From “I’m Not a Maths Person” to “I Can Do This”. Building Confidence in GCSE Maths

"I'm Just Not a Maths Person"

It’s something I hear quite often from students. Sometimes it’s said as a joke, sometimes with complete certainty, but behind that sentence there can be a lot of frustration. A student may have struggled with a few topics, received a disappointing test result, or compared themselves to classmates who seem to understand everything straight away.

The problem is that once a student starts believing they are simply "bad at Maths", every difficult question can feel like proof that they are right.

But being good at maths isn’t about immediately knowing how to answer every question. Confidence in Maths is something that can be built, and in my experience as a tutor, helping students recognise this can make a huge difference.

It's Not Just About Getting the Answer

When I tutor Maths, I try to focus on the thought process behind the answer rather than simply getting to the correct number.

It can be tempting to show a student how to solve a question and move on once they have the right answer. However, I think it is much more useful for students to understand how they got there and, more importantly, how they can approach a similar question independently next time.

A big part of this is learning how to break a question down into smaller, more manageable chunks.

A GCSE Maths question can sometimes look intimidating when you see it as one big problem. Instead of asking, "How am I supposed to solve all of this?", I encourage students to ask:

“What do I know?”

“What is the question asking me to find?”

“What is the first small step I can take?”

Once a question is broken down, it often becomes much less overwhelming. The student doesn’t necessarily need to know the entire solution straight away. They just need to work out the next step.

This is also a skill that can be applied across lots of different areas of maths. It helps students become more confident when they encounter a question they haven’t seen before, rather than relying on simply recognising a familiar format.

Understanding That Mistakes Are Part of Learning

One of the biggest changes I try to encourage is changing the way students think about mistakes.

It can be easy to see getting a question wrong as a failure. However, a mistake can actually tell you exactly what you need to work on.

For example, if a student gets a question wrong because they misunderstood what it was asking, that is very different from not knowing how to use the mathematical method. If they make the same error several times, that can also highlight a particular gap in their understanding.

Instead of simply looking at the mark and moving on, I encourage students to ask:

“Why did I get this wrong?”

Was it a calculation error? Did I misunderstand the question? Did I use the wrong method? Did I understand the topic but struggle to apply it?

Once you know why you made the mistake, you have something specific to work on.

Confidence Comes From Understanding, Not Just Getting Answers Right

There is a difference between knowing how to follow a method and actually understanding what you are doing.

A student might be able to use a formula when the question looks familiar, but then become stuck when the same concept is presented differently. This is particularly common with GCSE Maths, where questions can test whether students can apply their knowledge rather than simply repeat a method they have memorised.

This is why I think it is important to focus on the reasoning behind a method.

Rather than thinking, “What formula do I need to memorise?”, it can be more useful to ask, “What information have I been given, and what am I actually trying to find?”

Breaking a question into smaller steps gives students a process they can return to, even when the question looks unfamiliar.

Start With Small Wins

If a student has lost confidence in maths, giving them a difficult worksheet and expecting them to suddenly feel more confident probably isn’t going to work.

Sometimes the best place to start is with something they can do.

Getting a few questions right might seem insignificant, but those small wins can change the way a student approaches the next question. Once they start recognising that they are capable of getting things right, they are often more willing to attempt something they would previously have avoided.

I also think it is important to recognise progress that isn’t necessarily reflected in a test score.

Maybe a student previously needed help with every question but can now identify the first step independently. Maybe they used to give up when they saw a word problem but now know how to break it down.

Those are improvements too.

Don't Be Afraid of Questions You Haven't Seen Before

One of the biggest challenges in GCSE Maths is encountering a question that looks completely unfamiliar.

It can be tempting to look at it and immediately think, “I don’t know how to do this.”

But an unfamiliar-looking question doesn’t necessarily require completely new maths.

I encourage students to slow down and look at what they do know.

What information has the question given you? What is it asking you to find? Have you seen a similar topic before? Can you draw a diagram? Can you write down a formula? Can you work out what the first step might be?

You don’t always need to know the entire solution before you begin. Sometimes the first step is simply working out where to start.

And importantly, getting stuck doesn’t mean you aren’t good at maths. Problem-solving is part of mathematics.

Building Confidence Takes Time

Confidence isn’t something that appears overnight, and every student will build it differently.

For me, tutoring isn’t about giving a student the answer as quickly as possible. It’s about helping them develop a way of thinking that they can use themselves.

If a student can look at a difficult question and think, "Okay, let me break this down," that’s a much more valuable skill than simply remembering how to solve one particular question.

The ultimate goal isn’t for a student to think, “My tutor can help me with this.”

It’s for them to think:

“I can figure this out.”

So, if you’ve ever found yourself saying:

“I’m just not a maths person”

I’d challenge you to think about it differently. You might not understand everything yet. You might have topics you need to practise. You might make mistakes along the way.

That’s completely normal.

Being good at maths isn’t about never getting things wrong. It’s about being willing to learn from those mistakes, understand your thought process, and keep working through a problem one step at a time.

And sometimes, the biggest step forward isn’t getting the answer right.

It’s learning how to get there yourself.