Free Printable 11 Times Table Chart & Worksheets

The 11 times table starts with an irresistible pattern: 11, 22, 33, 44... Print a reference chart, extended table through 20, or a practice drill to master the 11s.

About the 11 Times Table

The 11 times table begins with one of the most satisfying patterns in multiplication: for single-digit multipliers, just repeat the digit. 11×1 = 11, 11×2 = 22, 11×3 = 33, all the way to 11×9 = 99. Students love this pattern because it feels like a cheat code. For 11×10 through 11×12, the pattern shifts but stays learnable: 110, 121, 132. These facts are easy to derive by adding the number to 10 times the number (11×12 = 120 + 12 = 132).

Beyond single digits, the 11s have a clever trick for two-digit multipliers: split the digits and put their sum in the middle. For 11×23, split 2 and 3, put 2+3=5 in the middle, and get 253. This works as long as the middle sum is under 10 (for sums of 10+, you carry, but that's an advanced extension). Our chart covers the core facts through 12 and the extended chart goes to 20, where students see the transition from the repeating-digit pattern to the adding strategy.

Frequently Asked Questions

How does the repeating digit pattern work for 11s?
For 11 times any single digit (1-9), the answer is that digit repeated: 11x3=33, 11x7=77, 11x9=99. This is because 11 times a digit is the same as 10 times the digit plus the digit itself (10x7 + 7 = 70+7 = 77), which always produces a two-digit number with both digits the same.
What happens when the pattern breaks at 11x10?
At 11x10=110, the repeating digit pattern ends. From here, use the 'add to 10x' strategy: 11x11 = 110+11 = 121, 11x12 = 120+12 = 132. For two-digit multipliers, the split-and-sum trick works: 11x14 — split 14 into 1 and 4, put 1+4=5 in the middle = 154. Students master the core 1-9 facts instantly and learn the 10-12 facts with just a bit more practice.
Why are 11s included in times table practice if most curricula stop at 12?
The 11s are included in standard curricula because they're actually easier than 7s, 8s, or 9s for most students, and they appear in real-world math more than people realize. Sports scores, age calculations, and measurement often involve 11. Plus, the patterns in the 11s table help students understand how multiplication works rather than just memorizing random-seeming products.