Practice and check
Worked example
Split one factor into tens and ones; add the two partial products.
3 × 1 = (0 × 1) + (3 × 1) = 3
- 3 × 1 = (0 × 1) + (3 × 1) = 3
Check answers after trying
1: 3 × 1 = 3 2: 3 × 2 = 6 3: 3 × 3 = 9 4: 3 × 4 = 12 5: 3 × 5 = 15 6: 3 × 6 = 18 7: 3 × 7 = 21 8: 3 × 8 = 24 9: 3 × 9 = 27 10: 1 × 3 = 3 11: 2 × 3 = 6 12: 4 × 3 = 12 13: 5 × 3 = 15 14: 6 × 3 = 18
Printed order
Tips for Parents
▸ Why It Matters Unlike the 2s, the 3 times table doesn't map onto a skill your child already has, so this is often the first multiplication table that requires genuine new memorization. Neighboring problems like 3×7=21 and 3×8=24 are easy to mix up since the answer alternates between odd and even, and this worksheet's fourteen problems deliberately mix the factor order, pairing 3×6 with 6×3 so your child sees both directions. Recognizing that order doesn't change the answer is the commutative property in action, and building comfort with true memorization here — rather than a shortcut like doubling — pays off for every harder table that follows, especially the 6, 7, and 8 times tables later on. ▸ Getting Started Have your child skip-count by 3s out loud while holding up a finger for each number (3, 6, 9, 12...), then connect the finger count directly to the multiplication fact ("that's 4 fingers, so 3 times 4 is 12"). It also helps to hunt for everyday things that already come in groups of three, like tricycle wheels or the sides of a triangle. Another approach links multiplication to repeated addition your child may already know: 3×4 is the same as 3+3+3+3, so writing both side by side on scratch paper can bridge the gap. Skip-counting builds the sequence before the instant-recall fact is fully memorized. ▸ If They Get Stuck If skip-counting by 3 feels shaky, have your child draw 3 dots in a row for each group being multiplied and count all the dots together at the end — for 3×7, that means seven rows of three dots. A common mistake is answering 3×6 with 15, which is actually the answer to 3×5 carried over from the previous problem; having them recount the dots out loud usually catches that slip right away. Another frequent mix-up on this sheet is confusing 3×8 (24) with 3×7 (21) or 3×9 (27), since the answers land so close together — circling every third number on a number line can make the pattern easier to check. ▸ Praise Points Praise sticking with genuine memorization practice: "This one doesn't have a shortcut like doubling did, and you kept practicing it anyway, even on a big one like 3 times 9 — that persistence is exactly what builds real memorized facts." It's also worth noticing when your child answers both 3×6 and 6×3 correctly without pausing, since that shows real understanding rather than memorizing just one direction. Finishing the whole sheet accurately is a genuine milestone — the 3s are harder than the 2s, and mastering them makes every times table after this one easier.
What This Worksheet Builds
This worksheet's fourteen problems tackle the 3 times table in both factor orders (3×N and N×3), usually the first table that doesn't map onto a shortcut your child already knows. It builds real memorization skills through skip-counting by 3s, visual grouping with dots, connecting multiplication to repeated addition, and learning not to confuse a fact like 3×6 with its close odd-or-even neighbors 3×5 and 3×7.
Next Step
From here, continue to Multiplication Practice 4 for the 4 times table, where a built-in doubling shortcut takes over from the pure skip-counting used here, and then to Practice 5 for the 5s, where a clock-based pattern (like counting by 5s on a clock face) makes memorization even faster. Keep mixing in review of the 3s occasionally so the facts stay fresh while newer tables are being learned.