2-digit divided by 1-digit, remainder possible
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Free printable 2-digit divided by 1-digit (remainder possible) worksheets for 4th grade. Students use the long division algorithm to divide 2-digit numbers by single-digit divisors, recording the quotient and any remainder. These worksheets complete the foundational long division skill set for two-digit dividends. Part of our long division worksheets collection.
What You'll Learn
- Divide a 2-digit number by a 1-digit divisor with possible remainder
- Apply long division steps and record any leftover remainder correctly
- Build fluency handling remainders in 2-digit long division problems
FAQ
How does the long division procedure change when a remainder is possible?⌄
After the final subtraction step, if the difference is less than the divisor and there are no more digits to bring down, that difference is the remainder — recorded as 'R' after the quotient.
What check confirms a long division answer with a remainder is correct?⌄
Multiply quotient × divisor, then add the remainder — the result should equal the original dividend exactly (e.g., for 29 ÷ 4 = 7 R1: 7 × 4 + 1 = 29 ✓).
What does the remainder represent in a real-world context?⌄
It's the leftover amount after equal sharing — for example, 29 cookies shared among 4 children gives 7 each with 1 left over, making the remainder concretely meaningful.
Ratings & Reviews
3Lisa M.
Pre-K Teacher · Verified download
I love that you're adding this. It fills a real gap in what's available for free online.
Helpful · 5
Sarah K.
Kindergarten Teacher · Verified download
So excited for this to be ready! My students really need more practice with this topic.
Helpful · 11
Maria R.
Homeschool parent · Verified download
Can't wait! This is exactly what we've been looking for. Please make it soon!
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2-digit divided by 1-digit (no remainder)
2-digit divided by 1-digit (remainder possible)
3-digit divided by 1-digit (no remainder)
3-digit divided by 1-digit (remainder possible)
4-digit divided by 1-digit (no remainder)
4-digit divided by 1-digit (remainder possible)
Basic division facts
Long division with remainders (within 0-100)