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Pillar 02 · Observe

Mathematics anxiety classroom reflection tool

A reflective resource to help educators examine how classroom practices may influence students' emotional experiences of mathematics. Rather than telling teachers what to do, it helps you notice what may support or undermine students' sense of competence, control, and belonging.

This tool supports professional reflection and discussion. It is not designed to evaluate teacher effectiveness or to diagnose mathematics anxiety.

Where to start

How does your classroom support students experiencing mathematics anxiety?

Choose one area to explore. Each opens to a short evidence summary, reflection prompts, classroom look-fors, and a question to sit with.

01Domain 01Error climate

Research suggests students are more likely to experience anxiety when mistakes are associated with embarrassment, judgment, or fixed-ability beliefs. Learning is enhanced when errors are treated as valuable information.

Reflect

To what extent do students feel safe making mistakes in my classroom?

When students make errors, I typically:

  • Explore their thinking
  • Correct quickly and move on
  • Invite discussion from peers
  • Ask students to explain their reasoning

Students in my classroom:

  • Volunteer incorrect answers without fear of ridicule
  • Ask questions when confused
  • View mistakes as part of learning
  • Support peers who make mistakes

Look-fors

  • Students explain incomplete or incorrect reasoning
  • Multiple solution attempts are visible
  • Teacher language normalises struggle
  • Students revise rather than erase mistakes
If a visitor observed my classroom for one lesson, what messages about mistakes would they hear and see?
02Domain 02Questioning practices

Certain questioning approaches can unintentionally increase performance pressure, whereas others promote thinking and engagement.

Reflect

When asking questions, I:

  • Provide adequate thinking time
  • Use cold calling predictably and respectfully
  • Invite multiple approaches
  • Value reasoning over speed

Students are expected to:

  • Explain their thinking
  • Build on others' ideas
  • Give answers quickly
  • Respond at speed

Look-fors

  • Wait time is evident
  • Students explain reasoning
  • Multiple students contribute
  • Incorrect answers are explored constructively
Does participation in my classroom feel like a learning opportunity or a performance event?
03Domain 03Assessment climate

Assessment is one of the most frequently reported triggers of mathematics anxiety.

Reflect

Before assessment, students:

  • Know what success looks like
  • Have opportunities to practise
  • Understand that assessment informs learning

During assessment, students:

  • Have opportunities to demonstrate understanding in different ways
  • Experience manageable challenge
  • Receive clear instructions

After assessment, I focus feedback on:

  • Growth and next steps
  • Strategy use
  • Comparison with peers
  • Scores and grades

Look-fors

  • Assessment is discussed as part of learning
  • Students use feedback to improve work
  • Progress is emphasised alongside performance
What emotions might students experience before, during, and after assessment in my classroom?
04Domain 04Participation and belonging

Mathematics anxiety is often associated with fears of appearing incompetent in front of others.

Reflect

Who participates most frequently in my classroom? Who participates least? Do all students have opportunities to contribute? Do students see people like them as capable mathematics learners?

I intentionally monitor participation across:

  • Gender
  • Achievement levels
  • Cultural backgrounds
  • Confidence levels

Look-fors

  • Wide participation
  • Diverse mathematical voices
  • Students support one another
  • Confidence is not mistaken for competence
Which students are least visible during mathematics lessons?
05Domain 05Feedback language

Teacher feedback influences students' perceptions of competence and control, both of which are central to mathematics anxiety.

Reflect

My feedback most often focuses on:

  • Effort
  • Strategy use
  • Understanding
  • Accuracy
  • Speed

When students struggle, I tend to say:

  • Let's work through this together.
  • What strategy could help here?
  • You haven't learned this yet.
  • This should be easy.

Look-fors

  • Feedback identifies next steps
  • Feedback promotes agency
  • Feedback focuses on processes and strategies
  • Feedback avoids ability labels
Does my feedback increase students' sense of control over learning?
06Domain 06Self-regulated learning support

Students who can monitor emotions, select strategies, and reflect on progress may be better equipped to manage mathematics anxiety.

Reflect

Do I explicitly teach students to:

  • Plan approaches to challenging problems?
  • Monitor understanding?
  • Evaluate strategy effectiveness?
  • Reflect on emotional responses to challenge?

When students become stuck, do they know what to do next?

Look-fors

  • Students use learning strategies independently
  • Students monitor progress
  • Reflection routines are embedded
  • Students identify effective strategies
What do students do when they don't immediately know the answer?
07Domain 07Teacher mathematics anxiety

Research suggests that teachers' own experiences, beliefs, and emotions about mathematics can influence classroom practices, student expectations, and the emotional climate of learning. This does not mean teachers need to be confident mathematicians to be effective. Becoming aware of our own assumptions can help us create environments where all students feel capable of learning mathematics.

Students often infer messages about mathematics from how teachers respond to challenge, how they talk about mistakes, how they describe their own mathematical experiences, and the expectations they communicate about success.

My own experiences

When I think about mathematics, I generally feel:

  • Confident
  • Comfortable
  • Neutral
  • Uncertain
  • Anxious

My experiences as a mathematics learner influence how I think about:

  • mathematical ability
  • mistakes
  • challenge
  • effort
  • success

Messages I communicate

I sometimes say things such as:

  • I wasn't good at maths when I was at school.
  • This topic is difficult.
  • Some people are naturally good at maths.
  • Let's figure this out together.
  • It's okay not to know yet.

I intentionally communicate that:

  • everyone can improve in mathematics
  • struggle is a normal part of learning
  • mistakes provide useful information
  • mathematical success involves strategy and persistence

Expectations

I hold high expectations for all students, regardless of:

  • prior achievement
  • confidence
  • participation levels
  • background

I actively monitor whether I:

  • call on some students more than others
  • assume some students will struggle
  • provide different levels of challenge to different students

Emotional modelling

When students become stuck, I typically:

  • remain calm and curious
  • encourage persistence
  • redirect attention to useful strategies
  • provide immediate answers

Students see me model:

  • problem solving
  • uncertainty
  • persistence
  • learning from mistakes

Look-fors

  • Teacher language emphasises learning and growth
  • High expectations are communicated for all students
  • Challenge is framed as a normal part of learning
  • Teachers model curiosity and problem solving
  • Students observe adults learning from mistakes
  • Classroom conversations avoid fixed-ability labels
  • Mathematical success is linked to strategies and effort rather than innate talent
  • Students receive consistent messages that competence develops over time
If students remembered only the messages I communicate about mathematics, what would they believe about who can succeed and how success is achieved?

After reflecting

Summary reflection

Rather than scores, close with four questions that turn noticing into a small, testable change.

Areas of strength

What practices currently support positive emotional experiences in mathematics?

Areas for exploration

Which aspect of my practice would I most like to investigate further?

One small change

What is one change I could trial over the next four weeks?

Evidence of impact

How will I know whether this change is helping students?

Each domain links to an implementation guide in Implement, where these reflections become first steps.