12 Times Table - Tricks, Multiples & Examples

#Multiplication Table
TL;DR
The 12 times table is 12, 24, 36, 48, 60, 72, 84, 96, 108, 120, so 12 × 10 = 120 and 12 × 20 = 240. This page gives the full chart to 20, the table in words, the multiples of twelve, two reliable tricks, worked examples, and practice questions with answers.
BT
Bhanzu TeamLast updated on June 23, 20267 min read

The 12 times table is the multiplication table of 12, found by multiplying 12 by each whole number to give 12, 24, 36, 48, and onward. Twelve is where products cross into triple digits, which is exactly why a good splitting trick matters more here than anywhere lower.

Multiplication Table of 12

The 12 times table chart below carries the facts worth keeping for area, measurement, and the classic times-table grid. The first ten rows hold the core; the run to 20 extends them.

Table of 12 up to 10

Multiplication

Product

$12 \times 1$

12

$12 \times 2$

24

$12 \times 3$

36

$12 \times 4$

48

$12 \times 5$

60

$12 \times 6$

72

$12 \times 7$

84

$12 \times 8$

96

$12 \times 9$

108

$12 \times 10$

120

Table of 12 up to 20

Multiplication

Product

$12 \times 11$

132

$12 \times 12$

144

$12 \times 13$

156

$12 \times 14$

168

$12 \times 15$

180

$12 \times 16$

192

$12 \times 17$

204

$12 \times 18$

216

$12 \times 19$

228

$12 \times 20$

240

Table of 12 in Words

Saying the table aloud carries the rhythm past the point where chanting digits starts to blur. Each line adds one more twelve:

  • One times twelve is twelve

  • Two times twelve is twenty-four

  • Three times twelve is thirty-six

  • Four times twelve is forty-eight

  • Five times twelve is sixty

  • Six times twelve is seventy-two

  • Seven times twelve is eighty-four

  • Eight times twelve is ninety-six

  • Nine times twelve is one hundred eight

  • Ten times twelve is one hundred twenty

What Is the 12 Times Table?

The 12 times table stores repeated addition so you reuse it instead of recomputing. $12 \times 3$ means three groups of twelve, built by adding twelve each step:

$$12,\ 12+12 = 24,\ 12+12+12 = 36,\ 12+12+12+12 = 48,\ \dots$$

Twelve is 2 × 2 × 3, which is the source of its two best shortcuts: because $12 = 10 + 2$ you can split it, and because $12 = 2 \times 6$ you can double the 6s. Both routes reach the same product.

Multiples of 12

The first twelve multiples of 12 are:

$$12,\ 24,\ 36,\ 48,\ 60,\ 72,\ 84,\ 96,\ 108,\ 120,\ 132,\ 144$$

Every entry in the 12 times table is a multiple of 12. Because $12 = 2 \times 2 \times 3$, every multiple of 12 is also a multiple of 2, 3, 4, and 6, which is why twelve divides so many everyday quantities cleanly.

Tips and Tricks to Memorize the 12 Times Table

Twelve has two reliable routes for the triple-digit facts, both growing out of how 12 is built.

  • Split into 10s and 2s. Because $12 = 10 + 2$, break any fact into a tens part and a doubling: $12 \times 7 = (10 \times 7) + (2 \times 7) = 70 + 14 = 84$. This is the distributive property students meet again by name in algebra.

  • Double the 6 times table. Since $12 = 2 \times 6$, every 12s product is double the matching 6s product: $12 \times 8 = 2 \times (6 \times 8) = 2 \times 48 = 96$.

  • Add a zero, then add double. A neat mental shortcut for the lower facts: for $12 \times 4$, write $40$ (the number with a zero) and add double the original, $8$, to get $48$.

  • Use the even check. Every multiple of 12 is even, so any answer ending in an odd digit is wrong on sight.

How to Read and Use the 12 Times Table

Read each row as a sentence: $12 \times 5 = 60$ is "twelve times five is sixty," or "five groups of twelve make sixty." The first number is how many twelves you are counting.

To learn it, lean on a few habits:

  • Skip-count the lower facts (12, 24, 36 …) until they are automatic.

  • Switch to splitting once products go triple-digit, since chanting breaks down there.

  • Chant the table in words, test out of order, and space the practice across days. The split habit is the one to build, because it rebuilds any forgotten fact on the spot.

Where the 12 Times Table Appears

Twelve runs how we measure time and space: 12 months in a year, 12 hours on a clock face, and 12 inches in a foot, which is why carpenters and tailors live in 12s. A dozen is 12, so eggs and bulk goods come boxed in multiples of it, and twelve stuck around precisely because it divides cleanly by 2, 3, 4, and 6.

Solved Examples

Example 1

A tray holds 12 eggs. How many eggs in 7 trays?

$$12 \times 7 = (10 \times 7) + (2 \times 7) = 70 + 14 = 84$$

Final answer: 84 eggs.

Example 2

A student wrote 12 × 8 = 48. Check whether that is right.

The slip is to recall $6 \times 8 = 48$ and stop there, forgetting that the 12s are double the 6s. Double once more:

$$12 \times 8 = 2 \times (6 \times 8) = 2 \times 48 = 96$$

Final answer: $12 \times 8 = 96$.

Example 3

A clock face shows 12 hours. How many hours pass in 9 full cycles?

$$12 \times 9 = (10 \times 9) + (2 \times 9) = 90 + 18 = 108$$

Final answer: 108 hours.

Example 4

Find the missing factor: $12 \times \square = 144$.

$12 \times 11 = 132$, then $12 \times 12 = 144$, the bottom corner of the classic grid.

Final answer: $\square = 12$.

Example 5

A ruler is 12 inches long. How long are 15 rulers laid end to end?

$$12 \times 15 = (10 \times 15) + (2 \times 15) = 150 + 30 = 180$$

Final answer: 180 inches.

Common Mistakes

Mistake 1: Forgetting to double after using the 6s

Where it slips in: Recalling $6 \times 8 = 48$ and writing that as the answer to $12 \times 8$.

Don't do this: Answer $12 \times 8 = 48$.

The correct way: The 12s are double the 6s, so double once more: $48 \to 96$. The 6s product is the halfway house, not the destination, and stopping there is the most common error with this method.

Mistake 2: Adding the split parts wrong

Where it slips in: Doing $12 \times 7 = 70 + 14$ but slipping to 74 or 80 in the final add.

Don't do this: Rush the last step and write $12 \times 7 = 74$.

The correct way: Keep the two parts visible, 70 and 14, and add carefully to 84. The split method is only as good as its final addition, so that is the step to slow down on.

Practice Questions

  1. $12 \times 4 = \square$

  2. $12 \times 7 = \square$

  3. A dozen is 12. How many items in 6 dozen?

  4. Find the missing factor: $12 \times \square = 120$.

  5. $12 \times 11 = \square$

  6. Is 100 a multiple of 12?

  7. $12 \times 16 = \square$

  8. A foot is 12 inches. How many inches in 9 feet?

Answers: 1) 48 2) 84 3) 72 4) 10 5) 132 6) No (the nearest multiples are 96 and 108) 7) 192 8) 108

Want a live Bhanzu trainer to walk a child through the splitting habit? Book a free demo class.

Was this article helpful?

Your feedback helps us write better content

Frequently Asked Questions

What is the easiest way to learn the 12 times table?
Split 12 into $10 + 2$: multiply by 10, multiply by 2, and add. Or, if your 6s are strong, just double every 6 times table product.
Why do we learn times tables up to 12?
Largely a measurement legacy: 12 inches in a foot, 12 in a dozen, 12 months. Because 12 divides evenly by 2, 3, 4, and 6, it shows up constantly in everyday grouping.
What is 12 × 12?
It is a perfect square and the traditional bottom-right corner of the school times-table grid.
Are all the multiples of 12 even?
Yes. Twelve is even, so every product is even, and the ones digits cycle 2, 4, 6, 8, 0.
How is the 12 times table related to the 3, 4, and 6 tables?
$12 = 3 \times 4$ and $2 \times 6$, so its products carry the 3s, 4s, and 6s inside them, and the 24 times table is just the 12s doubled.
✍️ Written By
BT
Bhanzu Team
Content Creator and Editor
Bhanzu’s editorial team, known as Team Bhanzu, is made up of experienced educators, curriculum experts, content strategists, and fact-checkers dedicated to making math simple and engaging for learners worldwide. Every article and resource is carefully researched, thoughtfully structured, and rigorously reviewed to ensure accuracy, clarity, and real-world relevance. We understand that building strong math foundations can raise questions for students and parents alike. That’s why Team Bhanzu focuses on delivering practical insights, concept-driven explanations, and trustworthy guidance-empowering learners to develop confidence, speed, and a lifelong love for mathematics.
Related Articles
Book a FREE Demo ClassBook Now →