Multiplication Table Of 124
The table of 124 is the list of products you get when you multiply 124 by each whole number in turn. Because $124 = 4 \times 31$, every product is even and divisible by 4, and each row climbs by a steady 124.
Table Of 124 Up To 10
Multiplication | Product |
|---|---|
$124 \times 1$ | 124 |
$124 \times 2$ | 248 |
$124 \times 3$ | 372 |
$124 \times 4$ | 496 |
$124 \times 5$ | 620 |
$124 \times 6$ | 744 |
$124 \times 7$ | 868 |
$124 \times 8$ | 992 |
$124 \times 9$ | 1116 |
$124 \times 10$ | 1240 |
Table Of 124 Up To 20
Multiplication | Product |
|---|---|
$124 \times 11$ | 1364 |
$124 \times 12$ | 1488 |
$124 \times 13$ | 1612 |
$124 \times 14$ | 1736 |
$124 \times 15$ | 1860 |
$124 \times 16$ | 1984 |
$124 \times 17$ | 2108 |
$124 \times 18$ | 2232 |
$124 \times 19$ | 2356 |
$124 \times 20$ | 2480 |
What Is The Table Of 124 In Words?
Reading a large table aloud builds the rhythm before the digits stick.
One times 124 is 124
Two times 124 is 248
Three times 124 is 372
Four times 124 is 496
Five times 124 is 620
Six times 124 is 744
Seven times 124 is 868
Eight times 124 is 992
Nine times 124 is 1116
Ten times 124 is 1240
What Is The 124 Times Table?
The 124 times table is repeated addition of 124. Each row adds one more group of 124, so the table answers "how much is one hundred twenty-four, added to itself, again and again?"
Built from the ground up, the ladder looks like this:
$124$
$124 + 124 = 248$
$124 + 124 + 124 = 372$
$124 + 124 + 124 + 124 = 496$
Multiplication is the shortcut for that stacking, which is why $124 \times 4$ and "four one-hundred-twenty-fours added together" both give 496.
What Are The Multiples Of 124?
The multiples of 124 are the numbers you reach by skip-counting in one-hundred-twenty-fours. The first twenty are:
124, 248, 372, 496, 620, 744, 868, 992, 1116, 1240, 1364, 1488, 1612, 1736, 1860, 1984, 2108, 2232, 2356, 2480.
Every entry is a multiple of 124, and because $124 = 4 \times 31$, each one is also a multiple of 4 and of 2. That is why every product in the table is even.
How To Learn The 124 Times Table (Patterns, Not Memorizing)
Bhanzu teaches the few patterns that generate a table rather than drilling its facts into recall. The table of 124 is built from numbers you already know, so you can rebuild any row by reasoning instead of storing it. Seeing that structure is the number sense that algebra later leans on.
Every pattern below comes from how 124 is composed: $124 = 100 + 24$, $124 = 4 \times 31$, and $124 = 125 - 1$.
Pattern 1: Split it into 100 and 24. Read 124 as $100 + 24$, so $124 \times n = 100n + 24n$. The $24n$ part is just the 24 times table. For $124 \times 3$: $300 + 72 = 372$.
Pattern 2: Every product is even and divisible by 4. Because $124 = 4 \times 31$, each multiple of 124 is a multiple of 4, so it always ends in an even digit. If you know the 4 times table, you can predict the last digit of any 124 product before you finish the sum.
Pattern 3: Round up to 125, then subtract. Since $124 = 125 - 1$, you get $124 \times n = 125n - n$. Multiples of 125 are quick (125, 250, 375, 500), so $124 \times 8 = 1000 - 8 = 992$ in one move.
Pattern 4: Double the sixty-twos. Because $124 = 2 \times 62$, every multiple of 124 is double the matching multiple of 62 - a second way to reach the same product from a smaller step you can hold in your head.
How Do You Read And Use The Table Of 124?
Read each row left to right: $124 \times 6 = 744$ is "one hundred twenty-four multiplied six times gives seven hundred forty-four." The first number is the group size, the second is the count of groups, and the product is the total.
To use it in reverse, divide. Asked "with which number should we multiply 124 to get 1364?", compute $1364 \div 124 = 11$, so the answer is 11. The $100 + 24$ split is your safety net, so if a row slips, rebuild it from $100n + 24n$.
Where Does The Table Of 124 Appear?
One hundred twenty-four is the math of long months and quarters. Four full 31-day months together span $4 \times 31 = 124$ days, so the table of 124 counts days across those long stretches. The number is even and a multiple of 4, which is why it shows up in problems about splitting quantities into halves and quarters, and it sits one below $125 = 5^3$, a link that makes several of its products quick to find.
Solved Examples Of The Table Of 124
Example 1
What is $124 \times 15$?
Split by place value: $124 \times 10 = 1240$ and $124 \times 5 = 620$.
$1240 + 620 = 1860$
Final answer: $124 \times 15 = 1860$.
Example 2 (Wrong path first)
A pallet holds 124 tiles. How many tiles are on 8 pallets?
Wrong attempt. The rusher reads $124 \times 8$ as $100 \times 8$ and stops at 800.
Why it breaks. Dropping the 24 throws away a piece of every pallet, so 800 is short by $24 \times 8 = 192$ tiles.
Correct. Round up to 125 and subtract: $125 \times 8 = 1000$, then $1000 - 8 = 992$.
$124 \times 8 = 992$
Final answer: 992 tiles.
Example 3
Find $124 \times 3$.
Split it: $100 \times 3 = 300$ and $24 \times 3 = 72$.
$300 + 72 = 372$
Final answer: $124 \times 3 = 372$.
Example 4
$124 \times {?} = 620$.
Divide to find the missing factor: $620 \div 124 = 5$.
Final answer: $124 \times 5 = 620$.
Example 5
A tank holds 124 litres. How much water fills 12 tanks?
$124 \times 12 = (124 \times 10) + (124 \times 2) = 1240 + 248 = 1488$.
Final answer: 1488 litres.
What Are Common Mistakes With The Table Of 124?
Mistake 1: Keeping only the hundred in the split
Where it slips in: Using the $100 + 24$ method but multiplying only the 100.
Don't do this: Writing $124 \times 5 = 500$ (the bare $100 \times 5$, no $24 \times 5$).
The correct way: Add both parts: $500 + 120 = 620$, so $124 \times 5 = 620$.
Mistake 2: Losing the extra 1 in the 125 trick
Where it slips in: Rounding 124 up to 125 but forgetting to subtract $n$ afterwards.
Don't do this: Leaving $124 \times 8$ at $1000$ (that is $125 \times 8$).
The correct way: Subtract the multiplier once: $1000 - 8 = 992$, so $124 \times 8 = 992$.
Practice Questions On The Table Of 124
$124 \times 3 = {?}$
$124 \times 9 = {?}$
Fill in the blank: $124 \times {?} = 1240$.
A box holds 124 nails. How many in 6 boxes?
$124 \times 11 = {?}$
Which is larger, $124 \times 7$ or $124 \times 6$?
$124 \times 20 = {?}$
Four 31-day months hold how many days in total?
Answers: 1. 372 2. 1116 3. 10 4. 744 5. 1364 6. $124 \times 7 = 868$ is larger 7. 2480 8. 124 days.
Conclusion
The table of 124 is not a wall of facts to store but a handful of moves: split 124 into $100 + 24$, remember every product is even and divisible by 4, and use $125 - 1$ when a round jump is faster. Learn those, and any row from $124 \times 1 = 124$ to $124 \times 20 = 2480$ is something you can rebuild rather than recall. To take this further with a teacher, explore mental maths for kids or an elementary math tutor, and for pattern-based speed work try speed math. Ready to see it taught live? Book a free demo class.
Read More
Multiplication Tables - the master hub with every times table in one place.
Tables from 1 to 20 - every chart from 2 to 20 in one grid.
12 times table - the round neighbour, since $124 = 120 + 4$.
25 times table - the root of $125 = 5 \times 25$, one above 124.
Mental math tricks - fast methods for big multiplication in your head.
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