17 Times Table — Multiples, Tricks, Examples

#Multiplication Table
TL;DR
The 17 times table lists the multiples of 17, running 17, 34, 51, 68, 85 up to 17 × 10 = 170 and 17 × 20 = 340. This article gives the chart up to 10 and up to 20, the table in words, the multiples of 17, fast tricks, worked examples, and practice questions with answers.
BT
Bhanzu TeamLast updated on July 23, 20267 min read

Multiplication Table of 17

Table of 17 up to 10

Multiplication

Product

17×117 \times 1

17

17×217 \times 2

34

17×317 \times 3

51

17×417 \times 4

68

17×517 \times 5

85

17×617 \times 6

102

17×717 \times 7

119

17×817 \times 8

136

17×917 \times 9

153

17×1017 \times 10

170

Table of 17 up to 20

Multiplication

Product

17×1117 \times 11

187

17×1217 \times 12

204

17×1317 \times 13

221

17×1417 \times 14

238

17×1517 \times 15

255

17×1617 \times 16

272

17×1717 \times 17

289

17×1817 \times 18

306

17×1917 \times 19

323

17×2017 \times 20

340

Table of 17 in Words

Saying the table aloud is how most learners lock it in, so here is the spoken form for the first ten rows.

  • One time 17 is 17

  • Two times 17 is 34

  • Three times 17 is 51

  • Four times 17 is 68

  • Five times 17 is 85

  • Six times 17 is 102

  • Seven times 17 is 119

  • Eight times 17 is 136

  • Nine times 17 is 153

  • Ten times 17 is 170

What Is the 17 Times Table?

The 17 times table is the list of products you get when you multiply 17 by the whole numbers 1, 2, 3, and onward. Multiplication here is repeated addition, so each row adds one more 17 to the row above it.

That build looks like this:

1717

17+17=3417 + 17 = 34

17+17+17=5117 + 17 + 17 = 51

17+17+17+17=6817 + 17 + 17 + 17 = 68

Seventeen is a prime number, so it has no smaller whole-number factors to lean on, which is why the splitting trick below does most of the lifting.

Multiples of 17

The first twelve multiples of 17 are:

17, 34, 51, 68, 85, 102, 119, 136, 153, 170, 187, 204.

Every entry in the table is a multiple of 17, and because 17 is prime, the only whole numbers that divide a multiple cleanly are 1, 17, and that multiplier. The multiples alternate odd and even, since 17 is odd: 17×117 \times 1 is odd, 17×217 \times 2 is even, and so on.

How to Learn the 17 Times Table (Patterns, Not Memorizing)

Bhanzu teaches the few patterns that generate a table rather than drilling 100 separate facts into a child, so a student builds number sense and the mental agility they carry into algebra instead of flashcard recall that fades. Seventeen is prime, so there is no smaller factor table to double or triple. That is fine: you build it from the 10s and 7s you already know, and the place-value split is the spine.

Split 17 as 10 + 7 (place value). This works because 17=10+717 = 10 + 7, so 17×n=10×n+7×n17 \times n = 10 \times n + 7 \times n. Take 17×617 \times 6: 10×6=6010 \times 6 = 60 and 7×6=427 \times 6 = 42, then 60+42=10260 + 42 = 102. The same reasoning handles 17×13=130+91=22117 \times 13 = 130 + 91 = 221. This is the distributive idea you will meet again in algebra.

Build from the 16 times table. Because 17=16+117 = 16 + 1, every 17s row is the matching 16s row plus one more of the multiplier: 16×7=11216 \times 7 = 112, so 17×7=112+7=11917 \times 7 = 112 + 7 = 119. You can also step up by 17 from any row you have, since 17×517 \times 5 is 17×4=6817 \times 4 = 68 plus 17, which is 85.

Understand why the units run through every digit. Across the first ten multiples the units digits are 7, 4, 1, 8, 5, 2, 9, 6, 3, 0, hitting every digit from 0 to 9 exactly once before repeating, a pattern that comes from 17 and 10 sharing no common factor.

How to Read and Use the 17 Times Table

Read a row left to right: 17×6=10217 \times 6 = 102 is "seventeen multiplied by six equals one hundred two." The first factor is the group size, the second factor is how many groups, and the product is the total.

To learn it, skip-count aloud in seventeens, chant the rows in order, then test yourself out of order so you are recalling, not reciting. Because 17 is prime, there is no doubling or tripling shortcut from a smaller table, so leaning on the 10n+7n10n + 7n split and the build-from-16 method is the reliable way through.

Where the 17 Times Table Appears

Seventeen shows up wherever counts come in seventeens: a haiku's syllable count is 17, so stacking haiku scales in multiples of 17. It appears in nature too, where some cicada broods emerge on a 17-year cycle, a prime gap that helps them dodge predators, so generations land on multiples of 17 years. Anyone tallying objects in groups of seventeen is reading straight off this table.

Solved Examples

Example 1

What is 17 × 4?

Use the split-as-10-plus-7 method.

10×4=4010 \times 4 = 40

7×4=287 \times 4 = 28

40+28=6840 + 28 = 68

Final answer: 17×4=6817 \times 4 = 68.

Example 2

A book has 17 pages per chapter. How many pages are in 6 chapters?

The rusher rounds 17 up to 20 and multiplies: 20×6=12020 \times 6 = 120 pages.

That breaks, because rounding up added 3 to every chapter, so the count is 3×6=183 \times 6 = 18 too high.

Use the split instead: 10×6=6010 \times 6 = 60 and 7×6=427 \times 6 = 42, then 60+42=10260 + 42 = 102.

Final answer: 102 pages.

Example 3

Find 17 × 13.

Split it with the place-value method.

10×13=13010 \times 13 = 130

7×13=917 \times 13 = 91

130+91=221130 + 91 = 221

Final answer: 17×13=22117 \times 13 = 221.

Example 4

17 times what equals 289?

Divide to find the missing factor.

289÷17=17289 \div 17 = 17

Final answer: 17×17=28917 \times 17 = 289.

Example 5

One haiku has 17 syllables. How many syllables are in 12 haiku?

17×12=(10×12)+(7×12)=120+84=20417 \times 12 = (10 \times 12) + (7 \times 12) = 120 + 84 = 204

Final answer: 204 syllables.

Common Mistakes

Mistake 1: Rounding 17 up and forgetting to correct

Where it slips in: Treating 17 as 20 to make the multiplication easier, then not subtracting the extra.

Don't do this: Writing 17×6=12017 \times 6 = 120 from 20×620 \times 6.

The correct way: If you round up to 20, subtract the 3×6=183 \times 6 = 18 you added: 120−18=102120 - 18 = 102. Or split as 10n+7n10n + 7n to avoid the correction.

Mistake 2: Adding only the tens part of the split

Where it slips in: Using 17n=10n+7n17n = 10n + 7n but stopping after the easy 10n10n step.

Don't do this: Writing 17×8=8017 \times 8 = 80 and forgetting the 7×8=567 \times 8 = 56.

The correct way: Always add both pieces: 80+56=13680 + 56 = 136.

Practice Questions

  1. 17×3=17 \times 3 = ?

  2. 17×9=17 \times 9 = ?

  3. 17×13=17 \times 13 = ?

  4. A row has 17 seats. How many seats in 5 rows?

  5. 17×17 \times ? =204= 204

  6. Which is larger, 17×1217 \times 12 or 12×1712 \times 17?

  7. 17×20=17 \times 20 = ?

Answers: 1) 51 2) 153 3) 221 4) 85 seats 5) 12 6) equal, both 204 7) 340

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Frequently Asked Questions

What is 17 times 12?
17×12=20417 \times 12 = 204. Split it as (10×12)+(7×12)=120+84=204(10 \times 12) + (7 \times 12) = 120 + 84 = 204.
What is the easiest way to remember the 17 times table?
Split each product as 10n+7n10n + 7n, or build from the 16 times table by adding the multiplier: 16×n+n=17×n16 \times n + n = 17 \times n.
Is 17 a prime number?
Yes. Seventeen has no factors other than 1 and itself, so the 17 table has no doubling or tripling shortcut from a smaller whole-number table.
Is the 17 times table odd or even?
It alternates. Because 17 is odd, 17×n17 \times n is odd when nn is odd and even when nn is even.
What is 17 times 17?
17×17=28917 \times 17 = 289.
What is the 17 times table up to 20?
It runs from 17×11=18717 \times 11 = 187 to 17×20=34017 \times 20 = 340. The full list is in the chart above.
✍️ 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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