Finding and extending repeating patterns
Finding and Extending Patterns
Key Points
- A pattern repeats in a predictable way β shapes, colors, numbers, or sounds can all form patterns
- Every pattern has a CORE UNIT β the part that repeats (like 'AB' in ABABAB)
- Identifying the RULE of a pattern helps you predict what comes next
- Computers use patterns everywhere β programs are built on predictable, repeating rules!
π Examples
β What comes next: π΄π΅π΄π΅π΄ ___?
β π΅! The pattern is red-blue-red-blue. The core unit is 'red-blue', so next is blue!
β What comes next: 2, 4, 6, 8, ___?
β 10! The rule is +2. Each number is 2 more than the last β it's a skip-counting pattern!
β What is the core unit of: AABBAABB?
β The core unit is 'AABB'! It repeats twice to make AABB AABB!
π Fun Fact!
Patterns appear everywhere in nature! Sunflower seeds grow in spirals, and the number of spirals is ALWAYS a Fibonacci number (1, 1, 2, 3, 5, 8, 13...). Nature codes with math! π»