The 7 times table has a reputation as the hardest on the grid — 7 is prime, and its multiples show no obvious ending pattern. The good news: by the time children meet it, most of its facts are already learned from other tables.
7 × 1= 7
7 × 2= 14
7 × 3= 21
7 × 4= 28
7 × 5= 35
7 × 6= 42
7 × 7= 49
7 × 8= 56
7 × 9= 63
7 × 10= 70
7 × 11= 77
7 × 12= 84
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7 × 2 lives in the 2s, 7 × 5 in the 5s, 7 × 10 in the 10s. Thanks to commutativity (7 × 4 = 4 × 7), a child who knows the earlier tables only has a handful of genuinely new facts: 7 × 7 = 49 is really the main event.
The most-missed fact in the whole grid is 7 × 8. Remember it as counting: 56 = 7 × 8 — the digits run 5, 6, 7, 8. Once heard, it is never forgotten.
7 × 6 = (5 × 6) + (2 × 6) = 30 + 12 = 42. Splitting 7 into 5 and 2 turns every 7s fact into two easy tables — and quietly teaches the distributive law.
Weeks are the 7 times table in the wild: 3 weeks is 21 days, 6 weeks is 42 days. 'How many days until…?' questions are free practice.
Three printable sheets, in the order most teachers use them: mixed questions for fluency, a fill-in-the-blank grid for recall under light support, and a blank grid for a full test. Print also lets you save each sheet as a PDF.
Answer as many as you can. Aim to beat your last time.
Free from kuraplan.com/times-tables/7-times-table — Name: ____________________ Date: ____________
Some answers are done for you. Fill in the missing ones.
7 × 1 =7
7 × 2 =
7 × 3 =
7 × 4 =
7 × 5 =35
7 × 6 =42
7 × 7 =
7 × 8 =56
7 × 9 =
7 × 10 =
7 × 11 =77
7 × 12 =
Free from kuraplan.com/times-tables/7-times-table — Name: ____________________ Date: ____________
No help this time. Write every answer from memory.
7 × 1 =
7 × 2 =
7 × 3 =
7 × 4 =
7 × 5 =
7 × 6 =
7 × 7 =
7 × 8 =
7 × 9 =
7 × 10 =
7 × 11 =
7 × 12 =
Free from kuraplan.com/times-tables/7-times-table — Name: ____________________ Date: ____________
7 is prime and coprime to 10, so its multiples (7, 14, 21, 28, 35, 42, 49, 56, 63, 70, 77, 84) show no repeating ends-in pattern to lean on. Every fact has to be learned by recall, rhythm, or derived from friendlier tables like the 5s and 2s.
5, 6, 7, 8: the answer and the question form a counting sequence — 56 = 7 × 8. It is the single most commonly missed multiplication fact, and this mnemonic fixes it permanently.
Very few. If a child knows the 1s through 6s and the 10s–12s, then commutativity means only 7 × 7 = 49, 7 × 8 = 56 and 7 × 9 = 63 are new — and the 8s and 9s tricks cover two of those.
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