How to prepare a child for a math olympiad

Good preparation teaches a child to meet an unfamiliar problem calmly, try more than one approach, and explain a solution. Long sessions and daily tests are unnecessary at the start. Regular practice, suitable difficulty, and a calm review matter more.

Updated September 23, 2026

Find a comfortable starting point

Choose the child's grade and offer five varied problems without a time limit. Do not explain the method in advance. Notice where the child begins reasoning independently, where one hint helps, and where reading the question is still too difficult. This short set gives more useful information than jumping straight to the hardest mock paper.

For the first weeks, most problems should be solvable independently, a few should need one hint, and one may feel unfamiliar. If almost every problem causes a complete stop, use a lower grade or a familiar topic for a while. If every answer is immediate, add logic, geometry, or counting problems.

Solve the first five problems Open today's problem

A four-week preparation plan

Week 1: build a reasoning habit

Schedule three sessions of 15-20 minutes. Solve five problems on the first and third day, then revisit two mistakes at the end of the week. The goal is not a percentage score. Aim for ten completed problems and two explanations in the child's own words.

Week 2: compare methods

Choose two topics from the problem library, such as arithmetic and logic. After each problem ask: “What did we know?”, “Which step mattered most?”, and “Could we solve it another way?” A long written solution is unnecessary, but a picture, a table, or a short diagram often reveals the idea.

Week 3: learn from mistakes

Mix familiar and new topics. After a wrong answer, do not give the correct answer immediately. Find where the reasoning changed: the question was misread, the chosen method did not fit, or a calculation slipped. Two or three days later, offer a related problem so the child can apply the corrected method independently.

Week 4: try a short mock set

Once during the week, offer five mixed problems in one sitting and record the total time. The timer is an observation tool, not a source of pressure. Review every problem afterwards, including correct answers. A correct result can be accidental, while an unusual method may be worth remembering.

Ready-made sets: Grade 4 and Grade 6. Each has 12 problems, a suggested time, scoring, and a separate solution key.

How an adult can help without taking over

A few days before the competition

Check the organizer's official rules: duration, answer format, allowed equipment, and how corrections work. Do not try to cover every topic in the final days. Review familiar methods, solve one short mixed set, and prepare everything needed in advance. Sleep and a calm routine are more useful than a late-night problem marathon.

MozgoQuest uses original problems and does not represent any competition organizer. To save practice history, an adult can create an account and a separate child profile. The practice method gives a shorter plan for the first week.

Grade-specific plans

The Grade 1 starting plan uses short wording and untimed sessions. The Grade 2 plan adds written reasoning and systematic listing. The Grade 3 plan develops multi-step solutions and independent checks. The Grade 4 plan focuses on strategy choice and constraints. The Grade 5 plan develops precise models, percentages, and justified counting. The Grade 6 plan adds divisibility, structured proof, and rigorous verification.

Questions parents often ask

How long should a child practice each day?

Start with 15-20 minutes three times a week. Finish sooner if the child is tired or has stopped reasoning.

Should practice be timed from the beginning?

No. First build careful reading and method choice. A short timer can be added later to observe pace without pressure.

What if the child does not know how to start?

Ask them to restate the question and name the known and unknown parts. Then open only the first hint and allow another attempt.

Should we review problems that were answered correctly?

Yes. A short explanation separates a deliberate method from a lucky answer and helps preserve a useful idea.