Math is Mine

Build your positive math identity by exploring your strengths, attitudes, and personal connections to mathematics.

Math Identity Β· Course Launch
Level
Guided practice with vocabulary support

🟠 Level 0 β€” Extra Support

Sentence starters: β€œFirst, I…” Β· β€œThe answer is… because…” Β· β€œI know this because…”
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Warm-Up

2 questions
Warm-Up 1
Which statement best describes a growth mindset about math?
Vocabulary: A growth mindset means believing you can improve with effort and practice. Mistakes help you learn!
✓Correct! A growth mindset means believing that effort and practice make you stronger in math.
✗Not quite. A growth mindset is about believing you can improve. The answer is B: practicing and learning from mistakes helps you grow.
Warm-Up 2
True or false: Everyone uses math every day, even outside of school.
Think about it: Do you use math when you check the time, share snacks equally, or figure out how much something costs?
✓Correct! Math is everywhere β€” from cooking and shopping to sports and video games.
✗Actually, this is true! We use math every day β€” telling time, handling money, measuring, and much more.
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Practice

5 questions
Practice 1
Which of these is a math strength that can help you succeed?
Tip: Math strengths are not just about speed. Being careful, creative, or persistent are all strengths too!
What is one of your own math strengths?

Sentence frame: "A math strength is ___ because it helps me ___."

✓Correct! Trying different strategies shows persistence and flexibility β€” two powerful math strengths.
✗Speed and memorization are not the only strengths. The answer is C: being willing to try different strategies is a key math strength.
Practice 2
Jamal says, "I'm not a math person." What would be a helpful response from a classmate?
Remember: A growth mindset response encourages effort and believes everyone can improve.
Why is this the best response?

Sentence frame: "The best response is ___ because it shows ___."

✓Correct! This response shows a growth mindset and offers support β€” exactly what a good math community does.
✗The best response is C because it encourages Jamal and offers to help β€” that builds a positive math community.
Practice 3
Sort each activity into whether it uses math or does not use math.
Think broadly! Math includes counting, measuring, comparing, estimating, patterns, and shapes β€” not just worksheets.
Splitting a pizza equally
Checking the score in a game
Reading a novel
Measuring ingredients to bake cookies
Saving money for a new game
Writing a poem
Uses Math
Does Not Use Math
✓All correct! Splitting pizza, checking scores, measuring, and saving money all involve math.
✗Some items are in the wrong group. Remember β€” math includes dividing, counting, measuring, and managing money!
Practice 4
Quick review! Solve each problem using mental math.
Strategy: Use what you know from Grade 5. Think about place value and basic facts.
a. 25 + 37 =
b. 100 βˆ’ 46 =
c. 8 Γ— 7 =

Sentence frame: "I solved ___ by thinking about ___."

✓All correct! 25 + 37 = 62, 100 βˆ’ 46 = 54, and 8 Γ— 7 = 56. Great mental math!
✗Some answers need another look. Check: 25 + 37 = 62, 100 βˆ’ 46 = 54, 8 Γ— 7 = 56.
Practice 5
Which of these is NOT a good strategy when you feel stuck on a math problem?
Tip: Good mathematicians have many strategies. Think about which option does NOT help you move forward.
What do you usually do when you feel stuck?

Sentence frame: "Giving up is not a good strategy because ___. Instead, I could ___."

✓Correct! Giving up does not help. Drawing pictures, re-reading, and asking classmates are all productive strategies.
✗The answer is B. Giving up and skipping does not help you learn. The other options are all great strategies!
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Challenge

1 question
Challenge
A store sells notebooks for $3 each and pens for $2 each. You have $20. If you buy 4 notebooks, how many pens can you buy with the money left over?
Step by step: First, find the cost of 4 notebooks: 4 Γ— $3 = ? Then subtract that from $20 to find money left. Finally, divide by $2 to find how many pens.
Show your work and explain your thinking:

Sentence frame: "4 notebooks cost 4 Γ— $3 = $___. I have $20 βˆ’ $___ = $___ left. $___ Γ· $2 = ___ pens."

✓Excellent! 4 Γ— $3 = $12 for notebooks. $20 βˆ’ $12 = $8 left. $8 Γ· $2 = 4 pens. Math is yours!
✗Let's work through it: 4 notebooks = 4 Γ— $3 = $12. Money left = $20 βˆ’ $12 = $8. Pens = $8 Γ· $2 = 4 pens (C).