Grade 4Mathmedium
Division Practice
Division Practice — Division worksheet for Grade 4.
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What Your Child Will Learn
- Solve division problems with dividends up to 100 using single-digit divisors with and without remainders
- Apply division as inverse multiplication to verify answers and build conceptual understanding
- Interpret remainders in division problems and determine when to round up, round down, or express as a fraction
How to Use This Worksheet
- Step 1: Review basic multiplication facts (6s, 7s, 8s, 9s tables) before starting, since division is the inverse operation and students need fluency with these facts to solve efficiently.
- Step 2: Have your student work through the first 3-4 problems together, modeling how to set up the division problem, solve it step-by-step, and clearly write remainders if they appear.
- Step 3: Guide your student to identify patterns—for example, which problems have remainders and which don't—so they develop number sense about divisibility.
- Step 4: Encourage independent work on problems 5-12, checking in to verify their process rather than just the answer. Ask them to explain their thinking aloud.
- Step 5: Use problems 13-15 as a formative assessment; if your student completes all three correctly, they've mastered medium-difficulty Grade 4 division. If not, focus additional practice on the types of problems that were challenging.
Tips for Parents & Teachers
Many Grade 4 students struggle with remainders—encourage them to write remainders clearly (e.g., 23 ÷ 4 = 5 R3) rather than ignoring them. Use real-world contexts like sharing candy or grouping objects to make remainders meaningful.
If a student cannot solve a division problem, have them use the inverse (multiplication) to check their thinking. For example, if they think 35 ÷ 5 = 7, ask them to verify: 'Does 5 × 7 = 35?' This builds confidence and reinforces the division-multiplication relationship.
Watch for students who confuse the divisor and dividend. Create a visual anchor chart showing that in 24 ÷ 6 = 4, the 24 is what you're dividing (dividend), the 6 is what you're dividing by (divisor), and 4 is the answer (quotient).
Use repeated subtraction or arrays as concrete strategies for students who haven't mastered basic facts. Having them draw quick pictures or use tally marks helps bridge from concrete to abstract division thinking.
Frequently Asked Questions
My child can multiply but struggles with division. Why is this happening?
Division requires students to think backwards from multiplication, which is more abstract. Some students haven't yet internalized that division is the inverse operation. Help by always connecting to multiplication: 'If 6 × 7 = 42, then 42 ÷ 6 = 7.' Use manipulatives like blocks to show how dividing a group of 42 into 6 equal groups gives 7 in each group.
What should my child do when there's a remainder?
At the Grade 4 level, students should write remainders as 'R' followed by the number (e.g., 25 ÷ 4 = 6 R1). This means 'six with one left over.' Later in Grade 5-6, students learn to express remainders as fractions or decimals. For now, the key is recognizing that remainders exist and writing them correctly.
How can I help my child practice division facts without it feeling like a chore?
Create real-world scenarios: 'We have 24 cookies and want to share them equally among 6 friends. How many does each person get?' Use games like division bingo or racing games where they solve problems for speed. Practice for 10-15 minutes daily rather than long sessions—this builds automaticity without frustration.
Should my child memorize division facts like they memorize multiplication facts?
Yes, by the end of Grade 4, students should be fluent with division facts corresponding to the multiplication tables (÷1 through ÷10). However, fluency develops differently for different children. Some benefit from flashcards; others need visual or manipulative strategies first. The goal is for them to eventually answer basic facts quickly, but the path varies.
What's the best strategy if my child gets stuck on a division problem?
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