Understand them. Work them out. Make them stick. Then use them.
Times tables can feel harder than they ought to. This course separates understanding, reconstruction and recall, connects multiplication with division, and then uses those foundations in harder mental arithmetic.
Choose the learning action deliberately
There are several different skills hiding inside “knowing your times tables”. A learner can be strong in one and shaky in another, so use the right kind of practice for the job.
Use groups, arrays and counting so multiplication has meaning.
If recall fails, split the problem, complete to an easier number, or use doubling.
Use short, spaced practice until common facts become automatic.
Practise division alongside multiplication so each fact family works in both directions.
Once recall is reliable, use the facts inside harder mental calculations.
Why can I work it out but still not remember it?
Calculation and retrieval are different skills. Understanding 7 × 8 and instantly recalling 56 are related, but they are not the same achievement.
Why practise division at the same time?
Because 7 × 8 = 56, 56 ÷ 7 = 8 and 56 ÷ 8 = 7 are different views of the same relationship. Practising both directions makes the fact family more flexible and useful.
Should practice be timed?
Speed matters eventually, but countdown pressure is not necessary. Aim first for reliable retrieval; speed should grow out of familiarity.
The six lessons
Understand it
See multiplication as compressed counting, using equal groups and arrays.
Shrink the problem
Build many facts from easier families instead of treating them as unrelated memories.
Work it out
Split, complete and double to rebuild a fact when instant recall fails.
Make it stick
Use spaced retrieval and focus practice on the facts that still need it.
Division tables
Reverse the fact families and learn how compound divisors can be split into stages.
Don’t stop here
Use the groundwork in two-digit mental multiplication and learn a few powerful shortcuts.