Math Practice Reflection Poster
Standards for Mathematical Practice • Self-Reflection
Name: Date: Period:
Part 1 • Celebrating Strengths
WHAT I DO WELL
My mathematical habits, problem-solving superpowers, and thinking strengths
Confidence Key Active Habit
MP 1
Persevere & Make Sense
"I don't give up when a problem looks difficult or unfamiliar."
✓ I re-read carefully to unpack what the question is asking.
✓ If my first strategy stalls, I pause and try another way.
MP 2
Reason Quantitatively
"I connect numbers and symbols to real values and meaning."
✓ I know what each number, unit, and sign actually stands for.
✓ I evaluate whether my calculated answer makes sense.
MP 3
Construct & Critique Arguments
"I explain my math thinking and listen to other strategies."
✓ I justify *why* my answer works using facts and evidence.
✓ I respectfully ask questions about classmates' reasoning.
MP 4
Model with Mathematics
"I use math models to represent everyday real-world situations."
✓ I translate scenarios into diagrams, tables, or equations.
✓ I use my math model to draw conclusions or make predictions.
MP 5
Use Tools Strategically
"I choose the right tools to visualize and solve problems."
✓ I pick rulers, grids, manipulatives, or sketches with purpose.
✓ I know when a calculator helps and when mental math is better.
MP 6
Attend to Precision
"I communicate clearly and calculate with intentional accuracy."
✓ I include correct units of measurement, labels, and symbols.
✓ I double-check my calculations and define terms accurately.
MP 7
Look for Structure
"I spot patterns, symmetry, and how mathematical pieces fit."
✓ I break complex expressions or figures into simpler pieces.
✓ I use properties (like distributive or associative) to simplify.
MP 8
Express Regularity
"I notice repeating steps and turn them into general rules."
✓ I notice calculations that repeat and develop helpful shortcuts.
✓ I check whether my shortcut formula works in every case.
My Strength Spotlight
Pick 1 or 2 practices where you demonstrated genuine strength
Practice(s) I rocked recently: MP —
Evidence of how I demonstrated this practice in my work or discussion:
Mathematical Growth Roadmap • Strategy Toolkit
Student: Review Date: Target Practice:
Part 2 • Leveling Up My Thinking
WHAT I CAN DO NEXT
Concrete problem-solving moves, self-coaching questions, and growth habits
Growth Focus Power Moves
When I Get Stuck on a Problem
MP 1 & MP 6
▸ Rephrase without numbers: Explain the story or scenario in plain words before calculating.
▸ Draw a rough diagram: Use strip diagrams, number lines, or sketches to see relationships.
▸ Try smaller numbers: Test the logic with numbers like 2, 5, or 10 to reveal the operation.
▸ Estimate first: Guess a reasonable ballpark before attempting exact calculations.
Self-Coaching Question:
"What do I already know, and what is one small thing I can find out right now?"
When Explaining & Arguing
MP 2 & MP 3
▸ Use sentence starters: *"My strategy works because..."* or *"I noticed that every time..."*
▸ Show two representations: Pair an equation with a visual model or written explanation.
▸ Ask constructive questions: *"Why did you choose that operation?"* or *"What if we tried...?"*
▸ Test counterexamples: Check if an idea fails when using negative numbers, zero, or fractions.
Self-Coaching Question:
"Could a classmate follow my steps and understand my 'why' without me talking?"
When Selecting Tools & Models
MP 4 & MP 5
▸ Match the tool to the task: Pick grid paper for scale/geometry, tables for rates, or algebra tiles.
▸ Define variables upfront: State clearly what \(x\), \(y\), or each axis specifically represents.
▸ Reality check results: Ask whether a negative answer, fraction, or giant number makes physical sense.
▸ Switch if bogged down: If an equation feels murky, switch to a data table or coordinate graph.
Self-Coaching Question:
"Is this tool actually helping me see the pattern, or is there a clearer model?"
When Looking for Rules & Patterns
MP 7 & MP 8
▸ Organize outputs in a table: Record 3 to 5 trials in an ordered table to reveal constant changes.
▸ Decompose numbers: Use expanded form, factors, or friendly benchmarks like 10, 50, and 100.
▸ State the rule in words first: *"Each time the input increases by 1, the output grows by 3."*
▸ Generalize into a formula: Convert verbal descriptions into expressions or formulas with variables.
Self-Coaching Question:
"What is staying constant here, what is changing, and will this rule always work?"
My Mathematical Growth Action Plan
Set 1 specific commitment to practice over the coming weeks
1. Practice I am committing to level up: MP —
2. One specific power move I will try when I hit a hurdle:
3. A self-coaching or math-talk question I will ask myself or my group:
