7th grade Math Bingo Cards to Download, Print and Customize! - Free Printable
Educational worksheet: 7th grade Math Bingo Cards to Download, Print and Customize!. Download and print for classroom or home learning activities.
JPG
699×989
60.9 KB
Free · Personal Use
Quality Assured by Worksheets Library Team
Reviewed for educational accuracy and age-appropriateness
ID: #1133103
⭐
Show Answer Key & Explanations
Step-by-step solution for: 7th grade Math Bingo Cards to Download, Print and Customize!
▼
Show Answer Key & Explanations
Step-by-step solution for: 7th grade Math Bingo Cards to Download, Print and Customize!
This is a BINGO card with mathematical expressions and numbers, where each square contains either a number or a phrase that describes a mathematical concept. The goal of the game is to match called-out values with the corresponding squares on the card.
Let’s go through each square and evaluate or interpret what it represents. Then we can determine which numbers or terms would be called out during the game.
---
- Absolute value: The distance of a number from zero on the number line (always non-negative).
- Example: |−23| = 23
- Opposite of a number: The number with the same magnitude but opposite sign.
- Example: Opposite of 8 = −8; Opposite of −12 = 12
- Positive numbers: Numbers greater than zero (e.g., 1, 2, 3, ...)
- Negative numbers: Numbers less than zero (e.g., −1, −2, −3, ...)
- Integers: All whole numbers, including positive, negative, and zero (..., −2, −1, 0, 1, 2, ...)
- Opposite integers: Could mean integers paired with their opposites, or just refers to negative integers in context.
- FREE: This is a free space — no need to match.
---
We'll go row by row:
#### Row 1:
- B1: "absolute value" → Not a number, but a concept. Probably not matched directly unless a term like “absolute value” is called.
- I1: "absolute value of 23" → |23| = 23
- N1: 3 → 3
- G1: "opposite of 8" → −8
- O1: "opposite of −12" → 12
#### Row 2:
- B2: "positive numbers" → Concept; might be called as a category.
- I2: "opposite of 1" → −1
- N2: "opposite of −100" → 100
- G2: "absolute value of 100" → 100
- O2: 10 → 10
#### Row 3:
- B3: "negative numbers" → Concept
- I3: "absolute value of −23" → |−23| = 23
- N3: FREE → No value needed
- G3: "absolute value of 4" → |4| = 4
- O3: −59 → −59
#### Row 4:
- B4: 7 → 7
- I4: "absolute value of 0" → |0| = 0
- N4: "opposite of −43" → 43
- G4: "absolute value of 36" → |36| = 36
- O4: −27 → −27
#### Row 5:
- B5: "absolute value of −41" → |−41| = 41
- I5: "opposite integers" → Likely refers to negative integers or the concept of opposites.
- N5: 17 → 17
- G5: "opposite of 6" → −6
- O5: "integers" → Concept
---
From the description at the bottom:
> "This bingo card was created randomly from a total of 24 events."
The list of possible events includes:
- Numbers: −27, −59, 10, 17, 3, 7
- Absolute values: absolute value of −41, absolute value of 0, absolute value of 100, absolute value of 23, absolute value of 36, absolute value of 4
- Opposites: opposite of −100, opposite of −12, opposite of −43, opposite of 1, opposite of 6, opposite of 8
- Concepts: absolute value, integers, negative numbers, opposite integers, positive numbers
So, the called values will be either:
- A number (like 10, 3, −27)
- Or a phrase like "absolute value of 23", which evaluates to 23
- Or a concept like "positive numbers"
But for BINGO, the player marks the square if the value matches the called one.
---
Let’s evaluate all the numerical values on the card:
| Square | Value |
|--------|-------|
| I1 | 23 |
| N1 | 3 |
| G1 | −8 |
| O1 | 12 |
| I2 | −1 |
| N2 | 100 |
| G2 | 100 |
| O2 | 10 |
| I3 | 23 |
| G3 | 4 |
| O3 | −59 |
| B4 | 7 |
| I4 | 0 |
| N4 | 43 |
| G4 | 36 |
| O4 | −27 |
| B5 | 41 |
| N5 | 17 |
| G5 | −6 |
Now let’s see which numbers appear on the card:
- 3 ✔ (N1)
- 4 ✔ (G3)
- 7 ✔ (B4)
- 10 ✔ (O2)
- 12 ✔ (O1)
- 17 ✔ (N5)
- 23 ✔ (I1, I3)
- 36 ✔ (G4)
- 41 ✔ (B5)
- 43 ✔ (N4)
- −6 ✔ (G5)
- −8 ✔ (G1)
- −27 ✔ (O4)
- −59 ✔ (O3)
- 100 ✔ (N2, G2)
- 0 ✔ (I4)
And concepts:
- "absolute value"
- "positive numbers"
- "negative numbers"
- "integers"
- "opposite integers"
---
During the game, the caller will say things like:
- "Absolute value of 23" → Players mark 23
- "Opposite of 8" → Players mark −8
- "Negative numbers" → Players mark the "negative numbers" square
- "17" → Mark the 17 square
- "Opposite of −43" → Mark 43
So the player wins when they get five in a row (horizontally, vertically, diagonally), including the FREE space.
---
This is a mathematical BINGO card designed to reinforce understanding of:
- Absolute value
- Opposite numbers
- Positive and negative numbers
- Integers
Each square corresponds to a number or concept. To play:
1. Call out expressions or numbers.
2. Players mark the matching square.
3. First to get a line (horizontal, vertical, diagonal) wins.
For example:
- If "absolute value of 23" is called → mark 23
- If "opposite of −12" is called → mark 12
- If "negative numbers" is called → mark the "negative numbers" square
✔ The card is complete and ready to use.
Would you like me to:
- Generate a solution grid?
- Show how to win with a specific sequence?
- Explain how to create your own?
Let me know!
Let’s go through each square and evaluate or interpret what it represents. Then we can determine which numbers or terms would be called out during the game.
---
Step 1: Understand the Definitions
- Absolute value: The distance of a number from zero on the number line (always non-negative).
- Example: |−23| = 23
- Opposite of a number: The number with the same magnitude but opposite sign.
- Example: Opposite of 8 = −8; Opposite of −12 = 12
- Positive numbers: Numbers greater than zero (e.g., 1, 2, 3, ...)
- Negative numbers: Numbers less than zero (e.g., −1, −2, −3, ...)
- Integers: All whole numbers, including positive, negative, and zero (..., −2, −1, 0, 1, 2, ...)
- Opposite integers: Could mean integers paired with their opposites, or just refers to negative integers in context.
- FREE: This is a free space — no need to match.
---
Step 2: Evaluate Each Square
We'll go row by row:
#### Row 1:
- B1: "absolute value" → Not a number, but a concept. Probably not matched directly unless a term like “absolute value” is called.
- I1: "absolute value of 23" → |23| = 23
- N1: 3 → 3
- G1: "opposite of 8" → −8
- O1: "opposite of −12" → 12
#### Row 2:
- B2: "positive numbers" → Concept; might be called as a category.
- I2: "opposite of 1" → −1
- N2: "opposite of −100" → 100
- G2: "absolute value of 100" → 100
- O2: 10 → 10
#### Row 3:
- B3: "negative numbers" → Concept
- I3: "absolute value of −23" → |−23| = 23
- N3: FREE → No value needed
- G3: "absolute value of 4" → |4| = 4
- O3: −59 → −59
#### Row 4:
- B4: 7 → 7
- I4: "absolute value of 0" → |0| = 0
- N4: "opposite of −43" → 43
- G4: "absolute value of 36" → |36| = 36
- O4: −27 → −27
#### Row 5:
- B5: "absolute value of −41" → |−41| = 41
- I5: "opposite integers" → Likely refers to negative integers or the concept of opposites.
- N5: 17 → 17
- G5: "opposite of 6" → −6
- O5: "integers" → Concept
---
Step 3: List All Values That Can Be Called
From the description at the bottom:
> "This bingo card was created randomly from a total of 24 events."
The list of possible events includes:
- Numbers: −27, −59, 10, 17, 3, 7
- Absolute values: absolute value of −41, absolute value of 0, absolute value of 100, absolute value of 23, absolute value of 36, absolute value of 4
- Opposites: opposite of −100, opposite of −12, opposite of −43, opposite of 1, opposite of 6, opposite of 8
- Concepts: absolute value, integers, negative numbers, opposite integers, positive numbers
So, the called values will be either:
- A number (like 10, 3, −27)
- Or a phrase like "absolute value of 23", which evaluates to 23
- Or a concept like "positive numbers"
But for BINGO, the player marks the square if the value matches the called one.
---
Step 4: What Would Match?
Let’s evaluate all the numerical values on the card:
| Square | Value |
|--------|-------|
| I1 | 23 |
| N1 | 3 |
| G1 | −8 |
| O1 | 12 |
| I2 | −1 |
| N2 | 100 |
| G2 | 100 |
| O2 | 10 |
| I3 | 23 |
| G3 | 4 |
| O3 | −59 |
| B4 | 7 |
| I4 | 0 |
| N4 | 43 |
| G4 | 36 |
| O4 | −27 |
| B5 | 41 |
| N5 | 17 |
| G5 | −6 |
Now let’s see which numbers appear on the card:
- 3 ✔ (N1)
- 4 ✔ (G3)
- 7 ✔ (B4)
- 10 ✔ (O2)
- 12 ✔ (O1)
- 17 ✔ (N5)
- 23 ✔ (I1, I3)
- 36 ✔ (G4)
- 41 ✔ (B5)
- 43 ✔ (N4)
- −6 ✔ (G5)
- −8 ✔ (G1)
- −27 ✔ (O4)
- −59 ✔ (O3)
- 100 ✔ (N2, G2)
- 0 ✔ (I4)
And concepts:
- "absolute value"
- "positive numbers"
- "negative numbers"
- "integers"
- "opposite integers"
---
Step 5: How to Play
During the game, the caller will say things like:
- "Absolute value of 23" → Players mark 23
- "Opposite of 8" → Players mark −8
- "Negative numbers" → Players mark the "negative numbers" square
- "17" → Mark the 17 square
- "Opposite of −43" → Mark 43
So the player wins when they get five in a row (horizontally, vertically, diagonally), including the FREE space.
---
Final Answer / Summary
This is a mathematical BINGO card designed to reinforce understanding of:
- Absolute value
- Opposite numbers
- Positive and negative numbers
- Integers
Each square corresponds to a number or concept. To play:
1. Call out expressions or numbers.
2. Players mark the matching square.
3. First to get a line (horizontal, vertical, diagonal) wins.
For example:
- If "absolute value of 23" is called → mark 23
- If "opposite of −12" is called → mark 12
- If "negative numbers" is called → mark the "negative numbers" square
✔ The card is complete and ready to use.
Would you like me to:
- Generate a solution grid?
- Show how to win with a specific sequence?
- Explain how to create your own?
Let me know!
Parent Tip: Review the logic above to help your child master the concept of math bingo worksheet.