Cambridge Primary Checkpoint · Mathematics 0096 · Stage 6 · Start here
Checkpoint 6 Maths: The Test and How to Prepare
How the Cambridge Primary Checkpoint Mathematics test works — papers, marks, calculator rules, mark-scheme words and results — plus a study plan and Thinking and Working Mathematically explained.
British & IGCSE › Checkpoint 6 › Checkpoint 6 Maths — Complete Course
- This course follows the Cambridge Primary Mathematics curriculum framework (0096) for Stage 6: all 54 content objectives in three strands — Number; Geometry and Measure; Statistics and Probability.
- It also builds the eight characteristics of Thinking and Working Mathematically (TWM.01–TWM.08), which run through every topic rather than being a separate chapter.
- Every lesson page starts with a box like this one that lists its objectives and their codes (for example 6Ni.01), so students, parents and teachers can see exactly what is covered.
Cambridge Primary Checkpoint is taken at the end of Cambridge Primary. It tests the skills, knowledge and understanding a student should have at the end of Stage 6. This page explains how the Mathematics test works, what the examiners look for, and how to use this free course to get ready — step by step.
1. The test at a glance
| Paper 1 | Paper 2 | |
|---|---|---|
| Time | 45 minutes | 45 minutes |
| Marks | 40 | 40 |
| Calculator | Not allowed | Allowed |
| Where you answer | On the question paper | On the question paper |
| Test code | 0096/01 | 0096/02 |
- Equipment: the paper covers list compasses and a protractor, with tracing paper as optional. You also need your pens and an HB pencil, and a calculator for Paper 2.
- Pen and pencil: write answers in black or dark blue pen. Use an HB pencil for diagrams and graphs. Do not use erasable pens or correction fluid — if you make a mistake, cross it out neatly and write the new answer next to it.
- Working: show all your working in the booklet, in the space next to the question.
- Size of the papers: recent papers have been about 20 pages long, with roughly 30 numbered questions. Most questions are worth 1 mark; a few are worth 2 marks.
- When: from 2026 Cambridge runs Checkpoint in three series a year — March, May and October — on a fixed timetable. Your school will tell you which series and dates apply to you.
You may find past papers with the code 0845. They were written for the previous curriculum. They are still useful practice, but papers with the code 0096 match the current framework that this course follows.
2. What the questions look like
There is no separate multiple-choice section. Short "choose" questions (tick, ring, match) are mixed in with questions where you write your own answer. Here are the styles you will meet — every lesson in this course practises them.
| Question style | What you do | Example |
|---|---|---|
| Short answer | Write a number in the answer box or space | Work out 3.6 × 7. |
| Ring / tick | Draw a ring around, or tick, the correct answer(s) | Ring the two numbers that are multiples of 6. |
| True or false + explain | Tick a box and give a reason | Is 0.5 bigger than 0.45? Explain how you know. |
| Complete the table | Fill in the empty cells | A position–term table for a sequence |
| Matching | Draw lines between equal values | Match each fraction to its percentage. |
| Sorting diagrams | Write numbers or shapes in a Venn or Carroll diagram | Sort 12, 15, 18, 20 by "even" and "multiple of 3". |
| Grids and drawings | Plot points, draw a reflection, rotation or translation, construct a circle | Reflect the triangle in the mirror line. |
| Read a graph or chart | Take values from a bar chart, line graph, pie chart… | How many more…? What was the temperature at 2 pm? |
| Missing numbers and symbols | Fill in boxes, or write <, > or = | 3/4 ☐ 0.7 |
| Written calculation layouts | Complete a column method or grid | Fill in the missing digits in a long multiplication. |
Timing: 45 minutes for 40 marks is just over 1 minute per mark. A 1-mark question should not take you 5 minutes. If you are stuck, mark it in the margin, move on, and come back at the end.
3. How the papers are marked
The papers are marked by Cambridge using a mark scheme. Each row of the mark scheme gives the question, the correct answer, the marks, any part marks, and guidance for the examiner. Knowing the short codes helps you understand why working matters.
| Code | Meaning | What it means for you |
|---|---|---|
| M1 | method mark | You get a mark for a correct method, even if the final answer is wrong — so write the method down. |
| A1 | accuracy mark | A mark for the correct answer. It usually depends on a correct method. |
| B1 | independent mark | A mark for a correct answer or statement on its own. |
| FT | follow through | If you got part (a) wrong but used your answer correctly in part (b), you can still get the mark for (b). |
| oe | or equivalent | Other correct forms are accepted, e.g. ½, 0.5 or 2/4. |
| cao | correct answer only | Only that exact answer earns the mark — no other form, no part credit. |
| isw | ignore subsequent working | Once the correct answer is seen, later extra work is ignored. |
| soi | seen or implied | A step earns credit if it is written, or clearly used in your working. |
| dep | dependent | This mark can only be given if an earlier mark was given. |
| SC | special case | A mark given for a particular partly correct answer described in the scheme. |
| nfww | not from wrong working | The answer only scores if it did not come from incorrect working. |
Typical examiner guidance says things like "award 1 mark for a complete correct method with arithmetic errors" or "if any arithmetic is shown, it must be correct". So on 2-mark questions, always show your working: a clear method can earn 1 mark even if you slip at the end. But keep the working neat and correct — wrong extra working can cost you.
- Write the calculation you are doing, not just the answer: 3 × 28 = 84, then 100 − 84 = 16.
- Number lines, tables, bar models and sketches count as working.
- Put your final answer where the question asks (in the box or on the line), with units if needed.
- If you change your mind, cross out the wrong work with one neat line so the examiner can see your new answer.
4. How results are reported
- Students receive a statement of achievement.
- Schools receive a diagnostic feedback report, showing strengths and weaknesses. Results are reported for the subject as a whole and for each strand (Number; Geometry and Measure; Statistics and Probability).
- Results also give schools an international benchmark for their students' performance.
Because results are reported by strand, a gap in one area (for example Statistics) shows up clearly. This course is arranged by strand so that you can fix weak areas one at a time.
5. How to use this course
Every lesson page has the same shape: In the curriculum → key words (with Arabic) → teaching with diagrams → worked examples → common mistakes and How Checkpoint asks this → an interactive practice quiz with full solutions → Remember summary.
- Read the teaching sections and copy the key words and rules into a maths notebook.
- Cover each worked example's solution, try it yourself, then compare line by line.
- Do the practice quiz without a calculator unless it says calculator allowed. Use paper for working, exactly as in the real test.
- Write every question you got wrong into an error log: the question, your mistake, the correct method.
- One week later, redo the quiz. Aim for full marks before you move on.
- After each strand, do a mixed review; at the end, do the three full practice tests in timed conditions (45 minutes per paper).
| Suggested weeks | Pages | Focus |
|---|---|---|
| Week 1 | This page | Know the test, set up your notebook and error log |
| Weeks 2–5 | Number: integers and calculation (7 pages) | Negative numbers, sequences, order of operations, ×, ÷, factors, squares and cubes |
| Weeks 6–9 | Number: place value, decimals, fractions, percentages and ratio (8 pages) | Most of Paper 1 and Paper 2 use these skills |
| Weeks 10–14 | Geometry and measure (9 pages) | Bring compasses, protractor and a ruler |
| Weeks 15–16 | Statistics and probability (3 pages) | Reading and drawing graphs; averages; probability words |
| Weeks 17–18 | Practice tests 1–3 | Timed: Paper 1 without a calculator, Paper 2 with one; mark using the solutions |
This is a suggestion — two lesson pages a week fits well around school. If your test is sooner, do one page a day and spend the extra time on your weakest strand.
- امتحان Checkpoint رياضيات = ورقتين، كل ورقة 45 دقيقة و40 درجة. الورقة الأولى بدون آلة حاسبة، والثانية مسموح فيها بالآلة الحاسبة.
- الطالب بيجاوب في ورقة الأسئلة نفسها، ولازم يكتب خطوات الحل لأن في درجات على الطريقة (method marks).
- النتيجة بتطلع شهادة للطالب وتقرير للمدرسة يوضح المستوى في كل فرع (الأعداد – الهندسة والقياس – الإحصاء والاحتمالات).
- أفضل طريقة: صفحتين في الأسبوع، وكراسة أخطاء يكتب فيها الطالب كل سؤال غلط فيه ويعيد حله بعد أسبوع.
6. Thinking and Working Mathematically (TWM)
Cambridge wants you not only to calculate, but to think like a mathematician. There are eight characteristics, in four pairs. You will not see the words "specialising" or "conjecturing" in a test question, but you will see questions such as "Explain how you know", "Give an example to show this is wrong", "Sort these numbers" and "Describe the pattern" — those are TWM.
| Code | Characteristic | In simple words | Stage 6 example |
|---|---|---|---|
| TWM.01 | Specialising | Try a particular example to test an idea | Is the sum of three numbers in a row always a multiple of 3? Try 4 + 5 + 6 = 15 ✓ and 10 + 11 + 12 = 33 ✓. |
| TWM.02 | Generalising | Spot the pattern that works for all the examples | "The sum of three numbers in a row is always 3 × the middle number." |
| TWM.03 | Conjecturing | Make a guess or ask a "what if…?" question | "I think two odd numbers always add to an even number." "What if I add four numbers in a row?" |
| TWM.04 | Convincing | Give evidence to prove an idea — or one example to show it is wrong | "All numbers ending in 4 are multiples of 4" is wrong: 14 ÷ 4 = 3.5. |
| TWM.05 | Characterising | Describe the mathematical properties of something | A square: 4 equal sides, 4 right angles, 2 pairs of parallel sides, 4 lines of symmetry, rotational symmetry of order 4. |
| TWM.06 | Classifying | Sort things into groups by their properties | Put 6, 9, 12, 14, 15 into a Venn diagram for "even" and "multiple of 3". |
| TWM.07 | Critiquing | Compare methods or answers; find advantages and disadvantages | For 8 × 49: column method vs 8 × 50 − 8. The second is quicker in your head. |
| TWM.08 | Improving | Make a method or diagram better | Change a messy list of pairs that add to 10 into an organised table, so no pair is missed. |
A TWM example in action. Look at 1 + 3 = 4, 1 + 3 + 5 = 9, 1 + 3 + 5 + 7 = 16. Specialising: we tried three cases. Conjecturing: "I think adding the first few odd numbers always gives a square number." Generalising: the first 5 odd numbers should give 5 × 5 = 25 — check: 1 + 3 + 5 + 7 + 9 = 25 ✓. Convincing: the dot diagram of a square grows by an L-shape of an odd number of dots each time.
7. Exam technique for both papers
- Read every question twice. Underline the key words: estimate, explain, show, nearest, units, two.
- If a question says "Tick two" or "Ring all", count how many you have given.
- Write the units (cm, cm2, kg, °C) when the answer line does not already show them.
- On Paper 1, use quick written methods and number facts; on Paper 2, use the calculator but still write the calculation you typed.
- Estimate before you calculate, then check your answer is sensible.
- For "Explain" questions write a full sentence with a number fact, e.g. "No, because 7 × 7 = 49 and 8 × 8 = 64, so 50 is not a square number."
- Use a sharp HB pencil and a ruler for drawings; draw points and lines accurately.
- Leave no question blank — a sensible attempt or a method can still score.
- Answering a different question: giving the total when it asks for the difference, or the area when it asks for the perimeter.
- Only writing an answer on a 2-mark question, with no method — a slip then scores 0 instead of 1.
- Forgetting "to the nearest…" or "give your answer as a fraction".
- Spending too long on one hard question and not finishing the paper.
- Using the calculator for everything on Paper 2 and typing it wrongly — always ask: is my answer about the right size?
- Writing the answer in pencil or using correction fluid.
- "Explain how you know." → give a reason with numbers (Convincing).
- "Give an example to show that … is not correct." → one counter-example (Specialising/Convincing).
- "Sort these numbers/shapes into the diagram." → Classifying.
- "Describe the pattern" / "What is the 20th term?" → Generalising.
- "Which method is better? Why?" or "Explain the mistake" → Critiquing.
Check your understanding
- Two papers, 45 minutes and 40 marks each. Paper 1: no calculator. Paper 2: calculator allowed.
- Answer on the paper in black or dark blue pen; diagrams in HB pencil; no correction fluid.
- Show your working — 2-mark questions often give a method mark.
- Results are reported for the subject and for each strand, so work on your weakest strand.
- Think like a mathematician: test examples, spot patterns, explain, sort, compare and improve (TWM).
- Use every lesson page fully: worked examples → quiz → error log → redo.
All pages in this course
Start here
Number: integers and calculation
- Counting On and Back and Negative Numbers
- Sequences, Letters and Position-to-Term Rules
- Order of Operations, Brackets and Laws of Arithmetic
- Multiplying Whole Numbers (up to 10 000 × 2-digit)
- Dividing Whole Numbers (up to 1000 ÷ 2-digit)
- Factors, Multiples and Tests of Divisibility
- Square Numbers and Cube Numbers
Number: place value, decimals, fractions, percentages and ratio
- Place Value and Decimals to Thousandths
- Rounding Decimals
- Fractions: Division, Operators and Simplest Form
- Adding and Subtracting Fractions
- Multiplying and Dividing Fractions by Whole Numbers
- Fractions, Decimals and Percentages: Equivalence and Ordering
- Adding, Subtracting, Multiplying and Dividing Decimals
- Ratio and Direct Proportion
Geometry and measure
- Time: Decimals and Mixed Units
- Quadrilaterals: Properties and Classification
- Circles: Parts and Constructing Circles
- Angles: Measuring, Drawing and Angles in a Triangle
- Area of Rectangles and Right-angled Triangles
- 3D Shapes, Compound Shapes and Nets
- Capacity, Volume and Surface Area
- Coordinates in Four Quadrants
- Rotational Symmetry, Translation, Reflection and Rotation
Statistics and probability
Practice tests