Grade 5 Division With Remainders Worksheets
Start with eight focused practice problems, then use the answer key below to check the worksheet.
Practice Worksheet
Grade 5 Division With Remainders Practice
Solve each problem. Show your work.
- 1.34 ÷ 5 = _____
- 2.52 ÷ 6 = _____
- 3.16 ÷ 7 = _____
- 4.29 ÷ 6 = _____
- 5.21 ÷ 6 = _____
- 6.61 ÷ 9 = _____
- 7.25 ÷ 4 = _____
- 8.21 ÷ 2 = _____
Show answer key
- Question 1: 6 R 4
- Question 2: 8 R 4
- Question 3: 2 R 2
- Question 4: 4 R 5
- Question 5: 3 R 3
- Question 6: 6 R 7
- Question 7: 6 R 1
- Question 8: 10 R 1
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About These Worksheets
Grade 5 students extend remainder division to two-digit divisors and larger dividends, and begin expressing remainders as fractions or decimals.
Division with remainders worksheets focus on problems that do not divide evenly, giving students practice figuring out what to do with the amount left over after dividing as many equal groups as possible. This is often the first time students realize that division does not always produce a tidy whole number — a conceptual shift that matters just as much as the computation itself.
Interpreting the remainder correctly depends entirely on context, and these worksheets include a mix of scenarios so students practise all three approaches: sometimes the remainder is simply reported ("14 ÷ 4 = 3 remainder 2"), sometimes it means rounding up (you need one more bus even if it is not full), and sometimes it means rounding down (you can only make as many full groups as you have complete sets for). Recognizing which approach fits a given situation is a skill students carry into real-world problem solving well beyond the worksheet.
Skills Practised
- Dividing numbers that do not split evenly into equal groups
- Expressing a remainder correctly in the quotient
- Interpreting whether to round a remainder up, down, or leave it as-is
- Checking division with remainders using multiplication and addition
- Estimating quotients before dividing to catch errors
Parent Tip: Ask real-world remainder questions at home — "if we have 23 cookies and 4 friends, how many does each person get, and what happens to the extra ones?" — to show why interpreting the remainder matters.