Table of 47 : 47 Times Table, Chart, Patterns, and Examples

#Multiplication tables
TL;DR
The table of 47 lists the multiples of 47: 47 × 10 = 470 and 47 × 20 = 940, and because 47 is prime, its only whole-number factors are 1 and 47. This article gives the full chart to ×20, the times table in words, the multiples of 47, the patterns that rebuild any row, and worked examples.
BT
Bhanzu TeamLast updated on July 31, 20268 min read

Multiplication Table Of 47

The table of 47 is the list of products you get when you multiply 47 by each whole number in turn. Because 47 is prime, it has no smaller factors to lean on, so the fastest handle is that 47 sits just three below 50.

Table Of 47 Up To 10

Multiplication

Product

$47 \times 1$

47

$47 \times 2$

94

$47 \times 3$

141

$47 \times 4$

188

$47 \times 5$

235

$47 \times 6$

282

$47 \times 7$

329

$47 \times 8$

376

$47 \times 9$

423

$47 \times 10$

470

Table Of 47 Up To 20

Multiplication

Product

$47 \times 11$

517

$47 \times 12$

564

$47 \times 13$

611

$47 \times 14$

658

$47 \times 15$

705

$47 \times 16$

752

$47 \times 17$

799

$47 \times 18$

846

$47 \times 19$

893

$47 \times 20$

940

What Is The Table Of 47 In Words?

Reading the table aloud makes the rhythm audible before the digits stick.

  • One times 47 is 47

  • Two times 47 is 94

  • Three times 47 is 141

  • Four times 47 is 188

  • Five times 47 is 235

  • Six times 47 is 282

  • Seven times 47 is 329

  • Eight times 47 is 376

  • Nine times 47 is 423

  • Ten times 47 is 470

What Is The 47 Times Table?

The 47 times table is repeated addition of 47. Each row stacks one more group of forty-seven, so the table answers "how much is 47, added to itself, again and again?"

Built from the ground up, the ladder starts like this:

$47$

$47 + 47 = 94$

$47 + 47 + 47 = 141$

$47 + 47 + 47 + 47 = 188$

Multiplication is the shortcut for this stacking, which is why $47 \times 4$ and "four forty-sevens added together" both give 188.

What Are The Multiples Of 47?

The multiples of 47 are the numbers you reach by skip-counting in forty-sevens. The first twenty are:

47, 94, 141, 188, 235, 282, 329, 376, 423, 470, 517, 564, 611, 658, 705, 752, 799, 846, 893, 940.

Because 47 is prime, none of these multiples share a smaller factor with 47 itself, so 47 and its doubles, triples, and higher steps are the only numbers on this list. The units digits run 7, 4, 1, 8, 5, 2, 9, 6, 3, 0 and then repeat.

How To Learn The 47 Times Table (Patterns, Not Memorizing)

Bhanzu teaches the few patterns that generate a table rather than drilling its products into recall. The table of 47 is a good test of that idea: 47 is a prime, so there is no factor shortcut, and you rebuild every row by reasoning from a round number. Seeing that structure is the number sense algebra later leans on.

Because 47 is a prime number, the patterns below anchor on the nearest round tens rather than on factors: $47 = 50 - 3$ and $47 = 40 + 7$.

Pattern 1: Multiply by 50, then subtract three of the number. Since $47 = 50 - 3$, you have $47 \times n = 50n - 3n$. For $47 \times 6$: $50 \times 6 = 300$, minus $3 \times 6 = 18$, gives 282.

Pattern 2: Multiply by 40, then add seven of the number. Since $47 = 40 + 7$, you have $47 \times n = 40n + 7n$. For $47 \times 6$: $40 \times 6 = 240$, plus $7 \times 6 = 42$, gives 282 - the same answer by a different road.

Pattern 3: Split the multiplier by place value. A large row decomposes the way its number is written. For $47 \times 13$, read 13 as $10 + 3$, so $47 \times 13 = (47 \times 10) + (47 \times 3) = 470 + 141 = 611$ - the distributive idea you meet again as $47(10 + 3)$ in algebra.

Pattern 4: Every row is a fresh number. Because 47 is prime, no product repeats a simpler fact, so the units-digit cycle (7, 4, 1, 8, 5, 2, 9, 6, 3, 0) is your quick check that an answer belongs on the table.

How Do You Read And Use The Table Of 47?

Read each row left to right: $47 \times 6 = 282$ is "forty-seven, taken six times, gives two hundred eighty-two." The first number is the group size, the second is the count of groups, and the product is the total.

To use it at speed, round to 50 first and reach for mental math tricks that subtract the small correction. If a row slips, rebuild it from the fifty-minus-three route rather than starting over.

Where Does The Table Of 47 Appear?

The table of 47 turns up wherever quantities cluster near fifty but fall a little short. Pricing items at 47 a unit, counting stock that ships 47 to a box, or totalling scores that step by 47 all read off this table. It also appears in any near-50 estimate, where treating a 47-sized rate as "about 50, then trim" is exactly the fifty-minus-three pattern in daily use.

Solved Examples Of The Table Of 47

Example 1

What is $47 \times 5$?

Use the fifty-minus-three route: $50 \times 5 = 250$, minus $3 \times 5 = 15$.

$47 \times 5 = 235$

Final answer: $47 \times 5 = 235$.

Example 2 (Wrong path first)

A shelf holds 47 books. How many books on 8 shelves?

Wrong attempt. The rusher rounds to $50 \times 8 = 400$ and stops there.

Why it breaks. Each shelf is 3 short of 50, and eight shelves are $8 \times 3 = 24$ short, so 400 overcounts.

Correct. Take $50 \times 8 = 400$, then subtract $3 \times 8 = 24$.

$47 \times 8 = 376$

Final answer: 376 books.

Example 3

Find $47 \times 12$.

Split it: $47 \times 10 = 470$ and $47 \times 2 = 94$.

$470 + 94 = 564$

Final answer: $47 \times 12 = 564$.

Example 4

$47 \times {?} = 705$.

Divide to find the missing factor: $705 \div 47 = 15$.

Final answer: $47 \times 15 = 705$.

Example 5

A hall has 47 seats per row and 9 rows. How many seats?

Round and add: $40 \times 9 = 360$, plus $7 \times 9 = 63$.

$360 + 63 = 423$

Final answer: 423 seats.

What Are Common Mistakes With The Table Of 47?

Mistake 1: Rounding to 50 and forgetting the trim

Where it slips in: Using the fifty-minus-three route but stopping at $50 \times n$ without removing $3n$.

Don't do this: Writing $47 \times 6 = 300$ (that is $50 \times 6$, not $47 \times 6$).

The correct way: $50 \times 6 = 300$, then subtract $3 \times 6 = 18$, giving $47 \times 6 = 282$.

Mistake 2: Hunting for factors that are not there

Where it slips in: Trying to build the 47s by doubling or halving another table, as you would for an even number.

Don't do this: Treating 47 as if it split into smaller factors like 40 and 7 multiplied together.

The correct way: 47 is prime, so use $40 + 7$ as an addition split, $47 \times n = 40n + 7n$, not a factor pair.

Practice Questions On The Table Of 47

  1. $47 \times 3 = {?}$

  2. $47 \times 7 = {?}$

  3. Fill in the blank: $47 \times {?} = 564$.

  4. A box holds 47 marbles. How many in 6 boxes?

  5. $47 \times 11 = {?}$

  6. Which is larger, $47 \times 8$ or $47 \times 7$?

  7. $47 \times 20 = {?}$

  8. Use rounding: from $50 \times 9 = 450$, find $47 \times 9$.

Answers: 1. 141 2. 329 3. 12 4. 282 5. 517 6. $47 \times 8 = 376$ is larger 7. 940 8. $450 - 27 = 423$.

Conclusion

The table of 47 rewards understanding over recall: with no factors to lean on, the fifty-minus-three and forty-plus-seven routes let you rebuild any row. To take this further with a teacher, explore mental maths for kids sessions, work one-to-one with an elementary math tutor, or browse the math programs for kids that build this fluency step by step.

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Frequently Asked Questions

What is the table of 47 up to 20?
It runs from $47 \times 1 = 47$ to $47 \times 20 = 940$, rising by 47 each step. The full list is in the chart above.
Is 47 a prime number?
Yes. Its only whole-number factors are 1 and 47, which is why the table has no factor-based shortcut.
What is the easiest pattern for the table of 47?
Multiply by 50 and subtract three of the number: $50 \times 6 = 300$, minus $18$, gives $47 \times 6 = 282$.
What is 47 times 47?
$47 \times 47 = 2{,}209$. Split it: $47 \times 50 = 2{,}350$, minus $47 \times 3 = 141$.
Why does the table of 47 have no shortcut like the even tables?
Because 47 is prime, so it shares no factor with a smaller table; the round-number routes (50 − 3 or 40 + 7) replace the factor shortcut.
✍️ 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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