Estonian Basic-School Mathematics Exam

It is a written examination with constructed-response and short-answer tasks. Most tasks require you to write down the steps of your solution, and partial credit is given for a correct method even when the final number is wrong. Expect a mix of pure calculation, algebra, geometry with diagrams described in the text, graph interpretation and applied word problems.

The number of tasks, the working time and the scoring scale are set for each session by the official examining body, so they can change. Do not plan around a remembered figure - confirm the current structure on the official website before you build a timing strategy for the paper.

The difficulty is calibrated to the basic-school syllabus, so nothing is beyond year 9 content. What makes it demanding is breadth and stamina: you must switch between arithmetic, algebra, geometry and statistics within one sitting, and you must communicate solutions clearly. Students who only practise short calculations often lose marks on presentation and units.

Retake and repeat arrangements, including any additional sessions, are governed by the official regulations and are not fixed on this page. Candidates should check the examining body's website or ask their school for the current rules, deadlines and any conditions attached to a repeat attempt.

The passing threshold is determined officially and is published with the results and assessment information for each session. There is no reliable general figure to quote, so look up the current requirement on the official site. Aim well above the minimum anyway, since method marks are easier to secure than last-minute accuracy.

Start with number operations and estimation, because errors there contaminate every other task. Then build algebra - expressions, linear equations and inequalities - since it underpins functions and word problems. Add functions and graphs, then geometry, then statistics and probability. Finish with full mixed papers that force you to move between topics, which is what the real paper does.

Missing or wrong units, unlabelled answers, skipped intermediate steps, and rounding too early in multi-step calculations. Others include misreading a diagram, forgetting that a length or area must be positive, and leaving an answer as an unsimplified fraction. Writing the formula first, then substituting, protects method marks when the arithmetic goes wrong.

The permitted aids are specified officially for each session, so check the current instructions rather than assuming. In practice, prepare to be fluent without one: exact fractions, powers, roots and simple percentages. If a calculator is allowed, still write the calculation you performed, because an unexplained number earns no method credit.

Use them as timed rehearsals, not reading material. Attempt a full paper with no notes, then mark it yourself against the required working, not just the final answers. Log every lost mark by cause - method, arithmetic, units, misreading - and drill the most frequent cause before the next paper. Two or three properly marked papers beat ten skimmed ones.