Table of 64 : 64 Times Table, Chart, Patterns, and Examples

Multiplication Table Of 64

The table of 64 is the list of products you get when you multiply 64 by each whole number in turn. It looks like a big table, but 64 is a friendly number underneath: it is $8 \times 8$, and also $2^6$, so every row can be built by doubling something smaller.

Table Of 64 Up To 10

Table Of 64 Up To 20

What Is The Table Of 64 In Words?

Reading the table aloud builds the rhythm before the numbers stick.

• One times 64 is 64

• Two times 64 is 128

• Three times 64 is 192

• Four times 64 is 256

• Five times 64 is 320

• Six times 64 is 384

• Seven times 64 is 448

• Eight times 64 is 512

• Nine times 64 is 576

• Ten times 64 is 640

What Is The 64 Times Table?

The 64 times table is repeated addition of 64. Each row adds one more group of sixty-four, so the table answers "how much is sixty-four, added to itself, again and again?"

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

$64$

$64 + 64 = 128$

$64 + 64 + 64 = 192$

$64 + 64 + 64 + 64 = 256$

Multiplication is the shortcut for this stacking, which is why $64 \times 4$ and "four sixty-fours added together" both give 256.

What Are The Multiples Of 64?

The multiples of 64 are the numbers you reach by skip-counting in sixty-fours. The first twenty are:

64, 128, 192, 256, 320, 384, 448, 512, 576, 640, 704, 768, 832, 896, 960, 1024, 1088, 1152, 1216, 1280.

Every entry in the table of 64 is a multiple of 64, and every one is also a power-of-two multiple of the 8 table. Notice the units digits cycle 4, 8, 2, 6, 0 and then repeat - the same units rhythm as the 4 times table, because 64 ends in 4. Each of these is also a multiple of 2, 4, 8, 16, and 32.

How To Learn The 64 Times Table (Patterns, Not Memorizing)

Bhanzu teaches the few patterns that build a table rather than drilling a hundred separate facts into recall. The sixty-four times table rewards this the most, because 64 is $2^6$, pure doubling, so a student who knows the 8 table can rebuild every row instead of storing it, and that doubling instinct pays off later in exponents and binary.

Every pattern below comes from how 64 is composed: $64 = 8 \times 8 = 2 \times 32 = 2^6$.

Pattern 1: Build from the 8 table. Since $64 = 8 \times 8$, take the matching row of the 8 table and multiply by 8. For $64 \times 3$: $8 \times 3 = 24$, then $24 \times 8 = 192$.

Pattern 2: Double, double, double. Because $64 = 2^6$, you can reach any row by doubling. For $64 \times 3$, start at $8 \times 3 = 24$, then double three times: $24 \to 48 \to 96 \to 192$.

Pattern 3: Split by place value. Read 64 as $60 + 4$, so $64 \times n = 60n + 4n$. For $64 \times 7$: $60 \times 7 = 420$ and $4 \times 7 = 28$, then $420 + 28 = 448$.

Pattern 4: Lean on the powers of two. Multiplying 64 by another power of two gives a clean power of two. $64 \times 16 = 2^6 \times 2^4 = 2^{10} = 1024$, the reason a kilobyte is 1024 bytes.

How Do You Read And Use The Table Of 64?

Read each row left to right: $64 \times 6 = 384$ is "sixty-four multiplied six times gives three hundred eighty-four." The first number is the group size, the second is the count of groups, and the product is the total.

To learn it, recite the 8 table first, then multiply each answer by 8 - or just double three times. The $8 \times 8$ link is your safety net, so if a row slips, rebuild it from the 8s you already know.

Where Does The Table Of 64 Appear?

Sixty-four is the number of squares on a chessboard, an $8 \times 8$ grid, so the table of 64 counts squares across several boards at once. It is everywhere in computing, where 64 is a perfect square and a power of two - 64-bit processors, 64 GB drives, and the 1024 that comes from $64 \times 16$. A classic art set ships 64 crayons in an $8 \times 8$ tray, so counting full sets across a classroom runs on this table too.

Solved Examples Of The Table Of 64

Example 1

What is $64 \times 5$?

Split 64 as $60 + 4$: $60 \times 5 = 300$ and $4 \times 5 = 20$.

$300 + 20 = 320$

Final answer: $64 \times 5 = 320$.

Example 2 (Wrong path first)

Find $64 \times 8$.

Wrong attempt. The student remembers $64 = 8 \times 8$ and writes $64 \times 8 = 8 \times 8 = 64$.

Why it breaks. That only accounts for a single 64; the problem asks for eight of them, so the answer must be eight times larger than 64.

Correct. Use $8 \times 8 = 64$ to make one group, then take eight groups: $64 \times 8 = 512$.

$64 \times 8 = 512$

Final answer: $64 \times 8 = 512$.

Example 3

Find $64 \times 12$.

Split it: $64 \times 10 = 640$ and $64 \times 2 = 128$.

$640 + 128 = 768$

Final answer: $64 \times 12 = 768$.

Example 4

$64 \times {?} = 448$.

Divide to find the missing factor: $448 \div 64 = 7$.

Final answer: $64 \times 7 = 448$.

Example 5

A memory card stores files in 64 MB blocks. How much do 16 full blocks hold?

$64 \times 16 = 2^6 \times 2^4 = 2^{10} = 1024$ MB.

Final answer: 1024 MB, which is one gigabyte.

What Are Common Mistakes With The Table Of 64?

Mistake 1: Doubling one time too few

Where it slips in: Using the doubling route from the 8 table but stopping early.

Don't do this: For $64 \times 3$, doubling $24 \to 48 \to 96$ and stopping at 96.

The correct way: Reaching 64 needs three doublings from 8, so double once more: $96 \to 192$, giving $64 \times 3 = 192$.

Mistake 2: Splitting 64 as 6 and 4 instead of 60 and 4

Where it slips in: Applying place value but reading the 6 as a units digit.

Don't do this: Writing $64 \times 7 = (6 \times 7) + (4 \times 7) = 42 + 28 = 70$.

The correct way: The 6 is six tens: $64 \times 7 = (60 \times 7) + (4 \times 7) = 420 + 28 = 448$.

Practice Questions On The Table Of 64

1. $64 \times 3 = {?}$

2. $64 \times 9 = {?}$

3. Fill in the blank: $64 \times {?} = 640$.

4. A chessboard has 64 squares. How many squares on 4 boards?

5. $64 \times 11 = {?}$

6. Which is larger, $64 \times 6$ or $64 \times 7$?

7. $64 \times 20 = {?}$

8. A crayon set has 64 colours. How many crayons in 5 sets?

Answers: 1. 192 2. 576 3. 10 4. 256 5. 704 6. $64 \times 7 = 448$ is larger 7. 1280 8. 320.

Conclusion

The table of 64 looks heavy but stands on one light idea: $64 = 8 \times 8 = 2^6$, so every row up to $64 \times 20 = 1280$ is the 8 table doubled and doubled again. Learn the doubling route once and the sixty-four times table stops being something to store and becomes something you rebuild. To turn this doubling instinct into real fluency with a teacher, explore mental maths for kids or the speed math approach.

Read More

• Tables from 1 to 20 - every chart from 2 to 20 in one place.

• 8 times table - the root of the table of 64, since $64 = 8 \times 8$.

• 16 times table - a factor of 64 on the same doubling chain.

• 4 times table - another factor of 64 to build up from.

• Square root of 64 - the inverse view: 64 is a perfect square, $8^2$.

• Math is Fun — Multiplication Tables - printable charts and practice.