Add Math command words, what each instruction wants

Command words tell you exactly what a question expects. "Find" or "calculate" wants a value, usually with working.

"Solve" wants the value(s) of the unknown that satisfy an equation or inequality. "Show that" gives you the answer and asks for the reasoning to reach it, so you must present convincing steps, not just state the result.

"Sketch" wants a clear, labelled diagram with key features (intercepts, turning points, asymptotes) rather than a precise plot.

"Hence" is a signal that you must use the previous part's result; "hence or otherwise" lets you choose your own method but hints the previous part is the quick route. "Determine" and "state" usually want a short, direct answer.

"Prove" or "verify" asks you to justify a general statement or check a specific case.

Misreading a command word is one of the most avoidable ways to lose marks. Before writing, underline the command word, note what form the answer should take (exact, decimal, an equation, a diagram), and check at the end that you answered exactly what was asked.

It helps to keep the whole exam in view. SPM Additional Mathematics (code 3472) is assessed by two written papers and nothing else: Paper 1 (2 hours, 80 marks) and Paper 2 (2 hours 30 minutes, 100 marks).

There is no Paper 3 and no coursework component, so everything comes down to how you perform across these two sittings. Both papers draw on the full Form 4 and Form 5 syllabus, and you may use a non-programmable scientific calculator throughout.

Because the marks are split fairly evenly across the syllabus, a plan that quietly ignores a whole chapter is risky, there is nowhere for a weak topic to hide across two papers. Understanding this shape early lets you revise in proportion to the marks, rather than over-investing in a favourite chapter and being caught out by a neglected one.

The SPM Additional Mathematics papers are set bilingually: each question appears in both Bahasa Melayu and English on the same paper, and you may answer in either language. For most students this is a quiet advantage, if the wording of a question is unclear in one language, the other version is right there to cross-check.

But it also means a term you only half-know in one language can cost you, so it is worth learning the key vocabulary of each chapter both ways. Our lessons are taught in English, and we deliberately cover the important terms in both languages where it helps, so that whichever version of a question a student reads on the day, the wording never gets in the way of the mathematics.

For students who learned earlier mathematics mainly in Malay or Mandarin, this bilingual habit removes one of the most common and avoidable sources of lost marks.

A surprising number of marks are decided not by what a student knows but by how they spend the minutes. Both papers give you a mark budget per minute, roughly a mark a minute in Paper 1, and a little over a mark a minute in Paper 2, and a useful habit is to glance at the marks in the margin before starting each question, so a two-mark part never eats ten minutes.

If a question stalls, note it, move on, and come back with a fresh eye rather than grinding time away. Always attempt every question, even one you are unsure of: because marking is analytic, a sensible partial attempt often banks a method mark, while a blank earns nothing at all.

Reserve the last few minutes to check answers for sense, a negative length, a probability above one, an angle out of range, and to tidy any working a marker might struggle to follow. None of this is advanced mathematics, but together it is worth a real handful of marks on the day.

Knowing the format is not the same as performing well under it, and exam technique is something we rehearse deliberately rather than leave to chance. In lessons, students work timed questions and full sections, then mark their own scripts the way an examiner would, so they learn exactly where method marks are awarded and where their own working falls short of what the scheme rewards.

We pay particular attention to the habits that quietly cost marks: misreading a command word, cramped working a marker cannot follow, rounding too early, or spending ten minutes on a two-mark part. Because lessons are one-to-one, this coaching is tuned to the individual student's pattern, the two or three specific slips costing them the most, rather than to a generic checklist.

Over time, the exam stops feeling like an unknown and starts feeling like a routine the student has practised, which is a large part of walking in calm and walking out with the marks they earned.