Multiplication Table Of 23
The table of 23 is the list of products you get when you multiply 23 by each whole number in turn. Because 23 is a prime number, it has no factor pair to lean on, so the fastest way to rebuild a row is to split the second number by place value.
Table Of 23 Up To 10
Multiplication | Product |
|---|---|
$23 \times 1$ | 23 |
$23 \times 2$ | 46 |
$23 \times 3$ | 69 |
$23 \times 4$ | 92 |
$23 \times 5$ | 115 |
$23 \times 6$ | 138 |
$23 \times 7$ | 161 |
$23 \times 8$ | 184 |
$23 \times 9$ | 207 |
$23 \times 10$ | 230 |
Table Of 23 Up To 20
Multiplication | Product |
|---|---|
$23 \times 11$ | 253 |
$23 \times 12$ | 276 |
$23 \times 13$ | 299 |
$23 \times 14$ | 322 |
$23 \times 15$ | 345 |
$23 \times 16$ | 368 |
$23 \times 17$ | 391 |
$23 \times 18$ | 414 |
$23 \times 19$ | 437 |
$23 \times 20$ | 460 |
What Is The Table Of 23 In Words?
Reading the table aloud sets the rhythm before the numbers stick.
One times 23 is 23
Two times 23 is 46
Three times 23 is 69
Four times 23 is 92
Five times 23 is 115
Six times 23 is 138
Seven times 23 is 161
Eight times 23 is 184
Nine times 23 is 207
Ten times 23 is 230
What Is The 23 Times Table?
The 23 times table is repeated addition of 23. Each row adds one more group of twenty-three, so the table answers "how much is twenty-three, added to itself, again and again?"
Built from the ground up, the ladder looks like this:
$23$
$23 + 23 = 46$
$23 + 23 + 23 = 69$
$23 + 23 + 23 + 23 = 92$
Multiplication is the shortcut for this stacking, which is why $23 \times 4$ and "four twenty-threes added together" both give 92.
What Are The Multiples Of 23?
The multiples of 23 are the numbers you land on by skip-counting in twenty-threes. The first twenty are:
23, 46, 69, 92, 115, 138, 161, 184, 207, 230, 253, 276, 299, 322, 345, 368, 391, 414, 437, 460.
Every entry in the table of 23 is a multiple of 23, and since 23 is prime, none of these products shares a smaller factor pattern the way the twenty-sixes or seventy-fives do. What they do share is a units-digit loop: the last digits run 3, 6, 9, 2, 5, 8, 1, 4, 7, 0 across the first ten rows and then repeat.
How To Learn The 23 Times Table (Patterns, Not Memorizing)
Bhanzu teaches the few patterns that generate a table rather than drilling its hundred facts into recall. A prime like 23 has no factor table to double or triple, but that is exactly why the split-by-place-value method matters, and it is the same reasoning that unlocks algebra later.
Every pattern below comes from how 23 sits between round numbers: $23 = 20 + 3$ and $23 = 25 - 2$.
Pattern 1: Split 23 as 20 and 3. Read it as $23n = 20n + 3n$, so build each row from the 20 times table plus the 3 times table. For $23 \times 6$: $20 \times 6 = 120$ and $3 \times 6 = 18$, so $120 + 18 = $ 138.
Pattern 2: Split 23 as 25 minus 2. Because $23 = 25 - 2$, think $23n = 25n - 2n$. For $23 \times 8$: $25 \times 8 = 200$, minus $2 \times 8 = 16$, leaves 184.
Pattern 3: The units digits cycle 3, 6, 9, 2, 5, 8, 1, 4, 7, 0. The last digit of each product follows this fixed loop and then repeats. Use it as a quick check: the seventh row must end in 1, and indeed $23 \times 7 = 161$.
Pattern 4: Step up by 23 from a row you trust. When two rows sit side by side, the higher one is just 23 more. If you know $23 \times 9 = 207$, then $23 \times 10 = 207 + 23 = 230$, which is the reasoning behind the whole repeated-addition build.
How Do You Read And Use The Table Of 23?
Read each row left to right: $23 \times 6 = 138$ is "twenty-three multiplied six times gives one hundred thirty-eight." The first number is the group size, the second is the count of groups, and the product is the total.
To learn it, split 23 into 20 and 3 as you go, then quiz yourself in a shuffled order so you are recalling facts, not chanting them. If a row slips, rebuild it with the place-value split rather than starting the whole table over.
Where Does The Table Of 23 Appear?
Twenty-three is one of biology's signature numbers. A human cell carries 23 pairs of chromosomes, so counting chromosomes across several cells runs on this table, and 23 being prime is exactly why it cannot be split evenly into smaller equal groups. The table of 23 also appears in scheduling puzzles and in the famous birthday problem (23 people give a better-than-even chance of a shared birthday), so anyone counting chromosomes or reasoning about coincidences is brushing up against this table.
Solved Examples Of The Table Of 23
Example 1
What is $23 \times 6$?
Split 23 as 20 and 3: $20 \times 6 = 120$ and $3 \times 6 = 18$.
$120 + 18 = 138$
Final answer: $23 \times 6 = 138$.
Example 2
A shelf holds 23 tiles. How many tiles are on 9 shelves?
The rusher reads $23 \times 9$ as $2 \times 9 = 18$ and stops, ignoring the units digit.
That cannot be right: nine shelves of twenty-three must hold far more than a single shelf of 23, so 18 is smaller than one shelf alone.
Split it: $20 \times 9 = 180$ and $3 \times 9 = 27$, so $180 + 27 = 207$.
$23 \times 9 = 207$
Final answer: 207 tiles.
Example 3
Find $23 \times 14$.
Split the multiplier: $23 \times 10 = 230$ and $23 \times 4 = 92$.
$230 + 92 = 322$
Final answer: $23 \times 14 = 322$.
Example 4
Fill in the missing factor: $23 \times {?} = 92$.
Divide to undo the multiplication: $92 \div 23 = 4$.
Final answer: $23 \times 4 = 92$.
What Are Common Mistakes With The Table Of 23?
Mistake 1: Adding only one part of the split
Where it slips in: Using the 20-and-3 split but forgetting to add the second piece.
Don't do this: Writing $23 \times 6 = 120$ (the $20 \times 6$ part alone, dropping $3 \times 6$).
The correct way: Add both pieces: $20 \times 6 = 120$ and $3 \times 6 = 18$, so $23 \times 6 = 138$.
Mistake 2: Treating 23 like an even number
Where it slips in: Assuming a large table must double cleanly, the way the 26s do.
Don't do this: Answering $23 \times 5$ with 110 by halving and doubling as if 23 were even.
The correct way: $23 \times 5 = 115$. Since 23 is prime and odd, an odd row like the fifth ends in 5, matching the units-digit cycle.
Practice Questions On The Table Of 23
$23 \times 4 = {?}$
$23 \times 8 = {?}$
Fill in the blank: $23 \times {?} = 299$.
A box holds 23 pens. How many pens are in 6 boxes?
$23 \times 11 = {?}$
Which is larger, $23 \times 7$ or $23 \times 6$?
$23 \times 20 = {?}$
Each cell carries 23 chromosome pairs. How many pairs across 9 cells?
Answers: 1. 92 2. 184 3. 13 4. 138 5. 253 6. $23 \times 7 = 161$ is larger 7. 460 8. 207 pairs.
Conclusion
The table of 23 is easiest when you stop chasing twenty separate facts and start splitting 23 into 20 and 3, then adding. That one habit rebuilds any row of a prime table and carries straight into algebra. To take this further with a teacher, work one-to-one with an elementary math tutor or try mental maths for kids sessions.
Read More
Tables from 1 to 20 - every chart from 2 to 20 in one place.
24 times table - the neighbour just above 23, worth comparing row by row.
What is a natural number - the counting numbers you multiply 23 by.
Mental math tricks - split-and-add methods for larger tables.
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