▸ Why It Matters
Every problem on this page — 27÷4, 35÷6, 44÷7, all the way to 74÷9 — is built so it never divides evenly. That is the whole point of this worksheet, and the reason it feels noticeably harder than the first division sheet. Instead of stopping the moment a "close enough" number pops into their head, your child has to hold two answers in working memory at once: the quotient, or how many whole groups fit, and the remainder, or what is left over that cannot make another full group. Many kids have only practiced division that comes out even, so realizing an answer can legitimately have leftovers is a real conceptual shift, not just a harder version of the same skill.
▸ Getting Started
If you have not already worked through worksheet 1, the one with no remainders, it is worth doing that first so basic fact families feel automatic before this extra layer gets added. Before your child starts this sheet, say in your own words that the remainder must always be smaller than the number they are dividing by — dividing by 6, for instance, can never leave a remainder of 6 or more. Ten problems is a reasonable amount for one sitting; if focus drifts, splitting it into two rounds of five beats pushing through a distracted second half.
▸ If They Get Stuck
Encourage your child to think in skip-counting chunks first: for 47÷6, count up by sixes — 6, 12, 18, 24, 30, 36, 42 — and see how many jumps fit before going past 47; the number of jumps is the quotient, and whatever is left over, 47 minus 42, or 5, is the remainder. Once they have an answer, they can check it with multiplication: divisor times quotient, then add the remainder, and see whether that matches the original number. If it does not match, the mistake is usually in the quotient rather than the remainder, so have them recount the jumps first. Fingers, tally marks, or a printed hundred chart all work as backup tools if mental skip-counting feels shaky.
▸ Praise Points
Watch for the moment your child pauses and says something like "wait, that remainder is bigger than the number I'm dividing by, that can't be right." That kind of self-catching is worth naming out loud and celebrating specifically, because it is exactly the habit that prevents careless errors on tests and in everyday life, long after this worksheet is finished and forgotten. It matters more, in the long run, than getting every single answer correct on the first try.
🎯What This Worksheet Builds
Practice 2-digit by 1-digit division where every problem leaves a remainder, recording the quotient and remainder in separate boxes. This builds on basic times-table fluency by asking children to find the nearest multiple below the dividend, then work out what is left over. It reinforces the rule that a remainder must always be smaller than the divisor, and strengthens the link between division and multiplication through the habit of multiplying back and adding the remainder to check each answer.
👉Next Step
Continue to worksheet 3 to divide larger, 3-digit numbers by a single digit. That sheet keeps the same remainder concept but raises the dividend size, so your child practices holding the same two-part answer, quotient and remainder, while working with bigger numbers and more skip-counting steps. It is a natural next challenge once these ten problems start feeling comfortable and quick.