The 50 times table has a useful connection to 100. Since 50 is half of 100, you can multiply a number by 100 and then divide the result by 2. You can also multiply by 5 first and then by 10.
Use the interactive lesson below to learn the table of 50 from 50 × 1 to 50 × 12, recognize its simple number pattern, practice the multiplication facts, and discover shortcuts for multiplying larger numbers by 50.
The shortcut
Multiply by 100, then divide the answer by 2.
For example: 50 × 8 → 100 × 8 = 800 → 800 ÷ 2 = 400
Learn • Practice • Master
50 Times Table
Learn the 50 times table from 1 to 12, practice the facts you miss, then test your speed.
Multiplication chart
50 Times Table Chart
| Calculation | Answer |
|---|---|
| 50 × 1 | 50 |
| 50 × 2 | 100 |
| 50 × 3 | 150 |
| 50 × 4 | 200 |
| 50 × 5 | 250 |
| 50 × 6 | 300 |
| 50 × 7 | 350 |
| 50 × 8 | 400 |
| 50 × 9 | 450 |
| 50 × 10 | 500 |
| 50 × 11 | 550 |
| 50 × 12 | 600 |
Memory helper
See the pattern
Practice mode
Build accuracy
What is
Speed test
How many can you answer?
Answer as many 50 times table questions as you can before the timer ends.
Speed question
Mental math shortcut
Multiply by 100, Then Find Half
One of the easiest ways to multiply by 50 is to use 100. Because 50 is half of 100, multiply the number by 100 and then halve the result.
50 × 4 = 200
50 × 7 = 350
50 × 12 = 600
To calculate 50 × 9:
100 × 9 = 900
Half of 900 = 450
Therefore, 50 × 9 = 450.
This method is particularly useful for mental math because multiplying a whole number by 100 is straightforward, and the remaining step is simply finding half.
Another easy method
Use the 5 Times Table to Multiply by 50
You can also build the 50 times table from the 5 times table. Since 50 = 5 × 10, multiply the number by 5 and then multiply the result by 10.
50 × 3 = 150
50 × 6 = 300
50 × 11 = 550
Both methods give the same answer. For example, you can calculate 50 × 6 as half of 600 or as 5 × 6 = 30 followed by 30 × 10 = 300.
Two ways to calculate 50 × 8:
800 ÷ 2 = 400
or
5 × 8 = 40 → 40 × 10 = 400
Number sequence
Count Forward in Steps of 50
Each answer in the 50 times table is exactly 50 greater than the previous answer. The first twelve positive multiples of 50 are:
100
150
200
250
300
350
400
450
500
550
600
This sequence is easy to continue because the final two digits alternate between 50 and 00.
If you know 50 × 7 = 350, add another 50:
350 + 50 = 400
so 50 × 8 = 400.
You can move backwards in the same way. Since 50 × 10 = 500, subtract 50 to find 50 × 9 = 450.
Spot the pattern
Why Do Multiples of 50 End in 00 or 50?
Every whole-number multiple of 50 ends in either 00 or 50. Which ending you get depends on whether the multiplier is even or odd.
= 150
= 200
= 250
When the multiplier is odd, the product ends in 50. When the multiplier is even, the product ends in 00.
Odd multiplier: 50 × 7 = 350
Even multiplier: 50 × 8 = 400
This gives you a useful way to check an answer. For example, 50 × 9 must end in 50 because 9 is odd, while 50 × 12 must end in 00 because 12 is even.
Useful connection
Combine the 20 and 30 Times Tables
Another way to understand 50 is as 20 + 30. This creates a useful connection with the 20 times table and 30 times table.
For any whole number, you can use 50 × n = (20 × n) + (30 × n).
50 × 4 = 200
50 × 7 = 350
50 × 10 = 500
This is not usually the fastest method, but it demonstrates how multiplication can be broken apart and recombined using numbers you already know.
Beyond the basic table
How to Multiply Larger Numbers by 50
The ×100 then halve strategy becomes even more useful with larger numbers. Instead of memorizing additional multiplication facts, you can apply the same rule to any whole number.
50 × 15 = 750
50 × 24 = 1,200
50 × 36 = 1,800
To calculate 50 × 28:
28 × 100 = 2,800
2,800 ÷ 2 = 1,400
Therefore, 50 × 28 = 1,400.
This shortcut is often faster than traditional written multiplication when the calculation can be done mentally.
Useful benchmarks
Remember These Multiples of 50
Some multiples of 50 are especially useful as mental-math benchmarks because they produce round hundreds or thousands.
= 100
= 500
= 1,000
Knowing that 20 groups of 50 make 1,000 can make related calculations much quicker.
50 × 20 = 1,000
50 × 40 = 2,000
50 × 60 = 3,000
50 × 100 = 5,000
These benchmark facts can help you estimate and calculate larger quantities without starting from the beginning each time.
Everyday maths
Using the 50 Times Table in Real-Life Calculations
Multiples of 50 appear frequently when counting quantities in groups of fifty. They can also be useful when working with prices and other measurements.
Suppose 8 boxes each contain 50 items. The total is:
8 × 50 = 400 items
You can find the answer by calculating 8 × 100 = 800 and then taking half of 800.
The same strategy scales easily. If 24 containers each hold 50 items, there are 24 × 50 = 1,200 items altogether.
Check your recall
50 Times Table Practice Questions
Try each question before revealing the answer. Use ×100 then halve, ×5 then ×10, or move from a nearby multiple of 50.
What is 50 × 4?
What is 50 × 6?
If 5 × 7 = 35, what is 50 × 7?
If 50 × 8 = 400, what is 50 × 9?
What is 50 × 11?
What is 50 × 12?
Challenge yourself
Can You Multiply These Numbers by 50?
These questions go beyond the standard 1-to-12 table. Try to calculate each answer mentally before opening the solution.
What is 50 × 15?
What is 50 × 20?
What is 50 × 25?
What is 50 × 50?
Quick answers
50 Times Table Questions
What is 50 × 5?
50 × 5 = 250.
What is 50 × 6?
50 × 6 = 300.
What is 50 × 7?
50 × 7 = 350.
What is 50 × 8?
50 × 8 = 400.
What is 50 × 9?
50 × 9 = 450.
What is 50 × 10?
50 × 10 = 500.
What is 50 × 11?
50 × 11 = 550.
What is 50 × 12?
50 × 12 = 600.
What is the easiest way to multiply by 50?
A useful mental-math method is to multiply the number by 100 and then divide the result by 2. For example, 50 × 8 = 800 ÷ 2 = 400.
What are the first 12 multiples of 50?
The first 12 positive multiples of 50 are 50, 100, 150, 200, 250, 300, 350, 400, 450, 500, 550 and 600.
Why do multiples of 50 end in 00 or 50?
Because 50 is half of 100. Multiplying 50 by an even whole number produces a whole number of hundreds, while multiplying it by an odd whole number leaves an additional 50. For example, 50 × 8 = 400 and 50 × 9 = 450.
