
Teaching Math Online: Effective Strategies and Resources
Teaching math online can feel a little like trying to build a LEGO set in the dark. You’ve got the ideas, but the screen makes everything harder—especially when students can’t just lean over and ask, “Wait, what did you do there?”
In my experience, the difference between a class that drags and a class that actually sticks comes down to routines. Not fancy tech. Routines. If you set up how students participate, how you check understanding, and how they submit work, things get way easier fast.
In the sections below, I’ll share strategies I’ve used (and what I noticed when they worked), plus resources you can plug in right away. You’ll also see how I handle feedback, assessment, and those moments when someone turns in an answer with zero work—because that happens every term.
Key Takeaways
- Run a simple live routine (I Do / We Do / You Do) and require students to submit a short “work check,” not just answers.
- Use breakout rooms with a specific prompt (e.g., “find the mistake” or “explain your method in 2 sentences”).
- Check understanding every 7–10 minutes with quick, low-stakes questions (polls, mini-quizzes, or a Desmos check).
- Use tools like IXL and Edia for practice and targeted review, but don’t outsource your feedback—use the data to decide what to reteach.
- Choose tutoring services based on fit: what grade level, how they teach showing work, and whether students get structured practice (not just answers).
- Build lessons around interactive visuals (Desmos-style graphs, interactive whiteboards) so students can “see” the math change.
- Use a grading rubric for online work (accuracy + reasoning + labeling + units), so feedback is consistent.
- Keep an organized feedback loop with a tracker (Trello/Sheets) and a predictable cadence for revisions.
- Collect student feedback weekly using short prompts so you can fix issues before they turn into disengagement.
Stefan’s Audio Takeaway

Effective Strategies for Teaching Math Online
Here’s the thing: online math isn’t just “math, but on Zoom.” It’s a different classroom. If you don’t build in participation, students disappear. If you don’t check work, they’ll submit answers they didn’t earn.
When I’m teaching remotely, I lean on a repeatable lesson flow. It’s simple, but it works.
1) Start with a 3-minute warm-up (not a lecture).
Give a single problem that connects to yesterday’s skill. Ask for a response in one of these ways:
- Type the final answer + one sentence: “I used ___ because ___.”
- Drop a photo of work in the chat or assignment upload.
- Answer a multiple-choice question that targets a common misconception.
2) Teach with I Do / We Do / You Do.
This is the routine I use most often:
- I Do (3–5 minutes): I model one example slowly, narrating choices (“I’m distributing because…”).
- We Do (5–7 minutes): we complete a second problem together. I pause at two decision points and ask students to predict the next step.
- You Do (10–15 minutes): students solve one problem independently while I circulate/monitor.
Quick prompt you can steal: “Before you compute, tell me what the question is asking for. Then show one step.”
3) Use interactive tools with a purpose.
I like using Khan Academy when I want students to practice a specific sub-skill between live sessions. But I don’t just assign it and hope. I give them a target.
Example: “Do 8 problems on simplifying expressions. Stop when you see the first error you don’t understand—then bring that exact problem to class.”
4) Breakout rooms should have roles and a task.
Breakouts without structure turn into silence. With structure, they turn into real math talk.
Try this setup:
- Student A: explains the method in 2 sentences.
- Student B: checks each step for errors.
- Student C (optional): writes down the final answer + justification.
Assign a prompt like: “One person must point out a likely mistake before you finish.” That single requirement changes everything.
5) Check understanding every 7–10 minutes.
Polls and mini-quizzes are your friend here. The goal isn’t grades. The goal is catching confusion early.
If you want a simple approach, use a 5-question exit check at the end of class—then regroup next session based on the results.
Key Benefits of Technology in Math Education
Technology can be genuinely helpful in math—but only when it supports the learning cycle.
Instant feedback helps, but it has to be the right kind.
For example, IXL is great for practice because students get immediate feedback and recommendations. What I like is the “skill targeting” part—students don’t just keep repeating the same question type if they’re ready to move on.
What I noticed, though: some students chase the correct answer quickly. So I pair it with a work requirement: “If you miss it twice, stop and show the steps you tried.”
Progress tracking makes reteaching easier.
When you can see patterns (like “most students miss adding unlike fractions”), you can plan a short reteach segment instead of guessing.
About Edia (and similar platforms): use data, don’t assume magic.
Tools like Edia typically aim to recommend practice or learning content based on what students are doing. I don’t love any claim that it “guarantees better outcomes,” because math improvement still depends on practice quality and feedback.
What I recommend instead: use the platform’s reports to decide what you’ll cover live. If the data says students struggle with, say, solving linear equations, then you spend 12 minutes reteaching that exact skill with a worked example and a similar problem.
Recommended Online Math Tutoring Services
Online tutoring can be awesome, but it’s not one-size-fits-all. The best service is the one that helps your student show their thinking—not just find an answer.
Khan Academy (for tutoring-style support):
If you want a structured path, Khan Academy works well because students can revisit fundamentals and practice targeted skills. I usually suggest it as a “between-session” support tool for gaps.
Zearn Math:
If you’re looking for discussion-based learning and just-in-time support, Zearn Math is worth checking out. The key is to use it intentionally: have students bring one question they struggled with and compare their approach to the model solution.
Private tutoring platforms (Chegg, Wyzant, etc.):
These can be great when you need a human. Pricing varies a lot by tutor experience and subject. When I’m advising families, I suggest asking:
- “How do you grade showing work?”
- “Do you give practice after the lesson, or just explain?”
- “How do you handle common mistakes?”
What success looks like (so you can tell it’s working):
- The student can explain the method in their own words.
- They improve on the same type of problem over 2–3 attempts.
- They make fewer “careless” errors because they’re checking steps.

Best Online Math Learning Resources
If you’re overwhelmed by resources, you’re not alone. I’ve seen teachers throw 6 different sites at students in one week. It backfires.
Pick 1–2 core resources and use them consistently. Here are the ones I’d actually start with:
Khan Academy
Use Khan Academy for foundational practice and targeted skill review. Success looks like this: students complete a short set, then in class they can explain which step they got stuck on.
IXL
Use IXL when you need lots of practice and want quick analytics. Just remember it’s a subscription, so I treat it like a practice engine—not the whole curriculum.
Example workflow: assign a 10-question set, then use the results to choose one problem type for a live mini-lesson.
edX and Coursera
For older students who want deeper explanations, edX and Coursera offer structured courses from universities. I’d use these for enrichment or supplemental learning, not as the only source for daily math practice.
YouTube (but carefully)
Channels like Math Antics and 3Blue1Brown can make concepts click—especially visuals. The trick is to pair the video with a task.
Try this: “Watch up to 6:30, then solve one problem using the same idea.” Otherwise students watch passively and forget it by tomorrow.
Proven Teaching Techniques for Remote Math Classes
Let me share a routine that’s worked well for me in remote settings (middle school and early high school). It’s not complicated, but it’s very deliberate.
The 45-minute “problem-solving loop”
- 0–5 min: Warm-up (one problem). Students submit a quick answer + one step.
- 5–15 min: I Do / We Do on the board or screen-share. I narrate decisions (“If we multiply both sides, what happens to the sign?”).
- 15–30 min: You Do independently. I give one problem with two parts: (a) compute, (b) explain the reasoning in 2–3 sentences.
- 30–40 min: Targeted reteach. I pick the top 2 mistakes from submissions and show “fixed versions” (without calling out individuals).
- 40–45 min: Exit ticket (3 questions). One conceptual, one procedural, one application.
Example prompts I’ve used (and students actually respond to):
- “What’s the question asking for? Circle the verb.”
- “Before you simplify, write what stays the same.”
- “Show the step where you decided to distribute / factor / substitute.”
- “If your answer is different from your partner’s, what’s one reason it could be?”
What failed (so you don’t repeat my mistake):
Early on, I assigned longer independent work blocks with no intermediate check. Students who were behind didn’t catch up—they just kept guessing. After I added a 5-minute “work check” halfway through (send a photo or answer a quick question), engagement went up and the number of blank or random submissions dropped a lot.
Flipped classroom (only if you keep it short):
I’ve had the best results when the “home lecture” is a 6–10 minute video with one embedded question (or a short worksheet). Then class time is for problem-solving, not rewatching.
Peer teaching (make it safe):
Assign a student to explain one step, not the entire solution. Also, give them a sentence starter: “I noticed __, so I decided to __.” That reduces anxiety and improves the quality of explanations.
Essential Tools for Online Math Instructors
You don’t need a huge tool stack. You need a smooth workflow: teach live, show visuals, collect work, and give feedback.
Live teaching:
Use Zoom (or whatever your school uses) for synchronous instruction. I recommend setting up two things before the first class of the week: (1) a consistent screen-share layout, and (2) a place where students can submit work quickly.
Interactive whiteboard / visual collaboration:
Tools like Miro or Nearpod help when you want students to drag, annotate, or build understanding visually.
Simple activity idea: Put 4 multiple-choice options on the board. Students vote, then you reveal a “why” prompt and have them justify their choice in a short chat message.
LMS for organization:
An LMS like Canvas is useful for collecting assignments, grading, and keeping everything in one place.
My tip: create a repeating assignment template (Warm-up, Classwork, Exit Ticket) so students know where to click every time.
Project and communication tools:
For group projects and coordination, Trello and Slack can be helpful. Just be careful: too many channels can turn into “everyone is talking, nobody is learning.” I use them for specific purposes—like “questions about problem set” or “upload your work here.”
Best Practices for Feedback and Assessment in Online Math Math Teaching
If you want students to improve, you need feedback that tells them what to do next. “Good job” doesn’t do anything for math growth.
1) Grade work the way math is actually graded.
Online, it’s tempting to grade only the final answer. Don’t. Use a rubric with categories like:
- Accuracy (0–2 points)
- Reasoning / steps (0–2 points)
- Math correctness (simplification, operations) (0–2 points)
- Communication (labels, units, explanation) (0–2 points)
Even a simple 8-point rubric changes student behavior. They start showing work because they know it matters.
2) Use practice analytics to guide reteaching.
For instant feedback, Edia can provide real-time insights into what students are struggling with. Just treat it as a signal, not a solution. If you see a pattern, you reteach with a worked example and a new problem.
3) Prevent answer-only submissions.
I require one of these for submitted work:
- a photo of the work,
- a typed explanation (“I did X because…”), or
- a partially filled solution (students must complete step 2).
Want a quick rule? If the student only submits the final answer, they lose points for “reasoning.” That’s it. Consistency beats lectures.
4) Make exit tickets specific.
Instead of “Any questions?”, use three targeted questions:
- Concept: “What does slope represent in this graph?”
- Procedure: “Solve for x: 3x + 5 = 20.”
- Transfer: “Apply the same method to a new number.”
5) Use self-assessment to build metacognition.
Tools like Google Forms work well for quick reflections. I like a 3-question form:
- Which step was hardest?
- What strategy helped most?
- What will you try differently next time?
Communication matters.
In remote classes, students won’t always speak up. I keep a predictable support routine: “Post your question by 3pm and I’ll respond before class,” or “Use this format for help: claim, work, question.”
Conclusion: Steps to Enhance Your Online Math Teaching Approach
Here are the steps I’d focus on if I were starting over tomorrow:
- Pick one lesson routine (warm-up → I/We/You → targeted reteach → exit ticket) and stick to it for two weeks.
- Use one practice tool for targeted skill work (like Khan Academy or IXL) and require students to bring a specific struggle back to class.
- Build engagement with short interactions—polls, quick checks, and a couple of chat prompts per lesson.
- Try a “game” only when it supports a skill. If you use Kahoot, don’t turn it into random competition. Use it for a 5-minute review of yesterday’s mistakes.
- Create a feedback loop. Ask students what’s working weekly, then adjust one thing at a time.
Once you have those pieces in place, online math stops feeling like a scramble. It starts feeling like instruction—clear, structured, and actually doable for students.
FAQs
I use a short rubric and require at least one “work proof” per submission—either a photo of the steps or a typed explanation of the key decision (“why did you distribute / factor / substitute?”). If students only submit answers, they lose points for reasoning. That simple rule encourages the behavior you want.
Use tech for one clear purpose: practice with feedback, targeted reteaching, or visual understanding. For example, I assign a short IXL or Khan Academy set, but I also require students to bring their first confusing problem to class. That keeps the tool connected to real learning.
For foundational skills, Khan Academy is a solid starting point. For lots of practice and analytics, IXL works well (with a subscription). For deeper enrichment, edX and Coursera can be great for older students and independent learners.
I’d say you need four categories: (1) video conferencing (like Zoom), (2) a way to visualize/annotate (like Miro or Nearpod), (3) an assessment/submission tool (like Google Forms for quick checks: Google Forms), and (4) an LMS or organized folder system (like Canvas) so students know where to submit.