How to teach patterns
Kindergarten to Grade 4
A pattern is a sequence that follows a rule, repeating (red, blue, red, blue) or growing (2, 4, 6, 8). Spotting the rule, continuing a pattern and describing it are the seeds of algebra: a pattern rule is a function in disguise.
How to teach it
- Begin with repeating patterns using objects, colours or shapes; have children say the pattern out loud (AB, AAB, ABC).
- Ask them to continue it, then to make their own and describe the rule.
- Move to number patterns: find the step between terms (add 2, add 5, double).
- Practise both continuing forwards and working backwards to earlier terms.
- Introduce the idea of a rule in words ('start at 3, add 4 each time'), the bridge to algebra.
Common mistakes
- Continuing a pattern by copying the look rather than working out the rule.
- Assuming every sequence adds the same amount (some double, some subtract).
- Not checking the rule works for every term, only the first couple.
Frequently asked questions
What is a pattern in maths?
A pattern is a sequence that follows a rule. It can repeat, like red, blue, red, blue, or grow, like 2, 4, 6, 8. Spotting the rule, continuing the pattern and describing it are the seeds of algebra, because a pattern rule is a function in disguise.
What age or grade are patterns taught?
Patterns are taught from Kindergarten to Grade 4. Young children start with repeating patterns of colours and shapes, then move to number patterns, finding the step between terms and describing the rule in words, which prepares them for algebra.
How do you find the rule of a pattern?
For a number pattern, look at the gap between terms to find the step, and check it holds for every pair, not just the first two. Some patterns add the same amount, others double or subtract, so test the rule right across the sequence before using it.
How do patterns lead to algebra?
Describing a pattern with a rule in words, such as 'start at 3 and add 4 each time', is the first step towards a formula. That rule is a function in disguise, so pattern work builds the algebraic thinking of generalising from specific terms.
Why teach patterns?
Patterns build number sense, prediction and the habit of looking for a rule rather than guessing. They connect to skip counting and multiplication, and they lay the groundwork for algebra, so they are far more than a decorative early-years activity.
Why does my child continue a pattern wrongly?
Often the child copies the look of the pattern instead of working out the rule, or assumes every sequence adds the same amount when some double or subtract. Checking that the rule works for every term, not just the first couple, usually fixes this.
What is the difference between a repeating and a growing pattern?
A repeating pattern cycles a fixed unit over and over, like red, blue, red, blue. A growing pattern changes by a rule each step, like 2, 4, 6, 8, getting larger or smaller. Children usually meet repeating patterns first, then move on to growing number patterns.
Practise with free worksheets
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