Long Division: 3-Digit ÷ 1-Digit (No Remainders) (871)
| # | Name | Qs | Actions |
|---|---|---|---|
1 | ID: 12437 | 1 Qs | |
2 | ID: 12438 | 1 Qs |
| # | Name | Qs | Actions |
|---|---|---|---|
1 | ID: 12439 | 1 Qs | |
2 | ID: 12440 | 1 Qs |
| # | Name | Qs | Actions |
|---|---|---|---|
1 | ID: 12375 | 9 Qs | |
2 | ID: 12376 | 9 Qs |
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Teacher Resources
Teaching Notes
These Grade 4 long division worksheets help students practice dividing 3- and 4-digit numbers by 1-digit divisors using the standard algorithm. Emphasize careful place value reasoning and recording each step of the work. Model how to bring down digits one at a time, multiply, subtract, and check for a possible next step. For remainders, show how to interpret the leftover amount and write it clearly using R notation (for example, 81 R2). Encourage students to estimate first to see if their answer is reasonable, and to use multiplication facts to check each division step. Remind them that a remainder must always be smaller than the divisor.
Vocabulary
Common Mistakes
- Forgetting to bring down the next digit after subtracting
- Using an incorrect multiplication fact when finding each partial product
- Writing a remainder that is equal to or larger than the divisor
- Stopping too early and not continuing the division through all digits
- Incorrect multiplication facts
- Place value misalignment
- Subtraction errors
- Forgetting to bring down digits
Differentiation
Discussion Questions
- What does the remainder tell you about the division problem?
- How can you use multiplication to check if your quotient is reasonable?
- Why must the remainder always be smaller than the divisor?
- What strategies help you keep your digits lined up when you divide?
- How does multiplication help with division?
- Why is place value important in long division?
- What does 'no remainder' mean?
- How can we check our answer?
Extension Activities
- Have students write story problems that match a given long division equation with a remainder.
- Ask students to check each other's work by reversing the division with multiplication.
- Create a small quiz where students must decide if a remainder given is possible (less than the divisor).
- Use base-ten blocks or drawings to model one of the problems and connect the visual model to the algorithm.
Parent Tip
Ask your child to divide a stack of 100 cards into equal piles.
Learning Path
Skill Cluster
Division Algorithms
Estimated Time
20 minutes
Skills Practiced
Prerequisites
- Multiplication facts 1-10
- Place value up to hundreds
- 2-digit by 1-digit division
Next Steps
- Long division with remainders
- 4-digit by 1-digit division
- Long Division: 3-Digit ÷ 1-Digit (With Remainders)
- Long Division: 4-Digit ÷ 1-Digit (No Remainders)
