For Families
Family FAQ
Answers to the questions families ask most, plainly and honestly.
Support at Home
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A short email for anyone helping a student at home, whether you are a parent, caregiver, grandparent, or tutor. Practical ways to support their math, plus new resources as we add them. No classroom jargon.
Worked examples for your studentโs edition
Core Connections 3rd Edition: Guided Skill Supports โ
Core Connections 2nd Edition: Parent Guides โ
Topic 1 of 5
About CPMโs Approach
Why does my childโs math look so different from how I learned it?
Classroom teachers founded CPM in 1989 to build something different. They envisioned a curriculum where students genuinely understand mathematics, not just how to execute it. That means your student will often encounter a problem before being shown a method, because working through that challenge is precisely how understanding develops. It also means class looks noisier and more active than you may remember. Students talk, debate, explain, and revise their thinking out loud.
If it feels unfamiliar, thatโs a sign itโs working as designed. The best thing you can do at home is ask your child to explain their thinkingโyou don't need to know the math yourself.
Why isnโt there a textbook with examples students can just follow?
There is a textbook, but itโs designed differently from a traditional one. In a conventional math textbook, a worked example comes first, and students replicate the steps. CPMโs curriculum intentionally reverses this sequence. Students first encounter problems, work through them with their team, and then consolidate what theyโve learned. Students can reference examples from their own classwork, Methods & Meanings boxes, Skill Builders (Inspiring Connections), Guided Skill Supports (Core Connections), Checkpoints (Core Connections), and Homework Help (eBooks). They are designed specifically to support students who want to revisit a concept outside of class.
Why canโt the teacher just show my child how to do the problem?
This is one of the most common questions families ask, and it deserves a direct answer.
When a teacher demonstrates a procedure and students replicate it, students can often get the right answer. This kind of learning is fragile. Students tend to remember the steps without understanding the underlying mathematics, and when a problem looks slightly different, they are lost. CPMโs 2024 Research Base draws on over 50 years of cognitive research showing that students who construct understanding through problem solving develop more durable, transferable mathematical knowledge than those who are shown procedures first.
This does not mean teachers in CPM classrooms are passive. They circulate constantly, listen to team discussions, ask targeted questions, choose which ideas to highlight in class discussions, and design Closure activities that synthesize the dayโs learning. The teacherโs role has shifted from demonstrator to orchestrator, and that shift is intentional and research-backed.
If your student says โthe teacher never explains anything,โ it may be worth a conversation with the teacher to understand what support is available.
My child says the teacher doesnโt teach them. Is this true?
This is one of the most understandable things a student can say, and one of the most important to unpack, because it usually reflects something real about how CPM feels compared with what students expect teaching to look like.
In a traditional math class, โteachingโ looks like a teacher at the board demonstrating a procedure while students take notes. When that stops happening, students can genuinely feel like nothing is being taught. But in a CPM classroom, the teaching is happening. It just looks different.
Here is what your studentโs teacher is actually doing while students work in teams.
- Listening to team discussions to identify which ideas are developing correctly, which misconceptions are forming, and which teams need support or a push to go deeper.
- Asking targeted questions, the kind of questions that move a studentโs thinking forward without removing the productive challenge. This is one of the most skilled things a teacher does, and it happens dozens of times per class period.
- Monitoring status and participation. They notice who is contributing, who is being sidelined, and use specific strategies to ensure all students have access to the mathematics.
- Selecting and sequencing student ideas for class discussion, deciding whose thinking to highlight and in what order to tell the mathematical story of the lesson.
- Facilitating Closure. Every lesson ends with a consolidation activity where the teacher synthesizes the dayโs learning, addresses misconceptions, and ensures students leave with a clear understanding of the big idea.
CPMโs teacher materials include detailed guidance for every lesson, with specific questions to ask, ideas to listen for, common misconceptions to address, and ways to extend thinking for students who are ready. A well-implemented CPM class involves a teacher who is constantly making instructional decisions. The difference is that those decisions serve student thinking, not replace it.
If your student feels consistently lost, that is worth a direct conversation. A simple opening for that conversation might be, โMy child feels like they arenโt getting enough guidance. Can you help me understand what support is available during class when theyโre stuck?โ
What is โproductive struggleโ and why is my child expected to deal with it?
Productive struggle happens when a student works on a genuinely challenging problem that requires thinking, not just recalling a memorized step. It is uncomfortable, it can be frustrating, and it is one of the most important things that can happen in a math classroom.
CPMโs position on this is direct. In a perfect world, everyone enjoys a good struggle, because with struggle comes learning and a genuine sense of accomplishment. Working through a hard problem builds connections that make understanding last.
This does not mean students should be left alone to flounder indefinitely. CPMโs curriculum includes Launch activities at the beginning of each lesson that prepare students for the work ahead, team structures that distribute the struggle across multiple thinkers, and teachers who are trained to provide just enough support to keep students moving without removing the productive challenge.
If your student seems to be struggling in a way that feels unproductive, with confusion that isnโt resolving, contact their teacher. A way to start that conversation might be, โMy child feels frustrated and is struggling. Can you help me understand what support is available during class when theyโre stuck?โ
Topic 2 of 5
About Teams and Collaboration
Why does my child work in groups all the time? What about students who prefer to work alone?
Collaboration is one of CPMโs Three Pillars, grounded in decades of research showing that students learn mathematics more deeply when they work with peers to reason through problems, explain their thinking, and hear diverse approaches. But itโs worth being precise about what CPM means by collaboration.
CPMโs Study Team and Teaching Strategies (STTS) are specifically designed to make collaborative work genuinely productive, not just a seating arrangement. Each student has a role with clear responsibilities. The problems are designed to be โteam-worthy,โ meaning they benefit from multiple perspectives and are difficult for any one student to solve alone. Routines like Rough Draft Talk lower the stakes of sharing unfinished thinking, giving more reserved students structured, low-pressure ways to contribute.
Independent thinking is also built in. Students record their own work, complete Reflection & Practice problems independently, and are assessed individually. The goal is not groupthink. It helps students develop their own mathematical understanding through social reasoning, which is how most mathematical thinking happens in professional and academic settings.
Why do teams change so often? My child had a โgoodโ team.
In CPM classrooms, teams change regularly. This might happen daily when teachers use Visibly Random Teams. This is a deliberate, research-backed practice from Peter Liljedahlโs Building Thinking Classrooms (2020).
Keeping teams stable can seem kinder, but it comes at a real cost. When teams remain static, students often rank themselves by perceived ability, status hierarchies form, and some students consistently carry more of the work while others disengage. Random grouping disrupts these patterns. It positions every student as a capable contributor, broadens exposure to different mathematical thinking and communication styles, and builds the ability to work with anyone, a skill that matters far beyond the math classroom.
If your student is having persistent challenges with a specific peer, that is absolutely worth raising with their teacher to find creative solutions. Routine team changes are a feature, not a problem.
My child says they end up doing all the work while their teammates donโt contribute. What should happen?
CPMโs team roles are specifically designed so that every student has a clear, meaningful way to participate. The CPM teacher circulates and monitors team dynamics, addresses status issues, and uses strategies to ensure all voices are heard.
If your student is consistently โcarryingโ their team, encourage them to use their role responsibilities explicitly. The Investigator, for example, is specifically tasked with pushing teammates to explain and justify their thinking. Also encourage them to consult with their teacher, who has a range of tools for addressing unequal participation.
Explaining isn't a burden to avoid, but the team dynamic should be genuinely collaborative; if it isnโt, the teacher should know.
Topic 3 of 5
About Specific Students
What if my child is struggling?
Start with the built-in resources before assuming the curriculum isnโt working.
- Skill Builders (Inspiring Connections) and Guided Skill Supports / Checkpoints (Core Connections) offer worked examples and practice organized by topic and level.
- Learning Targets and/or Language Objectives help students identify specifically which concepts they are still working on, so practice can be targeted.
- Mathematicianโs Notebook or Toolkit contains notes, examples, and vocabulary from class and independent practice problems (Reflection & Practice or Review & Preview). Encourage your student to use it as a reference.
- Homework Help tool in the student eBook provides hints and worked examples for independent practice problems.
- Infinite Practice (in development) provides additional digital practice with immediate feedback across all series.
If these resources arenโt enough, contact the teacher. CPMโs curriculum is designed with the understanding that mastery develops over time, and students are not expected to master a concept the first time it appears. A student who is persistently lost needs teacher support, not just more independent practice at home.
What if my child is advanced and finds this too easy or too slow?
CPMโs problems are intentionally designed to have depth beyond their surface. Students who finish quickly are expected to engage with extension prompts, deeper justifications, or more complex generalizations. The Authorsโ Vision in the teacher materials includes specific โEncourage Deeper Thinkingโ guidance for every lesson, so teachers should have tools to push students who are ready for more.
If your child is consistently unchallenged, raise it with the teacher. Ask specifically what extension or enrichment is available within CPMโs curriculum for students who are ready to go deeper. The answer should not be โmove on to the next lesson.โ It should be about deeper engagement with the same mathematical ideas.
My child has an IEP or receives special education services. How does CPM support them?
CPMโs curriculum embeds Universal Design for Learning (UDL), which provides multiple ways for students to engage, multiple ways to represent math concepts, and multiple ways to express their ideas. Every lesson includes a Language Objective and specific Status Supports designed to ensure all students can access and contribute to the mathematics.
Manipulatives and eTools remain available throughout the course. Sentence frames and language scaffolds are embedded in routines. Status supports such as Community Circles, Rough Draft Talk, and Purposeful Circulation are designed to ensure that students who might be marginalized in traditional classroom structures have genuine access to mathematical participation.
CPMโs 2024 research also addresses inclusive classrooms, finding that problem-based learning supports students with learning differences when tasks connect to real contexts, and students can collaborate, use manipulatives, and develop their own strategies.
If your child has specific accommodations, share them with the teacher and ask how CPMโs structures can support them. The curriculum is designed to be more accessible than traditional lecture-and-practice instruction.
My child says the problems are too wordy and confusing. Is that normal?
Yes, and itโs intentional, with important nuance. CPM problems are often set in real-life contexts and require students to read carefully and make sense of a situation before calculating. This is one way CPM develops mathematical reasoning rather than just procedural skill. The ability to read a complex problem, identify what matters, and figure out how to begin is itself a mathematical skill that traditional curricula often donโt develop.
If your child is persistently lost before they even get to the mathematics, that is worth discussing with the teacher. For multilingual learners or students with reading-related learning differences, the teacher should have language supports available, including sentence frames, visual scaffolds, and the option to translanguage (use their full linguistic repertoire, not just English).
Topic 4 of 5
About Independent Practice and Grades
The homework looks nothing like what was done in class. Is that right?
Mostly, yes, and itโs by design. CPMโs independent practice (called Reflection & Practice in Inspiring Connections and Review & Preview in Core Connections) is intentionally mixed and spaced. It includes one or two problems connected to the dayโs lesson, but also problems that revisit concepts from earlier in the year, and sometimes a preview of whatโs coming next.
This approach, called interleaving, is one of the most well-supported findings in learning science. Reviewing material over time, in a mixed format, leads to far stronger long-term retention than practicing the same skill repeatedly in one sitting. It can feel harder in the moment, but that difficulty is productive.
If your child genuinely cannot connect whatโs in the independent practice, explore their notebook together and consider talking with their teacher.
How is my child graded in CPM?
Individual teachers and districts set grading practices, not CPM. CPMโs assessment philosophy emphasizes mathematical reasoning and understanding over procedural correctness alone. Sample assessments include a mix of Individual Tests and Team Challenges, and CPM recommends descriptive feedback from the teacher that tells students where their understanding is and how to grow, not just a score.
If you have questions about how your child is being graded, ask their teacher directly.
My child says they donโt have much homework. Is that right?
Yes. CPMโs independent practice sections are intentionally short, typically five to six problems. The goal is quality over quantity, with a short, well-designed set of mixed problems that students can use for honest self-assessment and reflection.
If your student is finishing in two minutes without much thought, encourage them to slow down. Each problem is connected to a specific learning target and is worth engaging with carefully. If the work is consistently taking more than 30 to 45 minutes, it is worth talking to the teacher.
Topic 5 of 5
Getting Involved and Getting Help
How can I support my child at home if I donโt remember this math?
You donโt need to remember the math to be helpful. The most powerful thing any adult can do is ask your child to explain their thinking rather than check their answer. โHow did you figure that out?โ and โWhy does that work?โ are more useful than โlet me show you how I would do it.โ
The student book and digital platform include extra practice with worked examples (Skill Builders in Inspiring Connections and Guided Skill Support/Checkpoints in Core Connections). The โHelp Your Studentโ page has resources and question guides designed specifically for families. The Family Tips of the Week, on the Help Your Student page, provide weekly context for what your child is learning and how to support them.
What should I do if I have questions about how CPM is being implemented in my childโs classroom?
Reach out to the teacher. CPM works best with active, skilled facilitation: a teacher who circulates, asks questions, supports team dynamics, and uses Closure activities to consolidate learning.
Questions worth bringing to a teacherโfamily conversation include how the teacher monitors understanding during class, how team dynamics are managed, and what supports are available for students who are stuck.
Where can I find more information about CPM?
- Your studentโs teacher is always the best first contact for questions specific to your student.
- cpm.org/help-your-student offers resources, question guides, and weekly tips designed for families.
- cpm.org/research-base contains CPMโs 2024 Research Base on Collaborative Learning, Problem-Based Learning, and Mixed Spaced Practice.
- Your studentโs digital platform or textbook includes Skill Builders, Guided Skill Supports, Infinite Practice, Homework Help, and Glossary, all accessible from the Reference tab.
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Quick Reference
CPM Words, Explained
Study team
Two to four students who work together every day. Each has an assigned role, and they change teams often.
Review & Preview
The homework in Core Connections. It mixes in older topics on purpose, so it will not always match the dayโs lesson.
Reflection & Practice
The same thing as Review & Preview, but in Inspiring Connections.
Checkpoint
A marked skill check in the book, with worked examples and answers, so a student can test what they actually know.
Math Notes
The boxes with the definitions and formulas. They appear after students have worked with an idea, not before.
Methods & Meanings
The newer name for Math Notes. Same thing.
Toolkit
A notebook a student builds through the course, with their notes, examples, and diagrams in one place.
Mathematicianโs Notebook
The Inspiring Connections version of the Toolkit.
Parent Guide
Worked examples for specific homework problems. Find it in the eBook under Reference, then Student Support.
Guided Skill Supports
Extra practice organized by chapter, for Core Connections courses.
Skill Builders
Extra practice organized by topic, for Inspiring Connections courses.
Tools and Topics
A letter home for each chapter, explaining what the chapter covers and what to try at home.
Rough Draft Talk
Sharing an unfinished idea out loud without being marked wrong for it. It is meant to lower the stakes.
Team Challenge
A test taken together as a team, usually before the individual test.
Whiteboards on the wall
Students working standing up at vertical surfaces. It makes thinking visible and easier to revise.
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