11 Plus Times Tables: How Fast Is Fast Enough for 2026?

Times-tables fluency for the 11+ is a speed, not a knowledge check: the gap between retrieving 7 x 8 = 56 in under two seconds and reconstructing it by counting up. England's Multiplication Tables Check, the government's only benchmark for this skill, allows 6 seconds per question. A child who answers correctly but needs four or five seconds a fact is fluent enough for homework, not for a national arithmetic paper built around 40 marks in 30 minutes.

What Does "Knowing Your Times Tables" Actually Mean for the 11+?

Ask most parents whether their child "knows" the times tables, and the honest answer is usually yes -- given a moment, most Year 5 and Year 6 children can work out 6 x 7 or 9 x 8. The question an 11+ paper actually asks is different: can that same fact be retrieved without working it out at all? Working it out means counting in steps, adding a table up from a known point, or reaching for a nearby fact and adjusting. Retrieving it means the answer simply arrives, the same way an adult does not calculate 2 + 2.

The Education Endowment Foundation, the independent charity that reviews evidence on what actually improves attainment in English schools, puts this plainly in its guidance report on Key Stages 2 and 3 mathematics: quick retrieval of number facts is important for success in mathematics, and pupils who struggle to retrieve multiplication and division facts go on to have difficulty with the concepts built on top of them. That is the mechanism worth understanding before anything else on this page: a slow fact is not just a slow fact. Every later calculation that depends on it inherits the delay, and inside a timed paper that delay compounds question after question.

The National Curriculum treats this as a hard deadline, not a suggestion. By the end of Year 4, the statutory programme of study requires that pupils "have memorised their multiplication tables up to and including the 12 multiplication table and show precision and fluency in their work." The Year 5 programme goes further, requiring pupils to "multiply and divide numbers mentally, drawing upon known facts." Fluency, in the government's own definition, is not a bonus skill layered on top of times tables -- it is what having memorised them is supposed to mean.

How Fast Is Fast Enough? A Two-Minute Recall Test for Home

The one genuinely official recall-speed benchmark in the English education system is the Multiplication Tables Check, sat by every eligible Year 4 pupil in a state-funded school in June. The Department for Education's own administration guidance is specific about the pace: "you will have 6 seconds to answer each question," with a further 3-second pause between questions before the next one appears. That is the government's working definition of "fluent" at Year 4 -- not "eventually correct", but correct inside a six-second window.

You can borrow that pace directly for a home check, and it takes about two minutes to run. Write out thirty multiplication and division facts covering the full range from 2 x 2 up to 12 x 12, mixed and in random order rather than table-by-table -- reciting a table in sequence tests memory of a chant, not retrieval of an isolated fact. Read each one aloud and allow six seconds. Do not let your child count on fingers or work anything out on paper; if they need to, that fact is not yet fluent, however confidently they eventually reach the right answer.

Score it simply: facts answered correctly inside six seconds are fluent, facts answered correctly but slowly are known but not fluent, and facts answered incorrectly are gaps. A child scoring mostly in the first category is genuinely ready to move on to harder maths topics without recall speed getting in the way. A child with a cluster in the second category has identified exactly where to spend practice time, rather than re-drilling tables that are already solid.

Where Does Slow Recall Actually Cost Marks in an 11+ Paper?

The two official time budgets above are worth comparing, because they measure genuinely different things. The Multiplication Tables Check isolates a single fact and gives six seconds. The Key Stage 2 arithmetic paper -- the closest thing to a national comparison point most 11+ candidates also sit -- allows 40 marks in 30 minutes, but each mark can require several chained calculations, not one isolated fact. A child moving through that paper is not retrieving one fact every few seconds; they are retrieving several facts per question and stitching them together, which is exactly where slow recall compounds rather than merely costing a single question.

GL Assessment, whose tests are used by the majority of grammar schools in the UK, is explicit that it does not publish a single national timing figure: "11+ tests vary from area to area," and the exact timings, topic mix and question count in a local test may differ from its familiarisation materials. That is an honest answer, not a gap in this page -- there is no one number to quote, because each admissions authority commissions its own timing. What holds across every version of the test is the structure: number and calculation questions sit inside a fixed overall time limit shared with everything else on the paper, so a slow times-tables fact does not just cost that question, it eats into the time budget for questions further down the page.

Recall speed matters most on arithmetic and multi-step number questions, where a slow fact is reconstructed from scratch every time it is needed inside a longer calculation. It matters far less on verbal reasoning code and sequence questions, non-verbal reasoning pattern-matching, and comprehension or vocabulary items, none of which depend on times-tables recall at all. A child who is slow on times tables but strong on reasoning is not weak across the board -- they are losing time in one specific, fixable place, and it is worth knowing which place before assuming the whole paper is the problem.

Which Facts Break Down First: the 7s, 8s and Division Reversals

Not every times-tables fact is equally hard to automate, and the pattern is consistent across children. The 2, 5 and ten tables come first because they follow a visible rule -- doubling, ending in 0 or 5, adding a zero. The 11 table up to 9 x 11 follows an obvious pattern too. The facts that resist automation longest are the ones with no such shortcut: 7 and 8 in particular, and especially where the two combine, as in 7 x 8 = 56 and 7 x 9 = 63. There is no shortcut to lean on for either, so the fact has to be genuinely memorised rather than derived, and it is usually the last one a child stops having to think about.

Division facts lag behind their multiplication partners, often by several months, because they are not simply the same fact read backwards -- retrieving that 56 divided by 7 gives 8 is a separate piece of memory from retrieving that 7 x 8 gives 56, built through different practice. A child who is instant on the multiplication side can still hesitate on the division side of the identical fact family, and 11+ number questions use division at least as often as multiplication. If a child's home recall test shows solid multiplication but hesitant division, that is the specific gap to target, not a sign that times tables generally need more work.

A practical implication follows directly from this: drilling tables in their usual order -- 2s, then 3s, then 4s, and so on up to 12s -- trains the 7s and 8s last, by which point a child preparing for the 11+ may already be sitting practice papers. It is worth deliberately front-loading the harder facts rather than working through the tables in sequence, and pairing every multiplication fact with its division reverse in the same practice session rather than treating them as separate topics to cover later.

Do Squares and Cubes Count as Times Tables?

They are rarely marketed as times tables, but structurally they are exactly that -- the diagonal of the same multiplication grid, where a number is multiplied by itself. Squares are a statutory Year 5 requirement: the National Curriculum requires pupils to "recognise and use square numbers and cube numbers, and the notation for squared and cubed." An 11+ paper that asks for 8 x 8, or writes it as 8 squared, is testing the identical fact -- but because it rarely appears inside a "times tables" practice book, it often is not drilled to the same automatic level as the rest of the grid.

The pattern worth knowing: 8 x 8 = 64, 11 x 11 = 121 and 12 x 12 = 144 sit at the far end of the standard multiplication range, in the range where the 7s-and-8s effect described above is strongest, so squares in that region are frequently the slowest facts on the whole grid. Cubes -- 3 cubed = 27, 5 cubed = 125 -- appear on 11+ papers less often, but catch children out precisely because families practise them least; a child who is instant on every times table can still stall completely the first time a paper asks for 5 cubed, simply because the fact has never been drilled as a fact at all.

The fix mirrors the times-tables fix: treat squares and cubes as recall facts to be drilled in mixed, randomised sets, not as a topic to revisit once and move past. A handful of minutes spent specifically on the square numbers from 2 squared through 12 squared, tested out of order, closes a gap that a generic times-tables app will not touch, because most default straight past the diagonal.

Why Fraction and Decimal Equivalents Hide a Times-Tables Gap

Some of the most common fraction, decimal and percentage equivalents on an 11+ paper are not really a separate topic from times tables at all -- they are times-tables facts wearing different notation. A half is derived from the 2 times table, a quarter and three-quarters from the 4 times table, a fifth and its multiples from the 5 times table, and an eighth -- 1/8 = 0.125 -- from the 8 times table, one of the two slowest to automate in the first place. A child who has not made 8 x 8 = 64 automatic is unlikely to have 1/8 = 0.125 automatic either, because the second depends directly on the first.

This matters because the failure is easy to misdiagnose. A child who hesitates converting 3/4 to a decimal looks, on the surface, like they have a fractions problem, and a parent reasonably responds by practising more fractions questions. If the real cause is that the underlying 4 times table was never made fully automatic, more fractions practice treats the symptom and leaves the times-tables gap untouched, ready to resurface the next time a different fraction from the same family appears in a different guise -- as a percentage, a ratio, or a scaling question.

The practical test is simple: if a child can instantly state that 1/8 is 0.125 but visibly pauses on 7 x 8 or 8 x 8 when asked directly, the fraction knowledge is a memorised shortcut rather than a derived fact, and it will not generalise to less familiar fractions built on the same table. Building genuine times-tables fluency first, then revisiting the fraction and decimal equivalents, tends to fix both at once rather than requiring separate practice for each.

How to Build Speed Without Losing Accuracy

Training for a rate is a different task from training for knowledge, and the two are easy to conflate. A child can "know" every times table -- able to work each one out correctly given enough time -- while still being far from fluent in the sense that matters on a timed paper. Building speed specifically means practice designed to force retrieval rather than calculation, and the format of the practice matters as much as the amount of it.

Three principles follow directly from how recall works. First, mix the order: testing facts in table order lets a child use the previous answer to derive the next one, which trains a sequence, not an isolated retrieval. Random order forces the fact to be pulled independently every time, which is the actual skill being tested. Second, pair multiplication with its division reverse in the same session, since the two are separate memories built through separate practice, as covered above. Third, keep sessions short and frequent -- five to ten minutes most days -- rather than long and occasional, because automatic recall is built through spaced repetition, not through a single extended drill.

The Education Endowment Foundation's recommendation on this point is unambiguous: schools and families should "ensure that pupils develop fluent recall of number facts," treating it as a distinct teaching priority rather than something that happens automatically as a side effect of general maths practice. For 11+ preparation specifically, the return on this kind of targeted, five-minute daily practice is disproportionate to the time it takes, because a fluent set of times-tables facts speeds up every arithmetic and multi-step question on the paper, not just the ones that ask for a times table directly. Leading Tuition's specialist 11+ tutors build this kind of targeted recall practice into a wider preparation plan, alongside the reasoning and comprehension skills that make up the rest of the paper, and our students have achieved a 95%+ offer rate across selective school entry, with an average rating of 4.8 out of 5 from 57 reviews on Trustpilot.

For the full picture of what an 11+ maths paper covers beyond times tables, see our complete 11+ maths topics checklist. If you are still establishing where your child stands in Year 4, our Year 4 benchmark guide covers the Multiplication Tables Check and the other official measures in full. And because number fluency also feeds directly into the reasoning papers, our numerical reasoning guide covers how these facts get applied under exam conditions, while our 11+ school guides hub covers exam formats school by school.

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