Multiplication Table Of 11
The table of 11 is the list of products you get when you multiply 11 by each whole number in turn. It is one of the friendliest tables to start with, because 11 is just $10 + 1$, so every row is a ten plus one more of the same number.
Table Of 11 Up To 10
Multiplication | Product |
|---|---|
$11 \times 1$ | 11 |
$11 \times 2$ | 22 |
$11 \times 3$ | 33 |
$11 \times 4$ | 44 |
$11 \times 5$ | 55 |
$11 \times 6$ | 66 |
$11 \times 7$ | 77 |
$11 \times 8$ | 88 |
$11 \times 9$ | 99 |
$11 \times 10$ | 110 |
Table Of 11 Up To 20
Multiplication | Product |
|---|---|
$11 \times 11$ | 121 |
$11 \times 12$ | 132 |
$11 \times 13$ | 143 |
$11 \times 14$ | 154 |
$11 \times 15$ | 165 |
$11 \times 16$ | 176 |
$11 \times 17$ | 187 |
$11 \times 18$ | 198 |
$11 \times 19$ | 209 |
$11 \times 20$ | 220 |
What Is The Table Of 11 In Words?
Reading the table aloud fixes the rhythm before the digits stick.
One times 11 is 11
Two times 11 is 22
Three times 11 is 33
Four times 11 is 44
Five times 11 is 55
Six times 11 is 66
Seven times 11 is 77
Eight times 11 is 88
Nine times 11 is 99
Ten times 11 is 110
What Is The 11 Times Table?
The 11 times table is repeated addition of 11. Each row adds one more group of eleven, so the table answers "how much is eleven, added to itself, again and again?"
Built from the ground up, the ladder looks like this:
$11$
$11 + 11 = 22$
$11 + 11 + 11 = 33$
$11 + 11 + 11 + 11 = 44$
Multiplication is the shortcut for this stacking, which is why $11 \times 4$ and "four elevens added together" both give 44.
What Are The Multiples Of 11?
The multiples of 11 are the numbers you reach by skip-counting in elevens. The first twenty are:
11, 22, 33, 44, 55, 66, 77, 88, 99, 110, 121, 132, 143, 154, 165, 176, 187, 198, 209, 220.
Every entry in the table of 11 is a multiple of 11, and each of the first nine is a two-digit repdigit, the same figure written twice. Because 11 is a prime number, it shares no factor with any smaller table, so each multiple is genuinely new rather than a copy of a shorter row.
How To Learn The 11 Times Table (Patterns, Not Memorizing)
Bhanzu teaches the few patterns that build a table rather than drilling a hundred separate facts into recall. The eleven times table is the clearest example of this: because 11 is one more than 10, every row can be rebuilt from place value, and that same place-value reasoning is what a student carries into algebra later.
Every pattern below comes from the single fact that $11 = 10 + 1$.
Pattern 1: For 1 to 9, repeat the digit. Because $11 \times n = 10n + n$, a single-digit $n$ lands in both the tens place and the units place. So $11 \times 4 = 44$ and $11 \times 7 = 77$, the same figure written twice.
Pattern 2: Split by place value for every row. Read 11 as $10 + 1$, so $11 \times n = (10 \times n) + n$. For $11 \times 13$: $130 + 13 = 143$. This is the distributive idea $11n = 10n + n$ you meet again in algebra.
Pattern 3: Start from the tens fact you already know. Take the matching row of the tens, then add one more of the number. For $11 \times 8$: $10 \times 8 = 80$, plus one more 8 is 88.
Pattern 4: For two-digit rows, add the outer digits into the middle. For $11 \times 16$, write the outer digits 1 and 6, then slot their sum in between: $1, (1+6), 6 = 176$. When the middle sum passes 9, carry it left, so $11 \times 19 = 1, (1+9), 9 = 209$.
How Do You Read And Use The Table Of 11?
Read each row left to right: $11 \times 6 = 66$ is "eleven multiplied six times gives sixty-six." The first number is the group size, the second is the count of groups, and the product is the total.
To learn it, recite the repeated-digit rows first, then use the place-value split for anything past nine. The $10 + 1$ structure is your safety net, so if a row slips, rebuild it from the tens table you already trust.
Where Does The Table Of 11 Appear?
Eleven is the number of a full team. A cricket side fields 11 players and so does an association football team, so the table of 11 counts total players across several matches at once. It also shows up in geometry as the hendecagon, the eleven-sided polygon, and on the calendar, where November is the eleventh month. Anyone tallying whole squads or pricing items at 11 units a piece is reading straight off this table.
Solved Examples Of The Table Of 11
Example 1
What is $11 \times 7$?
Use the repeated-digit pattern: a single-digit multiplier writes the figure twice.
$11 \times 7 = 77$
Final answer: $11 \times 7 = 77$.
Example 2 (Wrong path first)
A stadium seats fans in rows of 11. How many fans fill 12 full rows?
Wrong attempt. The rusher treats $11 \times 12$ like the single-digit pattern and writes "1122."
Why it breaks. The repeated-digit shortcut only works for multipliers 1 through 9; a two-digit multiplier needs the place-value split, and 1122 is far too large for twelve rows of eleven.
Correct. Split 12 as $10 + 2$: $11 \times 10 = 110$ and $11 \times 2 = 22$, then $110 + 22 = 132$.
$11 \times 12 = 132$
Final answer: 132 fans.
Example 3
Find $11 \times 15$.
Add the outer digits into the middle: $1, (1+5), 5$.
$11 \times 15 = 165$
Final answer: $11 \times 15 = 165$.
Example 4
$11 \times {?} = 99$.
Divide to find the missing factor: $99 \div 11 = 9$.
Final answer: $11 \times 9 = 99$.
Example 5
A book club reads 11 pages a night. How many pages after 20 nights?
Split 20 as $10 + 10$: $11 \times 10 = 110$, and another 110 is $220$.
Final answer: 220 pages.
What Are Common Mistakes With The Table Of 11?
Mistake 1: Stretching the repeated-digit pattern past nine
Where it slips in: A student loves the "write it twice" shortcut and reaches for it on $11 \times 12$ or $11 \times 13$.
Don't do this: Writing $11 \times 12 = 1212$ by copying the multiplier twice.
The correct way: Past nine, split by place value: $11 \times 12 = 110 + 22 = 132$.
Mistake 2: Forgetting to carry the middle digit
Where it slips in: Using the outer-digits pattern when the two digits sum to 10 or more.
Don't do this: Writing $11 \times 19 = 1, 10, 9$ as "1109."
The correct way: Carry the extra ten left: $1, (1+9), 9$ becomes $2, 0, 9$, so $11 \times 19 = 209$.
Practice Questions On The Table Of 11
$11 \times 4 = {?}$
$11 \times 9 = {?}$
Fill in the blank: $11 \times {?} = 88$.
A shelf holds 11 books. How many books on 7 shelves?
$11 \times 14 = {?}$
Which is larger, $11 \times 8$ or $11 \times 7$?
$11 \times 20 = {?}$
A team has 11 players. How many players across 6 teams?
Answers: 1. 44 2. 99 3. 8 4. 77 5. 154 6. $11 \times 8 = 88$ is larger 7. 220 8. 66.
Conclusion
The table of 11 is the payoff of one small idea: $11 = 10 + 1$, so every row is a ten plus one more, from the repeated-digit rows up to $11 \times 20 = 220$. Learn the place-value split once and you never have to store the 11 times table as isolated facts. To build this into steady number sense with a teacher, explore mental maths for kids or work through it with an elementary math tutor.
Read More
Tables from 1 to 20 — every chart from 2 to 20 in one place.
12 times table — the next neighbour of 10, one step up from 11.
13 times table — the first table past the friendly neighbours of ten.
9 times table — another single-digit-pattern table worth comparing.
Mental math tricks — pattern-based shortcuts for faster arithmetic.
Math is Fun — Multiplication Tables — printable charts and practice.
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