Executive Function Skills Teachers Can Teach for Math
Building Thinking Skills for Academic Success and Life
Math instruction is about much more than numbers, formulas, and getting the correct answer. Every time students solve a challenging problem, organize their work, remember information, manage frustration, or decide how to approach a difficult task, they are using executive function skills.
Executive functions are the mental skills that help students plan, focus, remember, organize, manage their time, control impulses, adapt their thinking, and monitor their own learning. These skills have a direct impact on how students engage with mathematics—and they also influence success far beyond the math classroom.
When teachers intentionally build executive function into math instruction, they are not simply helping students become better mathematicians. They are helping students become more confident, independent problem-solvers.
Why Executive Function Matters in Mathematics
Consider a student sitting in front of a multi-step word problem.
The student may understand the mathematical concepts but still struggle to complete the task because they don't know how to:
Determine what the problem is asking.
Identify the important information.
Remember multiple steps.
Organize their work.
Stay focused when the problem becomes difficult.
Choose a strategy.
Change strategies when the first one doesn't work.
Manage frustration.
Check whether their answer makes sense.
This is why academic struggles are not always about a lack of content knowledge.
Sometimes the student knows what to do but struggles with how to manage the process of doing it.
Executive function instruction helps teachers address that gap.
1. Planning
Planning helps students set goals, choose strategies, and think ahead.
In mathematics, planning might look like a student stopping before solving a problem and asking:
“What am I trying to figure out?”
Instead of immediately grabbing a calculator or beginning to perform operations, students learn to first understand the goal.
Teachers can teach planning by:
Having students preview a problem before solving it.
Asking, “What's my plan?”
Using problem-solving checklists.
Setting daily or unit math goals.
Modeling how to identify the steps needed to solve a problem.
Planning teaches students that successful problem-solving often begins before the first calculation.
2. Organization
Organization helps students keep materials, information, and steps in order.
A disorganized notebook can make a difficult math problem even harder. Students may lose information, skip steps, or struggle to identify where they made an error.
Teachers can make organization part of math instruction rather than treating it as an unrelated classroom expectation.
Try:
Modeling how to organize notes and show work.
Using graphic organizers for multi-step problems.
Teaching consistent folder and binder systems.
Encouraging students to label their work.
Showing students how to organize multi-digit numbers.
The goal is to help students develop systems that make thinking easier.
3. Working Memory
Working memory allows students to hold information in their minds while using it.
Math requires working memory constantly.
Students may need to remember:
Directions.
Numbers.
Mathematical rules.
Steps in a process.
Information from a word problem.
What they have already calculated.
Teachers can reduce unnecessary working-memory demands by providing external supports.
Try:
Chunk information into smaller parts.
Instead of giving students five directions at once, provide them sequentially.
Teachers can also use:
Visual supports.
Anchor charts.
Written directions.
Number lines.
Checklists.
Opportunities for students to verbalize their thinking.
The objective isn't to make learning easier by removing thinking. It is to free students' mental capacity for the thinking that matters most.
4. Sustained Attention
Some mathematical tasks require students to remain engaged for an extended period.
This can be particularly challenging when the work is difficult or repetitive.
Teachers can help students develop sustained attention by breaking longer tasks into manageable periods.
Strategies include:
Breaking work into shorter focused intervals.
Using timers or visual cues.
Providing purposeful movement breaks.
Giving students clear goals for each work period.
Checking for understanding before students begin independent work.
Students gradually learn that focus is a skill they can practice—not simply something they either have or don't have.
5. Flexible Thinking
One of the most important skills in mathematics is learning that there may be more than one way to solve a problem.
Flexible thinking allows students to adjust their strategy when something isn't working.
Teachers can ask:
“What's another way to solve this?”
Or:
“What could you try if that strategy doesn't work?”
Students can be encouraged to:
Try multiple strategies.
Compare different approaches.
Explain why a strategy worked.
Identify when a strategy needs to change.
Celebrate persistence.
This is especially valuable when students encounter difficult problems.
Instead of thinking:
“I can't do this.”
Students can learn to think:
“This strategy isn't working yet. What else can I try?”
6. Self-Control
Mathematical frustration is real.
A student may become frustrated after getting several problems wrong. Another student may rush because they want to finish quickly. Another may shut down when the answer isn't immediately obvious.
Self-control helps students manage their response and remain engaged.
Teachers can teach strategies such as:
Stop → Think → Choose
Students pause, identify what is happening, and choose their next response.
Teachers can also encourage positive self-talk:
“I can figure this out.”
“I can try another strategy.”
“It's okay to make a mistake.”
The goal is not to eliminate frustration. It is to help students continue working through frustration.
7. Task Initiation
Some students struggle more with starting than with completing.
They may sit with a worksheet for several minutes without beginning. They may repeatedly ask what they are supposed to do even after directions have been provided.
Task initiation can be supported by creating a clear starting point.
Teachers can:
Provide clear, step-by-step directions.
Use “first-then” prompts.
Give students an achievable first step.
Model the beginning of the task.
Ask students to identify the first action before beginning.
Instead of saying:
“Finish this worksheet.”
Try:
“First, write your name and complete number one. Then we'll check in.”
A clear first step can reduce the psychological barrier to beginning.
8. Time Management
Students need opportunities to learn how to use time effectively.
A math assignment can feel overwhelming when students don't understand how long they should spend on a task or how to divide their time.
Teachers can help students develop time awareness by:
Setting time goals.
Using visual timers.
Using countdowns.
Teaching students to estimate how long work will take.
Asking students to monitor their progress.
Students can learn to ask:
“How much do I have to do?”
“How much time do I have?”
“Am I using my time effectively?”
These questions help students develop independence.
9. Metacognition
Metacognition is essentially thinking about your thinking.
This is one of the most powerful executive-function skills teachers can develop.
Rather than simply asking whether an answer is correct, teachers can ask students to explain their thinking.
For example:
“Why did you choose that strategy?”
“How do you know your answer makes sense?”
“Where did you get stuck?”
“What helped you?”
“What would you do differently next time?”
Self-check questions can also become part of daily math routines:
“Does my answer make sense?”
“Did I follow all the steps?”
“Can I explain how I got my answer?”
These questions shift students from simply completing assignments to becoming more aware of their own learning.
Executive Function Is Bigger Than Math
One of the most important ideas for educators is that these skills don't stay in the math classroom.
A student who learns to plan a math problem is practicing a skill that can later be used to plan a project.
A student who learns to manage frustration during a difficult equation is developing a skill that can be used during a conflict with a peer.
A student who learns to monitor their work is developing a skill that can support independence across academic subjects.
A student who learns to adapt when one strategy doesn't work is building a skill that will be valuable throughout life.
Math becomes a training ground for thinking.
Simple Ways Teachers Can Embed Executive Function Into Everyday Instruction
Teachers don't necessarily need another program or curriculum to begin strengthening executive function.
Small changes can make a significant difference.
Before the task:
Plan.
“What is our goal?”
During the task:
Monitor.
“How is your strategy working?”
When students struggle:
Adapt.
“What else could you try?”
When frustration appears:
Regulate.
“Pause. Take a breath. What's your next step?”
After the task:
Reflect.
“What worked? What would you change?”
These five questions can become part of everyday instruction.
From Compliance to Independence
One of the biggest shifts schools can make is moving from asking:
“How do we get students to do the work?”
to asking:
“How do we teach students the skills they need to manage the work?”
That distinction matters.
A student who completes an assignment because an adult constantly prompts them has completed the task.
A student who learns how to plan, begin, organize, persist, monitor, and adjust their own work has developed independence.
That is the larger goal.
Every Student Can Develop Stronger Executive Function Skills
Executive function skills develop over time. Students will not all demonstrate these skills at the same level, and some students will need more explicit instruction and support than others.
The answer is not simply to lower expectations.
Instead, schools can teach the skills while maintaining meaningful expectations.
Model the thinking.
Provide structure.
Use visual supports.
Practice the strategies.
Give students opportunities to reflect.
Gradually reduce adult prompting.
Celebrate growth.
And consistently remind students that struggling does not mean they are incapable.
The Bigger Picture
When we teach executive function in mathematics, we give students more than tools for solving equations.
We give them tools for solving problems.
We teach them how to:
Plan.
Organize.
Remember.
Focus.
Adapt.
Manage frustration.
Begin.
Use time.
Reflect.
These are skills students can carry into every classroom, relationship, workplace, and life challenge they encounter.
When we teach executive function in math, we give every student the tools to think, persevere, and succeed.