
Patterns, Sequences & Algebraic Thinking
MYP Mathematics Year 1 — Patterns, Sequences & Algebraic Thinking (strand: Form)
Patterns are the skeleton of algebra — every formula you'll ever meet started life as someone noticing that numbers, shapes or ages repeat with a logic underneath. This unit trains your eye to spot that logic fast, then forces you to write it down precisely enough that anyone (or a computer) could continue it without seeing your working.
Overview
A sequence is an ordered list of numbers; a pattern is the visible logic behind that list. This unit gives you the tools to name a pattern (arithmetic, geometric, or something curvier), turn it into an algebraic rule, and use that rule to predict or check further terms — including spotting when the pattern being claimed doesn't actually hold.
- Every question type here reduces to the same three moves: spot the rule → name it → use it.
- Real exam questions almost never just ask for the next number — they ask you to describe HOW you know, or to check someone else's claim.
- Marks for 'describe' and 'give a reason' questions live in the sentence, not the digit.
The shape of the chapter
Command terms that decide how you answer
| Command term | What it demands | AO | Mark-earning move |
|---|---|---|---|
| Identify | Pick out or name the correct item from given information. | AO1 | One correct word/number earns the mark — no working required. |
| Describe | Give a detailed account explaining what is happening and why, in a full sentence. | AO2 | A bare correct number with no explanation loses this mark, even if the arithmetic is right. |
| State | Give a short, direct answer with no justification needed. | AO1 | Extra explanation isn't penalised, but it isn't required for the mark either. |
| List | Write down items, usually values in order, with minimal explanation. | AO1 | Full sentences waste time here — just the ordered values. |
| Give a reason / Justify | Support a statement with a valid, specific mathematical reason. | AO3 | The mark is for the REASON, not for repeating the original statement. |
Key point
Overview