Multiplication Quiz

How to play

1. Start the quiz and read the entire question.
2. Choose one answer from the four options.
3. Read the feedback before moving to the next question.
4. Review your score and answers, then replay or retry the questions you missed.

Explore Multiplication

Practise ten multiplication facts across a range of small whole numbers. Repeated addition, equal groups and known facts can help you work out a product instead of guessing. A useful practice round connects each answer with a reason, not just a familiar-looking option.

3 × 7 means 3 groups of 7, which total 21. 8 × 6 means 8 groups of 6, which total 48. 9 × 4 means 9 groups of 4, which total 36. 12 × 5 means 12 groups of 5, which total 60. 7 × 8 means 7 groups of 8, which total 56. 6 × 6 means 6 groups of 6, which total 36. 11 × 9 means 11 groups of 9, which total 99. 4 × 12 means 4 groups of 12, which total 48. 9 × 9 means 9 groups of 9, which total 81. 8 × 12 means 8 groups of 12, which total 96.

When an answer surprises you, pause and explain the difference between the correct choice and your first guess. A replay changes the order of the choices, so remembering an option’s position is less useful than understanding the idea. Keep a short list of unfamiliar concepts and explore them with a reliable topic reference. The result is a score for this small question set, not a comprehensive assessment of your knowledge or a formal qualification.

Further reading:

Continue practising with Unit Circle Quiz or change the challenge with IQ Quiz.

Frequently asked questions

Does changing the order of two factors change the product?

For ordinary whole-number multiplication, no. The commutative property gives the same product.

What does multiplication represent in an equal-groups model?

It combines a stated number of groups that each contain the same number of items.

Can I use a known fact to work out another?

Yes. For example, doubling a 4-times fact gives the corresponding 8-times fact.

Why is repeated addition useful at first?

It connects multiplication notation with a concrete total of equal groups.

Is speed required to get the product right?

No. Accuracy and understanding come first; the timer only records elapsed time.