Times Tables in Order: Why 2s, 5s, and 10s Come First
Evolmic Team ·
Times tables are usually taught in a specific order, and it's not alphabetical or numerical by accident — it follows which patterns a child can actually see. Starting with the hardest tables just because they come first on a number line makes multiplication feel harder than it needs to be, and skipping the order in the name of "covering everything" tends to produce a child who's shaky everywhere instead of solid somewhere.
Here's the order that tends to work, why each stage is placed where it is, and what typically goes wrong along the way.
2, 5, 10 — Warm-up
These have the most visible patterns — 2s are just doubling, 5s alternate between ending in 5 and 0, and 10s just add a zero. Kids can often guess the pattern before they're taught it, which matters: this stage is less about learning multiplication and more about learning that multiplication has patterns worth looking for.
3, 4 — First real challenge
Still fairly patterned (4 is just doubling twice), but the answers stop being as instantly obvious. This is usually where a child needs actual repetition for the first time — not because the concept is hard, but because pattern-spotting alone stops being enough to get every answer right.
6, 7, 8, 9 — The hard middle
The least patterned group — no obvious shortcut, so it comes down to memorization and repeated practice. Most of the frustration with times tables happens here, which is exactly why it's saved for last: a child arrives at this stage having already built real confidence on the easier tables, which is what carries them through the slower grind this stage requires.
Beyond 10 — Pattern reuse
Once 2 through 9 are solid, 11s and 12s mostly reuse patterns already learned (11 is a repeated digit, 12 is a combination of 10 and 2), so they go faster than the earlier tables did. This stage is a good confidence check — if it's going quickly, the foundation underneath it is genuinely solid.
Where it commonly breaks down — Two failure patterns to watch for
The first is rushing the hard middle before the earlier tables are automatic — a child who's still counting on fingers for 5s will struggle even more with 7s, since there's no spare mental capacity left for the harder table. The second is treating all of 6 through 9 as one lump; in practice, 6 and 9 tend to click faster than 7 and 8, so grouping them as equally hard can make a child feel stuck on tables they've actually already got.
Recognizing readiness to move on — Speed, not just accuracy
Getting an answer right after a pause is a different skill than getting it right instantly — and instant recall is what the next stage (division, multi-digit multiplication) actually depends on. A child who's accurate but slow on a table isn't ready to move past it yet, even though the practice set says they got it right.
If a child is stuck, it's worth checking exactly which group they're stuck on rather than treating "times tables" as one undifferentiated problem. A child who breezed through 2, 5, 10 but stalls on 6-9 isn't behind — they've just hit the part that was always going to take more reps, and knowing that is usually enough to stop the frustration from turning into "I'm just bad at math."
Try a set at their level
Evolmic Kids covers math and English practice for ages 4-12 — no signup needed to start.
Start practicing freeRelated reading
- Free Math Practice for Kids, Organized by Grade Level
A parent's guide to matching math practice — counting through division — to what your child is actually learning in school, not just their age.
- Why Kids Backslide on Division After They've Learned Multiplication
A child who had multiplication down cold can look surprisingly shaky on division of the same numbers. It's not forgetting — it's a harder kind of retrieval.
- Diagnosing Math Gaps: What to Practice When "Just Behind" Isn't a Real Diagnosis
"Struggling with math" isn't specific enough to act on. Here's how to find the actual skill gap underneath a wrong answer, instead of guessing by grade.