What to Do When Your Child Says They Are Bad at Maths

What "I'm bad at maths" usually actually means

It is almost never a statement about ability. It is a statement about a specific topic that broke, plus the feeling of sitting in a room where everyone else appears to have understood. Children do not have the words for "I never properly learned to divide fractions", so they compress it into four.

Maths is unusually unforgiving this way. In history, missing a topic costs you that topic. In maths, missing one quietly damages everything built on it. A child who never secured negative numbers struggles with algebra, then graphs, then any rearranged formula. The gap is small when it opens and large later.

So resist the urge to reassure and move on. Treat the sentence as a clue. Something broke at a particular point, and your child has carried the embarrassment since. The gap needs teaching, and the embarrassment needs a change in how maths is talked about at home.

The well-meant things that quietly make it worse

The most common is "I was terrible at maths too". It is offered as solidarity and lands as permission. You have just told your child that being bad at maths runs in the family, and that the adults they trust most gave up and turned out perfectly fine.

"Just try harder" assumes the problem is effort. Usually the child is trying hard at the wrong level. A student attempting quadratics while still counting on their fingers for times tables is working extremely hard and getting nowhere. More effort on the wrong rung produces more failure, faster.

Comparing to a sibling does the most damage per word. "Your sister never had this problem" tells the child the issue is who they are rather than what they were never taught. Avoid "you are just not a maths person" in all its forms.

What to say instead, in specific words

Replace judgements about ability with questions about where things last made sense. Every phrasing below does the same job: it moves the problem out of the child and into the material, where it can be worked on. Say them plainly, without the tone that signals a difficult conversation.

Praise with the same precision. "You are so clever" is fragile, because the next wrong answer quietly disproves it. "You checked your working and caught your own mistake" is durable, because it describes something they did and can choose to do again tomorrow.

• "Show me the last bit of maths that felt easy. We will start there."
• "You are not behind because of who you are. Something got missed and nobody went back for it."
• "Which part is the stuck part? Reading it, starting it, or the middle?"
• "I do not mind wrong answers. I mind not knowing where you got lost."
• "That took twenty minutes and you finished it. That is the part that counts."

How to find the real gap without an exam at the table

The most reliable method is to ask your child to teach you something they already know well, then something one step next to it. Sit down and be a genuinely poor student. Ask why things work. Where the explanation shifts from fluent to vague sits very close to the gap.

Do not correct anything while this happens. The moment you start marking, it becomes a test and they close. Write down what you noticed afterwards. A tutor can do far more with "she is fine with fractions until division, and recites flip-and-multiply without knowing why" than with an hour of formal diagnostics.

• Choose a topic they say is easy and ask them to teach it to you.
• Ask "why does that work?" at least twice, and mean it.
• Move one step along: if they taught fractions, ask about dividing by a fraction.
• Watch for the switch from explaining to reciting a rule.
• Stop as soon as it stops being enjoyable. Ten minutes is plenty.

Why going back three years is not a step backwards

You cannot build on a gap. If a Year 9 student cannot handle negative numbers reliably, every hour spent on simultaneous equations reinforces the feeling of being lost. Two weeks on negative numbers is the fastest available route to simultaneous equations. Parents resist this because it looks like falling further behind.

Older students move through earlier material quickly. A topic that took six weeks in Year 5 often takes two lessons at fourteen, because the reasoning capacity is now there and only the content is missing. The rebuilding costs far less time than it sounds.

This is where concept teaching earns its place. At Learning Loft Institute a student derives a rule before applying it, so dividing by a fraction is understood as counting how many halves fit into three, not as an instruction to flip and multiply. A derived rule can be rebuilt when forgotten.

Is your child stuck, or genuinely disengaged?

These look identical from the outside and need opposite responses. A stuck child wants to succeed and cannot. A disengaged child has decided the subject is not worth the risk of trying. Almost every disengaged child was a stuck child first, which is why the fix is not discipline.

A stuck child needs teaching at the right level and little else. A disengaged child needs a small, quick, undeniable win before any teaching lands: one topic properly mastered inside a fortnight. If avoidance, tears or stomach aches appear on maths days, treat it as anxiety, shorten sessions and drop timed work for a few weeks.

• Stuck: starts the homework, works slowly, gets upset near the end.
• Stuck: can explain what the question is asking but not how to begin.
• Disengaged: avoids starting, mislays the worksheet, finishes suspiciously fast.
• Disengaged: calls it pointless or boring rather than hard.
• Either one: physical complaints that appear only before maths.

When tuition genuinely helps, and when it does not

Tuition helps when the problem is an identifiable gap, when the child will turn up, and when the tutor will go back to where the gap actually is. It does not help when it becomes more of the same thing already failing. A second adult supervising the same homework is extra homework with company.

It also does not help when the real issue sits elsewhere. Undiagnosed dyslexia or dyscalculia, an untested eyesight problem, or serious anxiety will not resolve through more maths. A good tutor should tell you within a few weeks if they suspect something outside their remit.

Ask two questions before you commit: what will you do in the first lesson, and how will you find out what is missing. A tutor who answers by talking about the syllabus rather than the student plans to teach the class again, only slower. Our free demo class exists to answer those questions.

What the first month should realistically look like

Expect diagnosis in week one, repair across weeks two to four, and visible confidence after that. In the first fortnight the marks may not move, because the work is happening below the level being tested. What should change early is the language at home.

Ask your tutor for specifics rather than reassurance. Which topic was the gap? What has been repaired? What is still fragile? Every class is recorded, weekly quizzes are marked within 24 hours, and a written report reaches parents monthly. Our students improve by an average of two grade bands within six months.

Be honest with your child about the timescale too. Telling them it will click soon, then having it not click within a week, is another small failure to absorb. Telling them the gap took three years to open and will take a couple of months to close is both true and reassuring.