Last Updated: September 3, 2026

Times Tables Quiz: 30 Questions by Grade, With a Printable Answer Key

A child's exercise book open on a kitchen table showing a hand-written times tables grid beside a pencil.

Short answer first, because it is the thing most parents get wrong: Ontario does not expect your child to know all their times tables until Grade 4. In Grade 3 the curriculum asks for recall of the 2s, the 5s and the 10s. That is three tables out of twelve. The full grid from 1 × 1 to 10 × 10 arrives in Grade 4, and it only stretches to 12 × 12 in Grade 5.

So if your Grade 3 cannot fire back 7 × 8, nothing is wrong. They are exactly where the curriculum puts them.

The thirty questions below are tiered to match that, one tier per grade from 3 to 6. Every answer is worked. You can print the key and mark it at the kitchen table.

Before you start: most times tables quizzes test the wrong thing

Search for a multiplication quiz and you will find timed games. Almost all of them do the same thing: fire the whole grid at your child on a clock, from the first question, whatever their grade.

That is a fine way to practise once a child already knows the facts. It is a poor way to find out what your child should know yet, which is the question you actually have. A Grade 3 who "fails" a mixed twelve-times-table speed test has not failed anything. They have been tested on Grade 5 material.

There is a second thing those quizzes miss, and the Ontario curriculum is precise about it. Recall and understanding are separate expectations, taught in different years.

  • Recall means the answer arrives without working it out. In Grade 3 that applies to the 2s, 5s and 10s only.
  • Represent means the child can work it out and show why, with an array, a drawing or a grouping. In Grade 3 that applies to everything up to 10 × 10.

A Grade 3 who works out 7 × 8 by drawing seven rows of eight and counting is not failing. They are doing precisely what Grade 3 asks. Speed comes next year.

This quiz keeps those two apart, and the answer key tells you which is which.

What Ontario actually expects, grade by grade

Straight from the 2020 Ontario mathematics curriculum, Strand B2.

GradeWhat recall is expectedWhat else is expected alongside it
Grade 3Multiplication facts of 2, 5 and 10 onlyRepresent multiplication up to 10 × 10 using tools, drawings and arrays
Grade 4All facts, 1 × 1 to 10 × 10Multiply by 10, 100 and 1000 mentally; two and three-digit numbers by one digit
Grade 5Extended to 0 × 0 through 12 × 12Two-digit by two-digit, using the area model and algorithms
Grade 6Facts assumed. The expectation moves to divisibility rules for 2, 3, 4, 5, 6, 8, 9 and 10Three-digit numbers multiplied by decimal tenths

Two things stand out. The 11s and 12s are not a Grade 3 or Grade 4 requirement at all. And by Grade 6, Ontario has stopped asking about the tables directly and started asking whether a child can tell at a glance that 405 divides by 9.

Tier one: Grade 3

Recall for the first seven. Question 8 is different, and deliberately so.

  • 1. 4 × 5
  • 2. 7 × 2
  • 3. 8 × 10
  • 4. 6 × 5
  • 5. 9 × 2
  • 6. 5 × 5
  • 7. 3 × 10
  • 8. 7 × 8

On question 8. This is not a Grade 3 recall fact. Ask your child to work it out and show you how, with a drawing or by counting groups. Getting there slowly is a pass. Getting there instantly is a bonus.

Tier two: Grade 4

The year the whole grid is expected. Questions 14 and 16 test the mental-math expectation instead of recall.

  • 9. 7 × 8
  • 10. 6 × 7
  • 11. 9 × 6
  • 12. 8 × 8
  • 13. 4 × 9
  • 14. 12 × 100
  • 15. 36 × 4
  • 16. 7 × 1000

Yes, question 9 repeats question 8. That is the point of this page. The same fact is a work-it-out question in Grade 3 and a recall question in Grade 4. If your child is in Grade 4 and still needs to draw it, that is the gap worth naming.

Tier three: Grade 5

The grid widens to 12 × 12, and starts at zero. The last three are the two-digit by two-digit step up.

  • 17. 12 × 12
  • 18. 11 × 7
  • 19. 12 × 8
  • 20. 0 × 9
  • 21. 23 × 14
  • 22. 25 × 16
  • 23. 45 × 12

Tier four: Grade 6

Facts are assumed by now. These test what Grade 6 actually asks for. Answer the first four yes or no.

  • 24. Is 234 divisible by 3?
  • 25. Is 1 128 divisible by 8?
  • 26. Is 405 divisible by 9?
  • 27. Is 3 742 divisible by 6?
  • 28. 124 × 0.5
  • 29. 316 × 0.4
  • 30. 250 × 1.2

The answer key

Print this section. Every answer is worked, and the right-hand column tells you what the question was for.

Tier one: Grade 3

#QuestionAnswerWhat it tests
14 × 520A 5 fact. Straight recall at Grade 3
27 × 214A 2 fact. Doubling, which is where the 2s come from
38 × 1080A 10 fact. Should be instant
46 × 530A 5 fact. Half of 6 × 10, which is the strategy worth naming
59 × 218A 2 fact
65 × 525A 5 fact, and the one children most often guess as 20
73 × 1030A 10 fact
87 × 856Not a recall fact at Grade 3. Working it out with an array is the expected answer

Tier two: Grade 4

#QuestionAnswerWhat it tests
97 × 856Now a recall fact. Grade 4 is the year the whole grid is expected
106 × 742The fact most adults hesitate on
119 × 654Reachable as 10 × 6 minus 6
128 × 864A square fact
134 × 936Double 2 × 9, or 4 × 10 minus 4
1412 × 1001 200Grade 4 mental math: multiplying by 100
1536 × 4144Two-digit by one-digit, solved with a strategy rather than recall
167 × 10007 000Grade 4 mental math: multiplying by 1000

Tier three: Grade 5

#QuestionAnswerWhat it tests
1712 × 12144The top corner of the Grade 5 grid
1811 × 777An 11 fact. New at Grade 5, since Grade 4 stops at 10
1912 × 896A 12 fact
200 × 90Grade 5 is the first year the expectation starts at 0 × 0
2123 × 14322Two-digit by two-digit, the Grade 5 step up
2225 × 16400Two-digit by two-digit. Also does nicely as 100 × 4
2345 × 12540Two-digit by two-digit

Tier four: Grade 6

#QuestionAnswerWhat it tests
24Is 234 divisible by 3?YesThe digits 2 + 3 + 4 = 9, and 9 is a multiple of 3
25Is 1 128 divisible by 8?YesThe last three digits, 128, are divisible by 8
26Is 405 divisible by 9?Yes4 + 0 + 5 = 9
27Is 3 742 divisible by 6?NoDivisibility by 6 needs both 2 and 3. It is even, but 3 + 7 + 4 + 2 = 16, which is not a multiple of 3
28124 × 0.562Three-digit by a decimal tenth. Halving
29316 × 0.4126.4Three-digit by a decimal tenth
30250 × 1.2300Three-digit by a decimal tenth greater than one

What your child's wrong answers actually tell you

A score out of thirty is close to useless. The pattern of the misses is the whole diagnosis, and there are only four patterns worth knowing.

Slow but right. Every answer correct, most of them worked out rather than recalled. This is normal in Grade 3 and expected. In Grade 4 or later it says the facts have not moved into memory yet, and the fix is short daily practice on the specific tables that stalled rather than a general "do more maths".

Right on the 2s, 5s and 10s, wrong elsewhere. Exactly the Grade 3 profile. If your child is in Grade 3, they are on track. If they are in Grade 5, you have found the gap precisely, and it is a small one.

Correct facts, wrong bigger sums. Questions 1 to 13 fine, questions 15, 21, 22 and 23 wrong. The facts are there and the method is not. This is a place-value and procedure problem rather than a memory problem, and it is the one that most often gets misdiagnosed as "bad at times tables".

Right when calm, wrong under pressure. Correct at the table with you, wrong on a timed test at school. That is not a maths gap at all. Our piece on math anxiety in children covers what helps.

One more thing worth watching that is not about being right or wrong. Note how your child gets there. Counting on fingers, skip counting, deriving from a known fact such as 10 × 6 minus 6: these are all legitimate strategies, and the last one is a sign of genuine understanding rather than a shortcut. The Ontario curriculum asks for both the recall and the reasoning behind it.

Printing this

The answer key above is built as four short tables so it prints on one page from any browser. Use your browser's print command and, if the tables split awkwardly, set the scale to about 80 per cent.

Two ways parents use it. Print the key and keep it beside you while your child works from the screen. Or print the whole page, fold the key under, and let your child write on the questions.

There is no download to click and no email to hand over. It is a page you can print.

Where this sits in the rest of primary maths

Times tables are not an end in themselves. They are the thing that stops being a bottleneck later.

Division comes first: the curriculum pairs every multiplication-facts expectation with "and related division facts", in Grade 3, Grade 4 and Grade 5 alike. A child who knows 7 × 8 = 56 and cannot answer 56 ÷ 8 has only half the fact.

After that it is fractions, area, and eventually algebra, all of which assume the facts are automatic. This is why Grade 4 and Grade 5 matter more than they look: they are the last years where the tables themselves are the lesson.

If you want to see how these facts show up in a real Ontario assessment, the questions in our Grade 3 EQAO practice test and Grade 6 EQAO practice test put them in context alongside everything else those papers cover. Our maths tutoring page sets out the grades and topics Genie's teachers cover.

Where a certified teacher fits

Most times tables problems are not mysterious. A child is missing three or four specific facts, or has the facts and not the method. You can find that with the key above and fix a lot of it yourself.

Where it is worth bringing in a teacher is when the pattern of misses does not match the grade, or when you have practised for weeks and nothing is moving. That usually means the gap is further back than the tables, and finding it takes someone who knows the curriculum sequence.

Genie works only with Canadian Certified Teachers, licensed by a provincial governing body such as the Ontario College of Teachers. Certification is verified before a teacher ever sees a student profile: the certificate number and issuing body are checked against the provincial registry, alongside a live government-ID match. Genie calls this the Trust Engine. Matching is by course, pace and personality, and parents get a per-lesson record of what was covered and what the child understood.

That last part matters for something as granular as multiplication facts. "We did times tables" tells you nothing. "We found the 7s and the 8s were the gap, and here is what she could do by the end" tells you where you are.

We are not going to tell you what that produces on a report card. What a certified teacher brings is knowing which earlier step is causing today's problem, and being able to say so precisely.

The one thing to take away: check the grade before you judge the score. In Grade 3 Ontario asks only for the 2s, the 5s and the 10s. The full grid arrives in Grade 4, and 12 times 12 in Grade 5.

Then look at the pattern of the misses rather than the total. Slow but right, wrong beyond the 2s and 5s and 10s, facts fine but bigger sums wrong, or right at home and wrong under a timer. Each of those four points somewhere different.

And turn two or three of the right answers around and ask the division back. The curriculum treats the two as one fact, and most quizzes only ever test half of it.

Match with a Certified Teacher

Related reading: What EQAO actually asks a Grade 3 to do →

  • The Ontario Curriculum, Grades 1-8: Mathematics (2020), Ministry of Education. Strand B2 expectations for Grades 3, 4, 5 and 6. Official PDF, read 3 September 2026.
  • Grade 3, B2.2 and B2.6. Grade 4, B2.2, B2.3 and B2.5. Grade 5, B2.2 and B2.6. Grade 6, B2.2 and B2.7.
Every grade expectation quoted on this page was read from the Ministry of Education's official 2020 mathematics curriculum document on 3 September 2026, not from a summary or a third-party chart. All thirty answers in the key were computed and then independently recomputed a second way and compared, because a hand-typed answer key on a mathematics page is a mistake waiting to happen. Questions 8 and 9 are the same fact, 7 times 8, on purpose: Ontario asks a Grade 3 to represent that product and a Grade 4 to recall it, which is the distinction this page exists to explain. Curriculum expectations can be revised, so the grade references here should be re-checked against the Ministry document before relying on them in a later school year.

Find your Teacher

FAQ

What times tables should a Grade 3 know in Ontario?

Only the 2s, the 5s and the 10s. The 2020 Ontario mathematics curriculum expectation for Grade 3, B2.2, is to "recall and demonstrate multiplication facts of 2, 5, and 10, and related division facts". Separately, expectation B2.6 asks a Grade 3 to "represent multiplication of numbers up to 10 × 10" using tools, drawings and arrays, which is a different and gentler demand: the child works the answer out and shows why, rather than recalling it instantly. So a Grade 3 who counts out 7 × 8 with a drawing is doing exactly what the curriculum asks.

What grade do you learn all your times tables in Ontario?

Grade 4. The Ontario curriculum expectation B2.2 for Grade 4 is to "recall and demonstrate multiplication facts for 1 × 1 to 10 × 10, and related division facts". The grid then widens in Grade 5, where B2.2 asks for recall "from 0 × 0 to 12 × 12". So the 11s and 12s are a Grade 5 expectation, not a Grade 4 one, and not a Grade 3 one.

Is my child behind if they do not know their times tables?

It depends entirely on the grade, which is why a mixed speed test is a poor diagnostic. In Grade 3 only the 2s, 5s and 10s are expected to be automatic. In Grade 4 the full grid to 10 × 10 is. In Grade 5 it reaches 12 × 12. A Grade 3 who cannot recall 7 × 8 is on track. A Grade 5 who cannot recall it has a specific, small and fixable gap. The useful test is whether the pattern of misses matches the grade.

What is the hardest times table?

By the pattern of errors people actually make, the 6s, 7s and 8s where they meet each other. 6 × 7, 7 × 8 and 8 × 6 are the facts adults hesitate on most, because they sit far from the easy anchors of 5 and 10 and cannot be reached by doubling something simple. The 9s look hard and are not, because 9 × n is always 10 × n minus n.

How do Grade 6 students get tested on multiplication in Ontario?

Mostly they do not, at least not directly. By Grade 6 the Ontario math-facts expectation has moved off the tables: B2.2 asks students to "understand the divisibility rules and use them to determine whether numbers are divisible by 2, 3, 4, 5, 6, 8, 9, and 10". Recall of the tables is assumed. The multiplication work at that grade is applying it, for example B2.7, multiplying three-digit whole numbers by decimal tenths.

Should times tables be practised with a timer?

A timer is useful once the facts are already known, because it builds fluency. It is unhelpful as a diagnostic, and it is actively counterproductive for a child who is anxious about maths, because it measures nerves as much as knowledge. The sequence that works is understanding first, then accuracy, then speed. Test whether your child can get there at all before you test how fast.

Is there a printable version of this quiz?

Yes, and it needs no download or sign-up. The answer key on this page is laid out as four short tables that print on a single page from any browser. Print the page, fold the key under, and let your child write on the questions. If the tables break across pages, set your print scale to about 80 per cent.

Do division facts matter as much as multiplication facts?

The curriculum treats them as one thing. Every multiplication-facts expectation in Grades 3, 4 and 5 ends with the phrase "and related division facts". A child who knows that 7 × 8 = 56 but cannot answer 56 ÷ 8 knows half of that fact. When you mark this quiz, it is worth turning two or three of the correct answers around and asking the division question back.