Most families expect a strong Criterion A score to come from volume: more worksheets, more past papers, more timed drills. Practice does matter, but on unseen problems the gap between a 5 and a 7 or 8 usually sits elsewhere, in how a student reads a question, selects a method and shows why that method works.
A student scores 7 to 8 on unseen MYP maths tasks mainly by reading for structure, transferring known methods to new situations and checking the final answer against the wording of the question. These habits can be taught and practised, and they are far more useful than memorising a longer list of model answers.
What Criterion A is really testing on an unseen question
Criterion A, Knowing and understanding, asks whether a student can recall and apply the mathematics from the course. On a familiar exercise that is largely a matter of recall. On an unseen problem, the examiner is looking for something more: evidence that the student understands which idea applies and why. The higher bands reward accurate technique used flexibly, not a memorised procedure repeated in the same shape.
It helps to read command terms closely. A question that says show expects every step to be visible. Justify and explain ask for a reason, so a bare correct number may not earn full credit. Students who treat command terms as decoration often lose marks they had already earned.
Read the structure before touching the calculator
Many unseen problems look intimidating because they combine two or three topics in one paragraph. Before calculating anything, a good student can usually split the task into parts: what is given, what is asked, and which result links them. Writing these three things in the margin takes less than a minute and often reveals the method.
- Underline the quantities given, with their units.
- Circle the exact thing being asked for, including any hence that tells you to use an earlier result.
- Note any hidden condition, such as a domain restriction or a unit conversion.
Transferring a known method to a new context
Most unseen tasks are not new mathematics. They are familiar techniques in unfamiliar clothes: a rate problem about filling a water tank, a similarity question about a shadow, a quadratic model about a ball thrown from a balcony. After each problem, ask yourself what the underlying idea was and where else it could appear. That habit separates a student who can apply a method from one who has only seen it once.
Keep a short method journal
Some students find it useful to write one line per problem, naming the technique and the clue that signalled it. After a few weeks, patterns emerge. The journal also works as a revision tool that is more useful than rereading solved examples.
Checking the answer against the question you were asked
Self-checking is where many marks quietly disappear. A student finds x = 4 and writes it down, when the question wanted the perimeter. Or the answer is the right size but has the wrong units, or it is a negative length that the context rules out. Build a two-minute check into every timed paper: reread the final sentence of the task, confirm the unit, and ask whether the answer makes sense in the real situation.
How small-batch teaching builds these habits at INACADEMICS
These skills are hard to build alone, mainly because feedback is slow. In our small batches of four to eight students, a teacher can see exactly where a student's reasoning goes wrong, whether it is a misread command term or a method applied one step too early. Our teachers are subject specialists who mark against the published MYP criteria and command terms, so the feedback reflects what an assessor will look for.
Each student starts with a short diagnostic and a per-subject plan. Progress is then tracked through weekly worksheets, monthly mocks and regular updates for parents. The mocks include unseen tasks, so students practise the transfer step under realistic conditions. Families who want the full picture can read about our IB MYP tuition programme for Grades 8 to 10.
Frequently Asked Questions
Is practising past papers enough to score 7 or 8 on Criterion A?
Past papers build familiarity, but they are not enough on their own. Students also need to read unfamiliar wording, choose a method and explain their reasoning. Work through each paper slowly, then ask what the question was really testing. Feedback on reasoning, not just the final answer, is what turns practice into higher marks.
How does INACADEMICS help a child who loses marks on unseen questions?
We start with a short diagnostic to separate reading errors, method gaps and careless checking, because each needs a different fix. Students then work in small batches where teachers mark against the MYP criteria and command terms. Parents receive regular updates tracked against the student's plan, and monthly mocks show whether gains hold under timed conditions.
Which command terms matter most in MYP maths?
Terms such as show, justify, explain and hence change what a complete answer looks like. Show means each step must be visible. Justify means giving a reason grounded in mathematics. Hence means the earlier result should be used. Students who respond precisely to these words often gain marks without learning any new content. Check the command term before starting each part of a question.
Scoring 7 to 8 on unseen problems depends more on calm, structured reading than on speed. Try one habit this week, such as underlining the givens or checking units, and notice how it changes your work. If you would like a clearer picture of where your child stands, you can book free counselling with INACADEMICS by phone or WhatsApp on +91 9014010410, or visit us at 117, 1st Floor, Raichandani Business Bay in Kokapet. For more step-by-step study guides, see our blog.