Star Problems
Star Problems are larger, more complicated, and challenging problems than your ordinary math homework. They cover a wider range of math topics than our core curriculum, and they are always optional, extra credit assignments.
A solution to a Star Problem should be much more complete than an ordinary math homework problem. It should be a presentation that is understandable to someone who has never heard of the problem before. The solution should include a statement of the problem, a discussion of the method you used to solve the problem, the solution itself, and perhaps further discoveries or ideas that occurred to you along the way. It should be attractive and clearly presented. Thoughtful use of graphics and color is encouraged.
Star problems are open to anyone in our class, and they may be solved by groups as well as by individuals. They will remain open until one or more well presented solutions are received.
Num |
Name |
Solutions |
|---|---|---|
1 |
Lennart J. |
|
2 |
Lennart J., Christine W., Nicole L. (There are "several" more solutions!) |
|
3 |
Peter L. |
|
4 |
Lennart J., Andrew K., Cristine W. |
|
5 |
-- |
|
6 |
Marjorie X., Lennart J. |
|
7 |
Lennart J., Andrew K., Clarkie H., Christine W. |
|
8 |
Ross S. |
|
9 |
Weston G. (part a) |
|
10 |
Lennart J. (parts 0, 1, 2, 3) |
|
11 |
Tess R., Erika L., Weston G. |
|
12 |
Peter L., Andrew K., Christine W., Lennart J. |
|
13 |
Andrew K. (part 1), Alex C. (part 2) |
|
14 |
Peter L. |
|
15 |
Andrew K., Lennart J., Clarkie H. |
|
16 |
Lennart J., Andrew K., Erika L. (all "very good") |
|
17 |
-- |
|
18 |
-- |
|
19 |
Clarkie H., Andrew K. |
|
20 |
-- |
|
21 |
Andrew K., Lennart J. |