Practice and check
Worked example
Split one factor into tens and ones; add the two partial products.
5 × 1 = (0 × 1) + (5 × 1) = 5
- 5 × 1 = (0 × 1) + (5 × 1) = 5
Check answers after trying
1: 5 × 1 = 5 2: 5 × 2 = 10 3: 5 × 3 = 15 4: 5 × 4 = 20 5: 5 × 5 = 25 6: 5 × 6 = 30 7: 5 × 7 = 35 8: 5 × 8 = 40 9: 5 × 9 = 45 10: 1 × 5 = 5 11: 2 × 5 = 10 12: 3 × 5 = 15 13: 4 × 5 = 20 14: 6 × 5 = 30
Printed order
Tips for Parents
▸ Why It Matters The 5 times table has one of the most reliable visual patterns of any table: every answer ends in 0 or 5, alternating predictably. Spotting this pattern builds real confidence, since your child can often sanity-check an answer at a glance — in 5×7=35, the last digit alone almost confirms it's right. This worksheet also deliberately reverses number order, showing both 5×3 and 3×5, and 5×6 and 6×5. That's not an accident: it quietly teaches the commutative property, the idea that multiplication gives the same answer no matter which number comes first. Children who only practice "5 times something" can be thrown when a problem appears as "something times 5," so seeing both forms helps the fact truly stick rather than being tied to one layout. ▸ Getting Started Have your child skip-count by 5s using something familiar, like counting nickels or clock minutes in 5-minute jumps. If they respond well to rhythm, try clapping out the sequence (5, 10, 15, 20...) like a chant, since many kids retain a rhythmic pattern longer than a silent list. For hands-on learners, holding up fingers in groups of five and counting fingertips together gives a physical, countable model, and works just as well in the car or at the table as at a desk. ▸ If They Get Stuck If your child forgets a specific 5s fact, have them check whether the answer ends in 0 or 5 first. A common mistake is answering 5×6 with 25 (mixed up with 5×5), and since 25 also ends in 5, it can look right — have them count it out: 5, 10, 15, 20, 25, 30, to verify. Reversed-order problems like 6×5 also trip kids up, since some treat it as an entirely new fact instead of recognizing it as the same pair as 5×6 — if they hesitate, gently point out they already solved this one, just written the other way. Keeping a printed 5s chart nearby for a few days, rather than relying on memory right away, takes the pressure off. ▸ Praise Points Praise using the ends-in-0-or-5 pattern to self-check: "You noticed your answer didn't end in 0 or 5 and went back to check — that's exactly how good mathematicians catch their own mistakes." It's also worth praising when your child recognizes a reversed pair without resolving it from scratch: "You remembered that 6×5 is the same as 5×6 — that's a real shortcut, and it means you understand what multiplication actually means."
What This Worksheet Builds
This worksheet focuses on the 5 times table, training children to recognize and trust the reliable ends-in-0-or-5 pattern so they can self-check answers at a glance and avoid confusing neighboring facts like 5×5 and 5×6. It also presents each fact in both orders (5×3 and 3×5), reinforcing the commutative property so children learn that multiplication order doesn't change the result — not as a rule to memorize, but as something they can verify for themselves across the page.
Next Step
After mastering the 5s, move to Multiplication Practice 6, which mixes the 2 and 3 times tables together and requires identifying which table a problem belongs to before solving it — the point where each table starts getting tested on its own, without a dedicated practice set to lean on. Watching whether your child still recognizes the ends-in-0-or-5 shortcut when 5s are mixed in among other numbers is a good sign the fact has truly stuck, not just been memorized in isolation.