Why Do Students Dislike Mathematics? Understanding the Reasons and Finding Solutions

Why Do Students Dislike Mathematics? Understanding the Reasons and Finding Solutions

Introduction: When Mathematics Becomes a Source of Fear

For some students, mathematics is an exciting opportunity to explore patterns, solve problems, and discover how the world works. For others, it is a subject they approach with anxiety, frustration, and sometimes even fear.

Ask a classroom of students how they feel about mathematics, and you may hear different responses.

"I don't understand it."

"I'm just not good at math."

"It's too difficult."

"I hate solving equations."

Some students become uncomfortable the moment a mathematics lesson begins. Others avoid asking questions because they are afraid their classmates might laugh at them. There are also students who study for hours, practise numerous questions, and still struggle to understand what they are doing wrong.

Behind these reactions are real experiences that deserve attention.

As educators, we must look beyond the assumption that students dislike mathematics simply because it is difficult. We need to understand what happens in the learning process that makes a subject with so much potential become a source of discouragement.

The truth is that many students do not necessarily hate mathematics. They hate the feeling of being confused, falling behind, making mistakes repeatedly, and feeling that everyone else understands something they cannot.

Understanding this distinction is the first step towards changing how students experience mathematics.

1. Weak Foundational Knowledge: When the Basics Are Missing

Mathematics is a subject built on connections. What students learn today often depends on what they understood yesterday.

A student who has not developed a strong understanding of multiplication may struggle with division. Someone who finds fractions confusing may experience difficulties with ratios, percentages, algebra, and more advanced mathematical concepts.

The problem becomes more complicated as students progress through school.

Imagine a student in eighth grade who is expected to solve linear equations but still struggles with negative numbers, fractions, or basic arithmetic.

The teacher may be teaching the correct grade-level content, but the student is trying to understand a new concept while struggling with several older ones.

Eventually, frustration sets in.

The student may begin to believe that mathematics is beyond their ability when, in reality, they need help strengthening their foundation.

The solution:

Teachers should identify foundational learning gaps before introducing more complex concepts.

- Conduct short diagnostic assessments.
- Review essential mathematical skills.
- Provide targeted practice based on individual needs.
- Break complex topics into smaller, manageable steps.
- Allow students to revisit concepts without making them feel embarrassed.

Students should not be made to feel ashamed of what they have not yet mastered. Instead, they should be supported in developing the skills they need to move forward.

2. Mathematics Anxiety: The Fear of Getting It Wrong

Have you ever watched a student freeze when asked to solve a mathematics problem in front of the class?

Sometimes, the student knows more than they are able to demonstrate in that moment.

Mathematics anxiety is a real challenge. It can involve fear, nervousness, physical discomfort, and difficulty concentrating when dealing with mathematical tasks.

Some students associate mathematics with embarrassment because they have previously been laughed at for giving incorrect answers. Others feel pressured by timed examinations, difficult assignments, or comparisons with classmates.

Over time, these experiences can create a negative relationship with the subject.

A student who repeatedly hears that mathematics is difficult may eventually accept that belief as part of their identity.

They stop trying, avoid challenging questions, and become convinced that they are simply not mathematical people.

The solution:

Teachers must create classrooms where mistakes are treated as part of learning rather than something to be ashamed of.

- Encourage students to explain their thinking without fear of ridicule.
- Celebrate improvement, not just correct answers.
- Give students sufficient time to process questions.
- Avoid comparing students publicly.
- Teach relaxation and problem-solving strategies for assessments.

A student needs to understand that getting an answer wrong does not mean they are incapable. It means there is something they can learn from the experience.

3. Teaching Methods That Do Not Connect With Students

Not every student learns in the same way.

Some understand mathematical concepts through visual representations. Others benefit from practical activities, demonstrations, discussions, or step-by-step explanations.

However, when mathematics is taught exclusively through formulas, memorisation, and repetitive exercises, some students struggle to understand the meaning behind what they are learning.

For example, a student may memorise the formula for calculating the area of a triangle without understanding why the formula works or how it applies to everyday situations.

When the question changes slightly, the student becomes confused.

Mathematics should be more than memorising procedures. Students need opportunities to explore, question, visualise, and understand mathematical relationships.

The solution:

Teachers can make mathematics more meaningful by incorporating different teaching approaches.

- Use diagrams, charts, and visual representations.
- Introduce manipulatives and practical demonstrations.
- Connect mathematical concepts to everyday experiences.
- Encourage group problem-solving.
- Use educational technology and interactive simulations.
- Allow students to explain concepts in their own words.

For instance, teaching percentages through shopping discounts, budgeting, and price comparisons can help students recognise the mathematics they encounter outside school.

When students understand why mathematics matters, learning becomes more meaningful.

4. The Pressure to Be Fast and Get Everything Right

In many classrooms, students associate mathematical ability with speed.

The student who solves a problem quickly is sometimes considered intelligent, while the student who takes longer may feel inadequate.

But mathematical understanding is not a race.

Some students need additional time to process information, organise their thoughts, identify patterns, and select the correct approach.

When speed becomes more important than understanding, students may develop unnecessary pressure.

They begin to worry about how quickly they can answer rather than whether they understand the problem.

The solution:

Teachers should create opportunities for students to think deeply rather than simply work quickly.

- Provide reasonable thinking time.
- Use untimed practice activities.
- Reward clear reasoning and correct mathematical processes.
- Introduce timed assessments gradually.
- Encourage students to check and reflect on their solutions.

The goal is not just to produce students who can calculate quickly. It is to develop students who understand what they are calculating and why.

5. Negative Experiences With Mathematics Teachers

The relationship between a student and a teacher can significantly influence how that student experiences a subject.

A student who feels comfortable asking questions is more likely to seek clarification when confused.

However, when students are repeatedly criticised, dismissed, embarrassed, or made to feel unintelligent, they may begin to withdraw.

Consider a student who asks the same question several times because they genuinely do not understand. If the response is frustration or humiliation, the student may decide that asking questions is no longer worth the emotional discomfort.

Eventually, silence replaces curiosity.

This does not mean teachers must have all the answers or make every lesson entertaining. It means students need to feel respected and supported while learning.

The solution:

- Develop positive teacher-student relationships.
- Be patient when explaining difficult concepts.
- Encourage questions and mathematical discussions.
- Recognise different learning speeds.
- Give constructive feedback instead of discouraging criticism.
- Make students feel that their progress matters.

Sometimes, a student's confidence begins to return simply because someone is willing to explain a concept one more time without making them feel foolish.

6. Students Do Not See the Relevance of Mathematics

One common question students ask is:

"When am I ever going to use this in real life?"

For students who cannot connect mathematics to their everyday experiences, the subject may appear abstract, unnecessary, or disconnected from their interests.

Yet mathematics is present in almost every aspect of daily life.

We use it when managing money, calculating discounts, measuring ingredients, planning journeys, analysing information, understanding technology, and making financial decisions.

Mathematics also plays an important role in medicine, engineering, architecture, artificial intelligence, computer science, business, and scientific research.

The solution:

Teachers should make deliberate connections between classroom mathematics and the world students live in.

For example:

- Fractions can be explored through cooking and measurements.
- Percentages can be taught through shopping discounts and financial literacy.
- Algebra can be connected to mobile phone plans and everyday budgeting.
- Geometry can be explored through buildings, art, and design.
- Statistics can be introduced through sports, surveys, and social data.

Students should have opportunities to see mathematics as a useful life skill rather than merely another subject they must pass.

7. Lack of Practice, Support, and Individual Attention

Understanding a mathematical concept during a lesson does not always mean a student has mastered it.

Mathematics requires practice, feedback, correction, and repetition.

Unfortunately, some students do not receive enough support outside the classroom. Others may have difficulty accessing tutoring, educational resources, or a quiet place to study.

In large classrooms, teachers may also find it difficult to identify every student's individual learning needs.

A student who needs additional explanation may continue progressing through the curriculum without fully understanding earlier topics.

The solution:

Schools and families should provide opportunities for additional academic support.

- Establish mathematics support sessions.
- Encourage consistent practice rather than last-minute studying.
- Provide accessible learning resources.
- Use small-group instruction where possible.
- Offer targeted tutoring for students with specific learning gaps.
- Communicate regularly with parents about academic progress.

Most importantly, support should be based on what a student actually needs rather than assuming every student has the same difficulties.

8. Building a Positive Relationship With Mathematics

Helping students enjoy mathematics does not mean making every lesson easy.

Some mathematical problems are challenging, and students need to learn how to work through difficulties.

However, there is a difference between a productive challenge and an experience that repeatedly makes a student feel incapable.

A positive mathematical learning environment should encourage curiosity, patience, persistence, and independent thinking.

Students should be given opportunities to discover solutions, make connections, explain their reasoning, and learn from mistakes.

Teachers can also introduce mathematics games, puzzles, competitions, collaborative projects, and real-world investigations to make learning more interactive.

The objective is to help students develop confidence in their ability to approach unfamiliar problems.

What Parents Can Do to Help

Parents play an important role in shaping children's attitudes towards mathematics.

Sometimes, without realising it, adults reinforce negative beliefs by saying things such as:

"I was never good at mathematics either."

"Mathematics is just a difficult subject."

"I cannot help you because I don't understand it."

Although these statements may seem harmless, they can reinforce the idea that struggling with mathematics is inevitable.

Parents can make a difference by:

- Showing interest in their children's mathematics learning.
- Encouraging questions rather than focusing only on grades.
- Providing opportunities to practise everyday mathematics.
- Avoiding comparisons with siblings or classmates.
- Celebrating improvements, even small ones.
- Seeking additional academic support when necessary.

A child does not need a parent who knows every mathematical formula. They need someone who encourages them to keep learning.

Conclusion: Every Student Deserves the Opportunity to Understand Mathematics

Perhaps the most important thing we need to understand as educators is that a student's dislike of mathematics should not automatically be interpreted as a lack of ability.

Behind that dislike may be years of unanswered questions, weak foundations, anxiety, discouragement, unsuitable teaching approaches, or repeated experiences of failure.

If we want students to develop a better relationship with mathematics, we must first understand what has made that relationship difficult.

We must create classrooms where questions are welcomed, mistakes are accepted, different learning approaches are respected, and progress is recognised.

We must also remember that confidence does not always come before understanding. Sometimes, confidence develops gradually as students begin to understand concepts they once found impossible.

A student who once said, "I cannot do mathematics," may eventually become the student who confidently explains a solution to the entire class.

That transformation is worth working towards.

At Gablyn Learning Place, we believe that every student deserves the opportunity to experience mathematics with confidence, curiosity, and understanding. Our responsibility as educators is not simply to teach students how to find answers, but to help them discover that they are capable of thinking, reasoning, and solving problems.

Mathematics should challenge students' minds, not diminish their confidence. Every struggling student deserves patience, encouragement, and an opportunity to succeed.

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A question for educators and parents:

When a student says, "I hate mathematics," do we take the time to understand why, or do we simply tell them to study harder?

Sometimes, the solution begins with listening.