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So. You’re in Year 11 (or if you’re extra prepared, Year 10) and wondering: “How can I get a 9 in my Maths GCSE?”.
Luckily, the answer isn’t as mysterious as it first appears. Grade 9 comes from simple habits repeated consistently.
The best students keep the early questions squeaky clean, stay organised on 4/5-mark problems, and collect method marks even when a question gets really tough.
This guide explains how GCSE Maths examiners award marks, how to practise effectively, and how to make the first half of your paper close to perfect.
There’s also a worked example so you can see exactly how marks are gained step by step.
We should start with the key factor behind your grade: marks. GCSE Maths examiners don’t only reward the final answer; they reward the steps you take and the clarity of your reasoning.

You earn these marks for using a correct approach. For example, in a line and curve problem, you gain a method mark as soon as you substitute one into the other to form a single equation.
These marks are given for correct results that follow from a valid method. Solving a quadratic correctly, simplifying to simplest form, or giving an exact value when asked are all accuracy marks.
These marks are for key statements or facts the question demands, such as naming a theorem in geometry, finding the correct cases in a probability problem, or writing a clear explanation.
Keep asking yourself, “What single line can I write now that will earn me a mark?”. That question helps you stay focused and calm, even when the question looks complicated.
Solve the simultaneous equations and give both solutions as ordered pairs (x, y).
y = x² - 3x + 2
y = x - 1
1 method mark appears when you substitute the line into the curve to make one equation in x.
1-3 accuracy marks follow for simplifying to the correct quadratic and solving it correctly.
1 final accuracy mark is for pairing each x with the correct y.
Some boards also give a 1 communication mark for presenting both solutions clearly, so it’s best to be safe and do this regardless!
Substitute y from the line into the curve:
x - 1 = x² - 3x + 2 [method]
Rearrange and factorise:
0 = x² - 4x + 3 = (x - 1) (x - 3) [accuracy]
Solve for x:
x = 1 or x = 3 [accuracy]
Find y using y = x - 1:
x = 1 gives y = 1 - 1 = 0, and x = 3 gives y = 3 -1 = 2 [accuracy]
Answers:
(1, 0) and (3, 2) [possible communication mark]
You make the fastest progress when you attempt questions before looking at any solution.
Set a short timer, complete a small set, then switch into marker mode. When you mark, award yourself A, M and B line by line and write a few words in a small error log. Note the exact slip - perhaps a sign error, a missing reason, or forgetting to simplify.
The next day, try a few similar questions and mark them again. This simple routine strengthens accuracy and makes your work look like the model solutions GCSE Maths examiners reward.

A large share of marks comes from routine skills such as arithmetic, ratio, percentages, graphs, algebraic manipulation, and area or volume.
Train these until they feel automatic. Aim to complete the first half of a paper in about thirty to thirty-five minutes with almost perfect accuracy. Keep your layout tidy and follow the wording of the question so you give exact or rounded values as needed.
When the first half becomes reliable, you begin the harder questions with time in hand and more confidence.
Think of the exam in three phases:
Start by sweeping through the early questions steadily and cleanly to bank easy marks.
Practice this with past papers over and over until you’ve got this down to a minimum.
Wasting too much time here, being almost too careful, is what eats the time needed for big marks later on.
Next, spend around forty minutes on the middle section where most 4/5-mark questions appear.
Before you begin each one, pause to check what is being asked and decide on one clear route. Write the first correct line early so that even if you do not finish, you still collect method marks.
The last section holds the hardest questions, which often combine ideas from more than one or need logical reasoning rather than a single calculation. Stay calm, write down what you know, label diagrams clearly, and show any sensible approach you can.
Even if you don’t reach a final number, a clear logical attempt earns valuable marks. Grade 9 students are often the ones who stay composed here, earning extra method marks that make the difference.
Use at least the last 5 minutes to scan for units, rounding, and unfinished answers. If a space is blank, write at least one correct step or formula - it could still be worth a mark!

I began Year 11 at Grade 6 and finished with a Grade 9. The difference wasn’t new topics; it was better habits.
Each week I completed one timed paper to build pacing and one untimed paper to perfect layout and method. I compared my answers with the mark scheme and wrote down the details that cost marks.
I also practised the first half of the papers until I could do them almost perfectly in thirty minutes. The biggest leap came when I started trying every hard question at the end instead of skipping them.
Even when I wasn’t sure, I learned that showing clear working often earned marks. Over time, my working became neater, my timing improved, and the grade followed.
A good online GCSE Maths tutor shortens the feedback loop and removes guesswork.
In a one-to-one online tuition session, our full attention is on you. I can see how you approach a question, notice the moment your reasoning slips, and correct it at once. This makes improvement much faster.
I often see the biggest gains in how students handle the final questions: once they learn to unpack the problem logically, they start collecting marks where they used to freeze.
Confidence builds week by week, and results improve naturally!
Grade 9 is about consistency and calm thinking from start to finish.
Practise first and mark after, keep an honest record of slips, make the first half automatic, and approach the final questions with curiosity rather than fear.
Keep this routine for a few weeks and your work will become sharper, your timing steadier, and your results will speak for themselves.
Danny
Tutor
Uni Maths student & experienced tutor helping learners at all levels build skills, confidence and exam success 🎯
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