▸ Why It Matters
Dividing by 3 or 4 means your child can no longer deal objects out finger-by-finger as easily as dividing by 2 — this is where connecting division back to the multiplication facts they already know (like 3×4=12, so 12÷3=4) becomes genuinely useful rather than optional. A child who tries to solve 16÷4 by counting one at a time from zero will get tired and make mistakes long before a child who remembers 4×4=16. This worksheet has sixteen problems split evenly between dividing by 3 (from 6÷3 up to 27÷3) and dividing by 4 (from 8÷4 up to 28÷4), and every answer comes out as a clean whole number with no remainder, so the real skill being built here is fast fact recall, not guessing at leftovers.
▸ Getting Started
For a problem like 12÷3, have your child think of it as a missing-factor multiplication question instead: "3 times what number makes 12?" Try the same move on 16÷4 — "4 times what makes 16?" — so they see the pattern repeats across every problem on the page, not just the first one. It also helps to let your child choose whichever mental picture fits best: some children think in equal groups ("21 stickers split into groups of 3 — how many groups?"), while others prefer picturing equal rows, like chairs arranged 4 to a row. Either approach is fine as long as it leads to a fact they can recall quickly next time.
▸ If They Get Stuck
If the related multiplication fact isn't remembered yet, have your child skip-count by the divisor out loud, tapping a finger each time, until reaching the target number — the number of taps is the answer (skip-counting 3, 6, 9, 12 for 12÷3 gives 4 taps). For divisors that need more than ten taps, such as 24÷3 or 28÷4, switch to tally marks on scratch paper instead of running out of fingers. Watch for a common mistake at this stage: subtracting the divisor just once and stopping, which turns 12÷3 into a wrong answer of "9" instead of "4." If you see this, ask "how many times did we take away 3?" rather than simply correcting the number.
▸ Praise Points
Praise connecting a division problem to its multiplication fact: "You remembered that 3 times 4 is 12, so you knew 12 divided by 3 right away — that's exactly how division and multiplication work together." Also notice if they catch themselves before writing 12÷3=3 out of habit from an earlier, easier worksheet, and celebrate it whenever they double-check an answer by multiplying back, confirming that 4×4 really does equal 16. A small self-correction like that is a stronger sign of real understanding than a fast but unchecked answer.
🎯What This Worksheet Builds
This worksheet moves past simple halving into dividing by 3 and 4 across sixteen total problems, with dividends ranging from 6 up to 28, so fingers alone are no longer enough. It encourages your child to lean on multiplication facts they already know (like 3×4=12 and 4×4=16) to find the missing factor instead of counting from scratch every time, building the quick fact-recall that will matter even more once remainders and multi-digit quotients enter the picture.
👉Next Step
Next, try Division Practice 3, which adds dividing by 5 and mixes all three divisors together, so your child has to identify the correct divisor first before picking a strategy, rather than assuming every problem on the page works the same way. That habit of checking the divisor carefully matters even more once remainders and two-digit quotients show up, since misreading it there leads straight to a wrong answer instead of just a slower one.