9 Times Table - Finger Trick, Multiples & Examples

The 9 times table chart below carries the pattern that powers every trick on this page. The first ten rows hold the core facts; the run to 20 extends them for longer multiplication.

Table of 9 up to 10

Table of 9 up to 20

Table of 9 in Words

Reading the table aloud reinforces the climbing-and-falling rhythm. Each line adds one more nine:

• One times nine is nine

• Two times nine is eighteen

• Three times nine is twenty-seven

• Four times nine is thirty-six

• Five times nine is forty-five

• Six times nine is fifty-four

• Seven times nine is sixty-three

• Eight times nine is seventy-two

• Nine times nine is eighty-one

• Ten times nine is ninety

What Is the 9 Times Table?

The 9 times table is repeated addition stored once. $9 \times 3$ means three groups of nine, and the table keeps every such sum on hand. Built by adding nine each step:

$$9,\ 9+9 = 18,\ 9+9+9 = 27,\ 9+9+9+9 = 36,\ \dots$$

Nine sits one below ten, and that single fact explains its behaviour: multiplying by 9 is the same as multiplying by 10 and removing one group. That "10 minus 1" structure is why every product's digits add to 9.

Multiples of 9

The first twelve multiples of 9 are:

$$9,\ 18,\ 27,\ 36,\ 45,\ 54,\ 63,\ 72,\ 81,\ 90,\ 99,\ 108$$

Every entry in the 9 times table is a multiple of 9. A number is a multiple of 9 exactly when its digits add to a multiple of 9, which is the divisibility test that grows straight out of this table.

Tips and Tricks to Memorize the 9 Times Table

Nine carries more shortcuts than any other table, so pick the one that fits the fact.

• The finger trick. Hold up ten fingers and fold down the one matching the multiplier. For $9 \times 4$, fold the 4th finger: 3 fingers on the left (tens) and 6 on the right (ones) give 36. It works because folding finger $n$ leaves $(n-1)$ and $(10-n)$ fingers, which add to $(n-1) + (10-n) = 9$.

• The 10-minus method. Multiply by 10, then subtract one group: $9 \times 7 = (10 \times 7) - 7 = 70 - 7 = 63$. This is the only method that keeps working past $9 \times 10$.

• The digit-sum check. Up to $9 \times 10$, every product's digits add to 9 (for 54, $5 + 4 = 9$). If your digits don't add to 9, you slipped somewhere.

• The tens digit is one less than the multiplier. For $9 \times 7$, the tens digit is $7 - 1 = 6$, so the product is 63.

How to Read and Use the 9 Times Table

Read each row as a sentence: $9 \times 6 = 54$ is "nine times six is fifty-four," or "six groups of nine make fifty-four." The first number is how many nines you are counting.

To learn it, lean on a few habits:

• Start with the finger trick for the facts up to $9 \times 10$, then switch to the 10-minus method so you aren't tied to your hands.

• Chant the table in words and test yourself out of order.

• Space the practice across days. The patterns make the 9s one of the most rewarding tables to drill, because every answer carries its own built-in check.

Where the 9 Times Table Appears

Nine shows up wherever a "round number minus a little" matters, like a $99 price tag trading on $9 \times 11 = 99$ looking far smaller than 100. It also anchors the digit-sum check accountants and students use to catch arithmetic slips: if a number's digits sum to a multiple of 9, the number itself is divisible by 9.

Solved Examples

Example 1

A box holds 9 pencils. How many pencils in 6 boxes?

$$9 \times 6 = 54$$

Final answer: 54 pencils.

Example 2

A student wrote 9 × 7 = 72. Check whether that is right.

The slip is to grab a nearby 9s fact and land on 72. But the tens digit must be one less than 7, so it should be 6, not 7. Rebuild it:

$$9 \times 7 = (10 \times 7) - 7 = 70 - 7 = 63$$

The digit-sum check confirms it: $6 + 3 = 9$.

Final answer: $9 \times 7 = 63$.

Example 3

A shop sells items for $9 each. What do 8 items cost?

$$9 \times 8 = (10 \times 8) - 8 = 80 - 8 = 72$$

Final answer: $72.

Example 4

Find the missing factor: $9 \times \square = 108$.

Past $9 \times 10 = 90$ comes $9 \times 11 = 99$, then $9 \times 12 = 108$.

Final answer: $\square = 12$.

Example 5

A field has 9 rows of 14 plants. How many plants in total?

$$9 \times 14 = (10 \times 14) - 14 = 140 - 14 = 126$$

Final answer: 126 plants.

Common Mistakes

Mistake 1: Counting the folded finger

Where it slips in: Using the finger trick but including the bent-down finger in the tens or ones count.

Don't do this: Read $9 \times 4$ as "4 tens and 6 ones" by counting the folded finger on the left.

The correct way: The folded finger is the divider, not a digit; it separates the count without belonging to either side. Treating the fold as a number instead of a wall is the first thing students get wrong with the trick.

Mistake 2: Expecting the digit-sum pattern past 9 × 10

Where it slips in: Assuming the neat digit-sum rule still gives the answer for $9 \times 11$ and up.

Don't do this: Expect $9 \times 12$ to follow the simple climbing-and-falling digits.

The correct way: Past $9 \times 10$, switch to the 10-minus method: $9 \times 12 = 120 - 12 = 108$. The clean digit pattern is a property of the first ten facts only, and leaning on it past that point is a quiet source of wrong answers.

Practice Questions

1. $9 \times 5 = \square$

2. $9 \times 8 = \square$

3. A team has 9 players. How many players across 7 teams?

4. Find the missing factor: $9 \times \square = 81$.

5. $9 \times 11 = \square$

6. Is 56 a multiple of 9?

7. $9 \times 13 = \square$

8. A book has 9 chapters of 12 pages each. How many pages?

Answers: 1) 45 2) 72 3) 63 4) 9 5) 99 6) No, since $5 + 6 = 11$ is not a multiple of 9; the nearest multiples are 54 and 63 7) 117 8) 108

Related Multiplication Tables

• Tables from 1 to 20: the full hub linking every individual table

• 3 times table: the foundation under the 9s

• 18 times table: the 9s doubled

• 12 times table: a good next target

• Mental math tricks: more shortcuts for fast multiplication