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Math Club 1, 2017-18
Room: P116
Time: Sunday 9:00AM - 9:55AM
Grades: 1-2
Prerequisites:
Material fee: $0.00
Homeworks
These homeworks are copyrighted material, posted here for use by
SchoolNova students and parents. Everyone else is welcome to print a copy of these materials for their personal use;
any redistribution or commercial use is prohibited
- Assigned on 09/24: Welcome letter for Math 1 Club students | Lesson 1. Are you good at giving directions? |
- Assigned on 10/1:
Baguette and pizza: how many cuts to share with everyone?
- Assigned on 10/15:
What do cubes look like when flat?
- Assigned on 10/22:
Not just squares: domino, tromino and tetromino!
- Assigned on 10/29:
Pentominoes: how many shapes can be made from 5 squares?
- Assigned on 11/5:
From a ring to a rod, with a single cut!
- Assigned on 11/12:
Ghost Blitz: how fast can you match shapes and colors or none of them?
- Assigned on 11/19:
Game of SET: all the same or all different!
- Assigned on 12/3:
Polygon arrangements: are you good at following directions?
- Assigned on 12/10:
The skyscraper problem: how are city streets arranged?
- Assigned on 12/17:
Keva: can you make a leaning tower from plain wooden planks?
- Assigned on 01/7:
Mirrors symmetry: everyday object hidden in plain sight!
- Assigned on 01/14:
Fold and cut theorem: how to cut only once?
- Assigned on 01/21:
Loops and knots: making chains without staplers, glues or tapes!
- Assigned on 01/28:
More mirrors: who can read upside down? Just from the bottom half?
- Assigned on 02/4:
Projections: can side views tell us everything about an object?
- Assigned on 02/11:
Codes and cyphers: how to write secret messages and how to read them?
- Assigned on 02/25:
Zome: how many sticks can make a soccer ball?
- Assigned on 03/4:
Logic table: how to tell a knave from a knight?
- Assigned on 03/11:
Even more symmetry: what can a single hole punch do?
- Assigned on 04/8:
Game-theory: I just never lose!
- Assigned on 04/15:
Mirrors again: how do kaleidoscopes work?
- Assigned on 04/22:
Tessellation: can identical shapes fill the entire board?
- Assigned on 04/29:
Tessellation: types of symmetries and making our own irregular tiles to fill the entire board.
- Assigned on 05/6:
Nets of 3D objects: how many flat arrangements can be folded into a cube?