How do you study for a math exam?
Do problems, don't reread notes. Math is a doing subject, so you learn it by solving things, not by looking at solved examples. Work problems with the notes closed, redo every one you got wrong, and learn the method behind it, not just the answer. Mix up problem types and time yourself on past papers.
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In more detail
Rereading your notes feels like studying, but it isn't. The page looks familiar, so your brain says you know it. Then the exam asks you to actually solve something and you freeze. The fix is simple: close the notes and do problems.
When you get one wrong, that's the useful part. Don't just check the answer and move on. Redo it from scratch, and figure out the method, the steps that get you there. The same method shows up across loads of questions, so learning it once pays off many times.
Near the exam, switch to past papers under real conditions. Set a timer, sit with no notes, and mix the topics so you don't know which method is coming. That's what the real exam feels like, and it shows you exactly which bits you still get wrong.
Step by step
- 1
Close your notes and work problems from blank. If you can't start one, look up the method, then redo it without looking.
- 2
Keep a list of every problem you missed. Come back a day later and redo them from scratch.
- 3
For each missed one, learn the method, not the answer. Ask yourself what the first step was and why.
- 4
Mix problem types in one sitting so you have to pick the method, not just repeat it.
- 5
Do at least one past paper timed, no notes, like the real thing.
- 6
Two days before, redo only the problems you keep getting wrong.
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More questions
How many days before should I start?
Start at least a week out, longer if the course is heavy. Math needs spacing. Doing a few problems each day beats one long cram, because the gaps between sessions are when things actually stick. Cramming the night before mostly tells you what you don't know, with no time left to fix it.
Should I memorize formulas or understand them?
Both, but understanding comes first. If you know where a formula comes from, you can rebuild it when your memory blanks in the exam. Memorizing alone breaks the moment a question is worded differently. Practice problems give you both at once, since you use the formula and see why it works.
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