnic; location for the picnic is TBA.
For more information about the CMC, see our Beginner's Guide to the Charlotte Math Club.
| September 29 | February 9 |
| October 20 | February 22-24 (C of C trip; tentative) |
| November 17 | March 23 |
| December 15 (10 am - 1 pm) | April 27 |
| January 12 | May 25 picnic (place & time TBA) |
The American Mathematics Contest->8 (AMC->8) will be administered in schools on Tuesday, November 13. Remind your math teacher about the AMC->8; the deadline for registration is mid-October. (AMC->10 and AMC->12 day will be either Tuesday, February 12, 2002, or Wednesday, February 27, 2002.)
MATHCOUNTS Piedmont Chapter competition at UNCC's Cone Center will be February 2, 2002.
The USA Mathematical Talent Search (USAMTS) is a free mathematics competition open to all United States high school students. Many CMC members have enjoyed this competition in the past; the problems are varied and interesting, and the contest organizers are responsive. Students may enter the competition at any time of the academic year; registration and instructions for how to participate are at the USAMTS website.
Some of our members also compete in the (internet-based) USA Computing Olympiad (USACO). There are fall, winter, and spring programming contests; more information (including dates!) is available at the USACO website.
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The spiral at the far left is formed from an infinite sequence of equilateral triangles.
The initial, largest, triangle, T0, has all sides of length 2.
The next triangle, T1, is formed by taking the altitude
of T0 as its side,
and drawing T1 so that it extends out in a counterclockwise direction.
In a similar fashion, triangle T2 is formed from the altitude of T1,
triangle T3 is formed from the altitude of T2,
and so on, each new triangle using the altitude of the previous triangle as its side.
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| Stephen Davis: | 704-894-2343 (w); | 704-894-2005 (fax); |
| 704-892-1394 (h); | stdavis@davidson.edu | |
| Harold Reiter: | 704-687-4561 (w); | 704-687-6415 (fax); |
| 704-364-5699 (h); | hbreiter@email.uncc.edu | |
| Susan Schaeffer: | 704-552-2869 (h); | susans@conninc.com |
| CMC homepage: | http://www.davidson.edu/math/cmc | |