Activity: Equation Relay
A fun and competitive game to practice solving one-step equations.
How to Play
- Divide the class into teams of 4-5 students. Have each team line up.
- Place a set of equation cards face down at the front of the room.
- On "Go!", the first person in each line runs to the front, takes a card, and solves the equation on a mini-whiteboard or piece of paper.
- They run back and show their answer to the teacher. If it's correct, the next person in their team can go. If it's incorrect, they must go back and fix it.
- The first team to have every member solve an equation correctly wins.
Example Equation Cards:
- x + 8 = 20
- y - 5 = 15
- 3a = 33
- b / 5 = 10
- 14 + c = 25
- d - 9 = 9
- 7m = 49
Curriculum alignment
- Number ā Practices: - Multiplying whole numbers by fractions, including by improper fractions, by mixed numbers, and by first converting to an improper fraction - Multiplying fractions and represā¦
- Measurement ā Practices: - Multiplying whole numbers by fractions, including by improper fractions, by mixed numbers, and by first converting to an improper fraction - Multiplying fractions and represā¦
- Statistics ā Practices: - Multiplying whole numbers by fractions, including by improper fractions, by mixed numbers, and by first converting to an improper fraction - Multiplying fractions and represā¦
- Algebra ā Practices: - Multiplying whole numbers by fractions, including by improper fractions, by mixed numbers, and by first converting to an improper fraction - Multiplying fractions and represā¦
- Geometry ā Practices: - Multiplying whole numbers by fractions, including by improper fractions, by mixed numbers, and by first converting to an improper fraction - Multiplying fractions and represā¦
š Teacher Planning Snapshot
NgÄ WhÄinga Ako ā Learning Intentions
Students will develop algebraic thinking and pattern recognition (tÄtai tauira) through te ao MÄori contexts, connecting mathematical reasoning to cultural and real-world problem-solving in Aotearoa.
NgÄ Paearu AngitÅ« ā Success Criteria
- ā Students can identify, describe, and extend patterns using algebraic notation.
- ā Students can explain their mathematical reasoning and connect it to real-world contexts.
Differentiation & Inclusion
Scaffold support: Provide concrete materials and visual representations before moving to abstract notation. Offer entry-level tasks using number patterns, and extension challenges involving proof or generalisation for capable learners.
ELL / ESOL: Pre-teach key mathematical vocabulary (variable, expression, equation, pattern). Allow diagrams and tables as alternate representations. Bilingual glossaries recommended.
Inclusion: Neurodiverse learners benefit from structured step-by-step templates and multiple representations (visual, numeric, algebraic). Avoid time pressure on procedural tasks.
TÄtai (to reckon, count, calculate) reflects the deep mathematical tradition within te ao MÄori ā from whakapapa genealogy structures to wharenui proportional geometry, navigation, and seasonal calendars. MÄtauranga MÄori holds rich pattern-based thinking: tukutuku panel sequences, kÅwhaiwhai scroll patterns, and fishing seasonal cycles all encode algebraic relationships. Algebra taught through these lenses makes abstract thinking visible and culturally grounded.