Practice and check
Worked example
Split one factor into tens and ones; add the two partial products.
4 × 2 = (0 × 2) + (4 × 2) = 8
- 4 × 2 = (0 × 2) + (4 × 2) = 8
Check answers after trying
1: 4 × 2 = 8 2: 2 × 4 = 8 3: 4 × 3 = 12 4: 3 × 4 = 12 5: 5 × 2 = 10 6: 2 × 5 = 10 7: 4 × 4 = 16 8: 5 × 3 = 15 9: 3 × 5 = 15 10: 4 × 5 = 20 11: 5 × 4 = 20 12: 5 × 5 = 25 13: 4 × 6 = 24 14: 6 × 4 = 24
Printed order
Tips for Parents
▸ Why It Matters This page combines two very different strategies your child has just learned — double-doubling for 4s and the ends-in-0-or-5 pattern for 5s — so it's the first real test of running two completely different mental processes back to back, rather than variations on the same idea (like the 2s-and-3s mix, which both relied on counting-based thinking). Of the fourteen problems here, seven come from the 4 times table and seven from the 5 times table, with numbers between 2 and 6 and several problems flipped (like 4×3 next to 3×4) so your child also has to notice that order doesn't change the answer. Mixing table types like this is genuinely harder than drilling one table at a time, because your child can't just settle into a rhythm — every problem asks "which rule applies here?" before it asks "what's the answer?" That decision-making step is exactly the skill this worksheet is meant to build. ▸ Getting Started Have your child sort the page into two piles first — literally, by circling all the 4s problems in one color and all the 5s problems in another — before solving anything. Seeing the two groups visually separated makes it easier to switch strategies deliberately instead of by accident. If crayons or highlighters aren't handy, a light pencil dot in the corner of each 4s problem works just as well. Some children prefer to solve all the 4s problems first, then loop back for all the 5s — that's a perfectly reasonable variation, since the goal is deliberate strategy choice, not strict left-to-right order. ▸ If They Get Stuck If a 4s problem and a 5s problem look similar and get confused, have your child re-read the actual times table number in the problem out loud before choosing a strategy — a moment of deliberate reading prevents autopilot mistakes. A common slip is applying the 5s "ends in 0 or 5" shortcut to a 4s problem, or trying to double-double a 5s problem out of habit; if that happens, calmly ask "which number are we multiplying by, 4 or 5?" rather than pointing out the wrong answer directly. For problems like 4×4 or 5×5, remind your child there's no table-switch needed at all — it's just one number doubled or repeated. ▸ Praise Points Praise using two genuinely different strategies well: "You double-doubled for the 4s and checked for 0-or-5 endings on the 5s — those are two completely different ways of thinking, and you switched between them cleanly." Also call out moments when your child catches their own mix-up, since self-correction is a stronger sign of mastery than getting every answer right the first time.
What This Worksheet Builds
This worksheet mixes the 4 and 5 times tables across fourteen problems, numbers 2 through 6, including several flipped pairs like 3×4 and 4×3, pushing your child to switch between two genuinely different mental strategies — double-doubling for 4s and the ends-in-0-or-5 check for 5s — within the same page. Beyond multiplication fluency, it builds the habit of pausing to identify which rule applies before calculating, a skill that matters more as tables get mixed further in later worksheets.
Next Step
Once this switch feels smooth and your child rarely confuses the two strategies, move on to Multiplication Practice 8, which introduces the 6 and 7 times tables, the two hardest tables to memorize, where repetition matters more than any trick. If mix-ups are still frequent, spend another day or two on this page's separated color-coding approach before adding new tables into the rotation.