Table of 81 : 81 Times Table, Chart, Patterns, and Examples

#Multiplication Table
TL;DR
The table of 81 lists the multiples of 81, where 81 × 10 = 810 and 81 × 20 = 1620. This article gives the full chart to 20, the table in words, the multiples of 81, the 80-plus-1 and nine-squared patterns that rebuild any row, worked examples, and the mistakes to avoid.
BT
Bhanzu TeamLast updated on August 5, 20268 min read

Multiplication Table Of 81

The table of 81 is the list of products you get when you multiply 81 by each whole number in turn. Because 81=9×981 = 9 \times 9 and sits one above 80, you can rebuild any row from tables you already know instead of memorizing it.

Table Of 81 Up To 10

Multiplication

Product

81×181 \times 1

81

81×281 \times 2

162

81×381 \times 3

243

81×481 \times 4

324

81×581 \times 5

405

81×681 \times 6

486

81×781 \times 7

567

81×881 \times 8

648

81×981 \times 9

729

81×1081 \times 10

810

Table Of 81 Up To 20

Multiplication

Product

81×1181 \times 11

891

81×1281 \times 12

972

81×1381 \times 13

1053

81×1481 \times 14

1134

81×1581 \times 15

1215

81×1681 \times 16

1296

81×1781 \times 17

1377

81×1881 \times 18

1458

81×1981 \times 19

1539

81×2081 \times 20

1620

What Is The Table Of 81 In Words?

Reading the rows aloud fixes the rhythm before the digits stick.

  • One times 81 is 81

  • Two times 81 is 162

  • Three times 81 is 243

  • Four times 81 is 324

  • Five times 81 is 405

  • Six times 81 is 486

  • Seven times 81 is 567

  • Eight times 81 is 648

  • Nine times 81 is 729

  • Ten times 81 is 810

What Is The 81 Times Table?

The 81 times table is repeated addition of 81. Each row adds one more group of eighty-one, so the table answers "how much is eighty-one, added to itself, again and again?"

Built up step by step, the ladder looks like this:

8181

81+81=16281 + 81 = 162

81+81+81=24381 + 81 + 81 = 243

81+81+81+81=32481 + 81 + 81 + 81 = 324

Multiplication is the shortcut for this stacking, which is why 81×481 \times 4 and "four eighty-ones added together" both give 324.

What Are The Multiples Of 81?

The multiples of 81 are the numbers you land on by skip-counting in eighty-ones. The first twenty are:

81, 162, 243, 324, 405, 486, 567, 648, 729, 810, 891, 972, 1053, 1134, 1215, 1296, 1377, 1458, 1539, 1620.

Why does each multiple of 81 end in the same digit as the multiplier? Because 81 ends in 1, multiplying keeps the units digit of whatever you multiply by: 81×581 \times 5 ends in 5, 81×781 \times 7 ends in 7. And since 81=9×981 = 9 \times 9 is a perfect square divisible by 9, the digits of every multiple add up to a multiple of 9.

How To Learn The 81 Times Table (Patterns, Not Memorizing)

Bhanzu teaches the few patterns that generate a table rather than drilling its facts into recall, so any row is a short calculation rather than a stored fact. The table of 81 sits on top of the nines and the eighties you already know, and reading a number as its parts is the number sense algebra later rewards.

Every pattern below comes from how 81 is composed: 81=80+181 = 80 + 1, 81=9×981 = 9 \times 9, and 81=3×2781 = 3 \times 27.

Pattern 1: Split 81 into 80 and 1. Read 81 as 80+180 + 1, so 81×n=80n+n81 \times n = 80n + n, where 80n80n is the 3 times table's bigger cousin - really the eights with a zero on the end. For 81×781 \times 7: 560+7=567560 + 7 = 567.

Pattern 2: Nine times the nines. Because 81=9×981 = 9 \times 9, every multiple of 81 is nine times the matching multiple of 9. For 81×681 \times 6: take 9×6=549 \times 6 = 54 from the 9 times table, then 54×9=48654 \times 9 = 486.

Pattern 3: The units digit copies the multiplier. Since 81 ends in 1, 81×n81 \times n ends in the same digit as nn. A product of 81×481 \times 4 that does not end in 4 is wrong.

Pattern 4: Every multiple passes the nines check. As 81=9×981 = 9 \times 9, the digits of each product add to a multiple of 9 - for example 486486 gives 4+8+6=184 + 8 + 6 = 18.

How Do You Read And Use The Table Of 81?

Read each row left to right: 81×6=48681 \times 6 = 486 is "eighty-one taken six times gives four hundred eighty-six." The first number is the group size, the second is the number of groups, and the product is the total.

To make it stick, run the rows in order, then jump around out of sequence so you are recalling rather than reciting. When a row escapes you, the "eighty times the multiplier, plus the multiplier" route rebuilds it in one step.

Where Does The Table Of 81 Appear?

A standard Sudoku is a 9×99 \times 9 square of exactly 81 cells, so counting several puzzles multiplies straight off this table, and any 9×99 \times 9 tiling or seating chart does the same. Thallium sits at element 81 on the periodic table, and 81=3481 = 3^4 turns up in powers of three, so the number lives well beyond a homework sheet.

Solved Examples Of The Table Of 81

Example 1

What is 81×781 \times 7?

Split 81 into 80 and 1.

80×7=56080 \times 7 = 560

560+7=567560 + 7 = 567

Final answer: 81×7=56781 \times 7 = 567.

Example 2 (Wrong path first)

A mosaic sheet holds 81 tiles. How many tiles are in 6 sheets?

Wrong attempt. The rusher computes 80×6=48080 \times 6 = 480 and stops.

Why it breaks. Each sheet had one tile past eighty, so six sheets are short by 1×6=61 \times 6 = 6.

Correct. Add the extras: 480+6=486480 + 6 = 486.

Final answer: 486 tiles.

Example 3

Find 81×1281 \times 12.

Split the multiplier: 81×10=81081 \times 10 = 810 and 81×2=16281 \times 2 = 162.

810+162=972810 + 162 = 972

Final answer: 81×12=97281 \times 12 = 972.

Example 4

81×?=64881 \times {?} = 648.

Divide to find the missing factor: 648÷81=8648 \div 81 = 8.

Final answer: 81×8=64881 \times 8 = 648.

Example 5

A courtyard is laid in 81-tile panels. How many tiles fill 4 panels?

81×4=(80×4)+4=320+4=32481 \times 4 = (80 \times 4) + 4 = 320 + 4 = 324

Final answer: 324 tiles.

What Are Common Mistakes With The Table Of 81?

Mistake 1: Adding a single 1 instead of the multiplier

Where it slips in: Using 81=80+181 = 80 + 1 but tacking on one 1 rather than one for every group.

Don't do this: Writing 81×6=480+1=48181 \times 6 = 480 + 1 = 481.

The correct way: Add 1×6=61 \times 6 = 6: 480+6=486480 + 6 = 486.

Mistake 2: Answering with the eights and dropping the place value

Where it slips in: Reaching for the 8×7=568 \times 7 = 56 fact and forgetting the zero and the extra.

Don't do this: Writing 81×7=5681 \times 7 = 56.

The correct way: 81×7=56781 \times 7 = 567. The eights give 560560 once the zero is restored, and the extra 7 lands it at 567.

Practice Questions On The Table Of 81

  1. 81×3=?81 \times 3 = {?}

  2. 81×8=?81 \times 8 = {?}

  3. Fill in the blank: 81×?=89181 \times {?} = 891.

  4. A sheet holds 81 stickers. How many stickers on 5 sheets?

  5. 81×11=?81 \times 11 = {?}

  6. Which is larger, 81×781 \times 7 or 81×681 \times 6?

  7. 81×20=?81 \times 20 = {?}

  8. A board has 81 squares. How many squares across 6 boards?

Answers: 1. 243 2. 648 3. 11 4. 405 5. 891 6. 81×7=56781 \times 7 = 567 is larger 7. 1620 8. 486.

Conclusion

The table of 81 opens up the moment you read 81 as 80+180 + 1 or as nine nines: lay down the eighties, add the multiplier, or scale the nines a second time. Learn those patterns rather than the list, and the "units digit matches the multiplier" check and the nines digit-sum rule will guard every answer.

To build this number sense with a teacher, explore mental maths for kids or a structured set of math programs for kids.

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Frequently Asked Questions

What is the table of 81 up to 20?
It runs from 81×1=8181 \times 1 = 81 to 81×20=162081 \times 20 = 1620, rising by 81 each step. The full list is in the chart above.
Is 81 a perfect square?
Yes. 81=9×981 = 9 \times 9, so its square root is 9, and it is also 343^4.
Is 81 a prime number?
No. 81=9×9=3×2781 = 9 \times 9 = 3 \times 27, so its factors include 3, 9, and 27.
What is 81 times 81?
81×81=656181 \times 81 = 6561. Use 81×80=648081 \times 80 = 6480, then add one more 81.
What is 81 times 9?
81×9=72981 \times 9 = 729, which is also 939^3 since 81=9281 = 9^2.
✍️ Written By
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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.
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