What are the Fibonacci numbers, and what properties do they have?
How can the highest common factor of two numbers be found?
What is the Fundamental theorem of arithmetic, and why does it matter?
What does it mean to describe situations recursively?
How can results be proved using induction?
Resource type | Title |
---|---|
Investigation | Picture this! |
Resource type | Title |
---|---|
Rich example | Euclid's algorithm |
Building blocks | One step, two step |
Building blocks | Triominoes |
Scaffolded task | Division game |
Scaffolded task | The Fundamental Theorem of Arithmetic |
Problem requiring decisions | Multiplication magic square |
Food for thought | A Diophantine equation |
Food for thought | Factorial fun |
Food for thought | LCM Sudoku |
Investigation | Buckets and ponds |
Go and think about it... | $S$-prime numbers |
Go and think about it... | An olympiad question |