Multiplication Table Of 83
The table of 83 is the list of products you reach when you multiply 83 by each whole number in turn. Because 83 is a two-digit number, most learners build each row from its place value: the 80 and the 3 handled separately, then added.
Table Of 83 Up To 10
Multiplication | Product |
|---|---|
$83 \times 1$ | 83 |
$83 \times 2$ | 166 |
$83 \times 3$ | 249 |
$83 \times 4$ | 332 |
$83 \times 5$ | 415 |
$83 \times 6$ | 498 |
$83 \times 7$ | 581 |
$83 \times 8$ | 664 |
$83 \times 9$ | 747 |
$83 \times 10$ | 830 |
Table Of 83 Up To 20
Multiplication | Product |
|---|---|
$83 \times 11$ | 913 |
$83 \times 12$ | 996 |
$83 \times 13$ | 1079 |
$83 \times 14$ | 1162 |
$83 \times 15$ | 1245 |
$83 \times 16$ | 1328 |
$83 \times 17$ | 1411 |
$83 \times 18$ | 1494 |
$83 \times 19$ | 1577 |
$83 \times 20$ | 1660 |
What Is The Table Of 83 In Words?
Reading the rows aloud fixes the rhythm before the digits stick.
One times 83 is 83
Two times 83 is 166
Three times 83 is 249
Four times 83 is 332
Five times 83 is 415
Six times 83 is 498
Seven times 83 is 581
Eight times 83 is 664
Nine times 83 is 747
Ten times 83 is 830
What Is The 83 Times Table?
The 83 times table is repeated addition of 83. Each row stacks one more group of eighty-three, so the table answers "how much is 83, added to itself, again and again?"
Built from the ground up, the ladder looks like this:
$83$
$83 + 83 = 166$
$83 + 83 + 83 = 249$
$83 + 83 + 83 + 83 = 332$
Is 83 a prime number? Yes. Its only factors are 1 and 83, so unlike the table of 84 or 80 it does not fold neatly into two smaller tables. That is exactly why place value, not a factor trick, is the reliable way in for the prime numbers that sit between the friendlier tables.
What Are The Multiples Of 83?
The multiples of 83 are the numbers you land on by skip-counting in eighty-threes. The first twenty are:
83, 166, 249, 332, 415, 498, 581, 664, 747, 830, 913, 996, 1079, 1162, 1245, 1328, 1411, 1494, 1577, 1660.
Every entry in the table of 83 is a multiple of 83, and because 83 is prime, none of them is a multiple of any smaller table except the ones you get by multiplying 83 itself.
How To Learn The 83 Times Table (Patterns, Not Memorizing)
Bhanzu teaches the few patterns that generate a table instead of drilling twenty separate facts into recall. The 83 table looks intimidating because 83 is prime, but its place value gives you a way to rebuild any row by reasoning. That reasoning is the number sense algebra later leans on, not a chant that fades by next week.
Every pattern below comes from how 83 is written: $83 = 80 + 3$.
Pattern 1: Split 83 into 80 and 3. For any row, work $80 \times n$ and $3 \times n$, then add. The 80 part is just the 8 times table with a zero on the end. For $83 \times 7$: $80 \times 7 = 560$ and $3 \times 7 = 21$, so $560 + 21 = 581$.
What is the easiest way to work out 83 times a number? The split above is it: one known tens-fact, one small units-fact, one addition.
Pattern 2: The last digit follows the threes. Because $80 \times n$ always ends in 0, the units digit of $83 \times n$ matches the units digit of the 3 times table. So $83 \times 4$ must end in the 2 of $3 \times 4 = 12$, and indeed it is 332.
Pattern 3: Add 83 to walk down the table. From one row to the next, add 80 and then add 3. From $83 \times 5 = 415$, add 83 to get $83 \times 6 = 498$.
How Do You Read And Use The Table Of 83?
Read each row left to right: $83 \times 6 = 498$ is "eighty-three multiplied six times gives four hundred ninety-eight." The first number is the group size, the second is the count of groups, and the product is the total.
To use it, reach for the split rather than rote recall. If a row slips, rebuild it from $80 \times n$ plus $3 \times n$, the same move good teaching leans on for any large table.
Where Does The Table Of 83 Appear?
Eighty-three shows up wherever a fixed price or count meets a tally of items. A crate holding 83 tiles means the 83 table counts tiles across whole crates, and a subscription of 83 rupees a month scales along this table across a year. It also appears in inventory and packing math, where a carton fixed at 83 units forces every stock total onto a multiple of 83.
Solved Examples Of The Table Of 83
Example 1
What is $83 \times 6$?
Split into 80 and 3: $80 \times 6 = 480$.
$3 \times 6 = 18$
$480 + 18 = 498$
Final answer: $83 \times 6 = 498$.
Example 2 (Wrong path first)
A charity packs 83 books into each box. How many books are in 7 boxes?
Wrong attempt. The rusher reads 83 as "8 and 3", works $8 \times 7 = 56$, and stops at 56.
Why it breaks. Seven boxes of eighty-three books must run past 500, so 56 cannot be right; it is smaller than a single box.
Correct. Use the full place value: $80 \times 7 = 560$ and $3 \times 7 = 21$.
$560 + 21 = 581$
Final answer: 581 books.
Example 3
Find $83 \times 12$.
Split the multiplier: $83 \times 10 = 830$ and $83 \times 2 = 166$.
$830 + 166 = 996$
Final answer: $83 \times 12 = 996$.
Example 4
$83 \times {?} = 1245$.
Divide to find the missing factor: $1245 \div 83 = 15$.
Final answer: $83 \times 15 = 1245$.
Example 5
A worker earns 83 rupees an hour. How much for a 9-hour shift?
$80 \times 9 = 720$ and $3 \times 9 = 27$.
$720 + 27 = 747$
Final answer: 747 rupees.
What Are Common Mistakes With The Table Of 83?
Mistake 1: Losing the place value of the 8
Where it slips in: Splitting 83 into 8 and 3 instead of 80 and 3.
Don't do this: Writing $83 \times 4 = 8 \times 4 + 3 \times 4 = 44$.
The correct way: The 8 stands for 80, so $83 \times 4 = 320 + 12 = 332$.
Mistake 2: Forgetting the +3 while adding down the table
Where it slips in: Stepping row to row by adding only 80 and dropping the 3.
Don't do this: Going from $83 \times 5 = 415$ to $415 + 80 = 495$.
The correct way: Add the whole 83 each step: $415 + 83 = 498$, which is $83 \times 6$.
Practice Questions On The Table Of 83
$83 \times 3 = {?}$
$83 \times 8 = {?}$
Fill in the blank: $83 \times {?} = 830$.
A shelf holds 83 jars. How many jars on 5 shelves?
$83 \times 11 = {?}$
Which is larger, $83 \times 9$ or $83 \times 8$?
$83 \times 20 = {?}$
A box packs 83 pens. How many pens in 6 boxes?
Answers: 1. 249 2. 664 3. 10 4. 415 5. 913 6. $83 \times 9 = 747$ is larger 7. 1660 8. 498.
Conclusion
The table of 83 stops being a wall of numbers the moment you split it into 80 and 3, add the two parts, and let the units digit of the threes tell you the last digit. Build a few rows that way and the whole table to 830 and 1660 becomes something you can reconstruct on demand. To keep that reasoning sharp, explore mental maths for kids or work through the split with an elementary math tutor.
Read More
Multiplication Tables - the master hub for every times table in one place.
Tables from 1 to 20 - every core chart from 2 to 20.
Table of 30 - a large round-number table built the same place-value way.
25 Times Table - a two-digit table with its own clean pattern.
How to teach multiplication - patterns-first ways to introduce any table.
Math is Fun — Multiplication Tables - printable charts and practice.
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