How I Help Sixth Grade Students Rebuild Their Math Identity

By sixth grade, most students have already formed a math identity—and for many middle school kids, that identity sounds like this: "I'm not a math person."  

Nobody sits down and decides it. It builds over time—moments of confusion, lessons that moved too quickly, answers that didn’t quite make sense. Eventually, that confusion turns into belief. 

I’ve heard it from 11-year-olds. And I refuse to accept it.  

Not because I think every student will grow up to love math—but because I’ve seen what happens when students are given the chance to actually make sense of it. Every student in my classroom is capable of reasoning, problem solving, and experiencing that moment when something clicks after real effort.  

The question isn’t whether they can do the math. The question is whether I know what might be getting in their way—and what I’m going to do about it. 

One Problem. Many Starting Points.

At the start of a recent lesson, I gave my students this problem: 

Before I taught anything, I asked students to just try it. 

This is something I’ve grown to value—letting students show me how they think before I show them how to think. 

But I didn’t go into it blindly. 

What I Knew before the Lesson Began

Before starting this unit, I had already looked at my students’ placement within the Algebra and Algebraic Thinking domain in i-Ready. I knew which students were working above grade level, which were on level, and which were still building foundational understanding. 

That didn’t change the problem I gave them. It changed how I observed. 

As students worked, I found myself mentally checking my predictions. I expected some students—especially those still developing foundational understanding—to rely on pictures or repeated groups. I anticipated others would use multiplication to scale the ratio. I thought a few might organize their thinking into tables or structured representations. I knew there would be students who weren’t sure how to begin—and I already had a sense of who I needed to check on first. 

And honestly? The data was spot on. I was watching thinking happen in real time. As I walked the room, I saw it all unfold. Some students were drawing groups of three and five, carefully building their way to 18 and beyond. Some were thinking multiplicatively—recognizing that 3 x 6 = 18 and scaling the 5 accordingly. A few had already organized their thinking into tables, making connections quickly and efficiently. 

And yes—some students were stuck, staring at the problem, unsure how to start. 

But here’s the difference: I wasn’t surprised by any of it. 

Because I already had a general sense of where each student was starting, I could respond intentionally. I knew who needed a quick prompt to get going, who needed to explain their thinking out loud, and who I could push further.

Inside the Math Block

Here’s what I did next. I showed one way to represent the relationship—a table—and narrated my thinking out loud. Not the answer. The thinking. Then I sent them back to work.

I pulled a small group whose data told me the concept of ratio as a relationship, not just a procedure, was still shaky. We built the table together. I asked “What does 3:5 actually tell us?” about six different ways until I could see it landing. I pressed them to explain. Not just to get the answer, but to articulate why.

Meanwhile, one group was representing the relationship three ways and comparing what each representation revealed. Another was already wrestling with the extension: what happens when a relationship isn’t proportional? How can you tell?

A few students were on i-Ready Personalized Instruction working on ratio concepts that directly support this kind of problem. Not filler work. Not something separate from my lesson. Targeted skill development, assigned deliberately, that would make the shared class discussion more accessible when they returned to it.

After the rotation, everyone came back together. 

The Power of Using Student Thinking

Instead of jumping in to “show the right way,” I shared different student approaches. We looked at drawings. We compared multiplication strategies. We discussed tables. And something powerful happened.

Students who might not typically speak up began to share. When they saw their own way of thinking represented—even if it started with something simple like a drawing—they were more willing to contribute. As we connected those ideas to more advanced strategies, their confidence grew.

They weren’t just watching math happen; they were part of it.

I was also pleasantly surprised by the range of approaches across the class. Students were not only solving the problem in different ways, they were proud of how they solved it. That sense of ownership changed the energy in the room. The conversation mattered more than the answer. 

Where Data Actually Fits In

There’s a lot of conversation right now about students being “on computers” or programs replacing instruction. That’s not what this looks like in my classroom. Data doesn’t replace my teaching—it sharpens it.

It helps me walk into a lesson already aware of the range of understanding in the room. It helps me notice patterns more quickly. It helps me decide where to pause, where to press, and where to support.

But the real work—the thinking, the discussion, the problem solving—that still belongs to the students and to the classroom.

Rebuilding Math Identity, One Student at a Time

If you teach sixth grade, you know these students.

They’ve already decided math isn’t for them. They’ve made peace with it.

I don’t accept that.

And moments like this—where students see their thinking valued, where they realize they can make sense of a problem—are how that belief starts to shift.

Because that student who started with a drawing, or the one who figured it out with multiplication, or even the one who needed help just to get started . . . they’re all doing math.

And little by little, they start to see it. Maybe I can do this. Maybe I am a math person.

They just didn’t know it yet.

Learn more about responsible use of technology and screen time in the classroom.