What Is Long Subtraction?
Long subtraction is a method for subtracting numbers.Long subtraction involves writing the numbers to be subtracted one underneath another, so the digits are in columns. The numbers are subtracted a column at a time. Many numbers of any length (including decimals) can be subtracted in this way.
How to Do Long Addition
StepbyStep:
1
Write the numbers you wish to subtract, one underneath the other.
2
Look at the numbers in the rightmost column.
3
Check if the number at the top of the column is larger than or equal to the number at the bottom of the column:
 If Yes, subtract the numbers, write the answer below the column (between the lines) and move to Step 4.
 If No, borrow a digit from the top number in the column to the left. Cross out the top number on the column to the left, and write the number one less than it in its place.. Write a 1 in front of the top number in the column you are subtracting. The number will be 10 plus the number, which will be larger than the bottom number in the column. Subtract the numbers, write the answer below the column (between the lines) and move to Step 4.
4
Move to the column to the left.
5
Go to Step 3 and repeat until all columns have been subtracted.
A Real Example of How to Do Long Subtraction
Doing long subtraction is easy.Question
Subtract the numbers below.StepbyStep:
1
Write the numbers you wish to subtract, one underneath the other.
2
Look at the numbers in the rightmost column.
3
Check if the number at the top of the column is larger than or equal to the number at the bottom of the column:
No. 6 is not larger than or equal to 8.
 If No, borrow a digit from the top number in the column to the left. Cross out the top number on the column to the left (4), and write the number one less (3) than it in its place.

Write a 1 in front of the top number in the column you are subtracting. The number will be 10 plus the number, which will be larger than the bottom number in the column.

Subtract the numbers, write the answer below the column (between the lines) and move to Step 4.
16 − 8 = 8
4
Move to the column to the left.
5
Go to Step 3.
3
1^{st} repeat
Check if the number at the top of the column is larger than or equal to the number at the bottom of the column:
No. 3 is not larger than or equal to 5.
 If No, borrow a digit from the top number in the column to the left. Cross out the top number on the column to the left (2), and write the number one less (1) than it in its place.
 Write a 1 in front of the top number in the column you are subtracting. The number will be 10 plus the number, which will be larger than the bottom number in the column.

Subtract the numbers, write the answer below the column (between the lines) and move to Step 4.
13 − 5 = 8
4
1^{st} repeat
Move to the column to the left.
5
1^{st} repeat
Go to Step 3.
3
2^{nd} repeat
Check if the number at the top of the column is larger than or equal to the number at the bottom of the column:
Yes. 1 is larger than or equal to 1.

If Yes, If Yes, subtract the numbers, write the answer below the column (between the lines).
1 − 1 = 0
Answer:
The solution to 246 − 158 is 88.Parts of a Subtraction
 The number you start with is the minuend.
 The number you take away is the subtrahend.
 The result of subtracting the numbers is the difference.
Digits and Place Value
Numbers consist of digits. In a decimal, the digits can take values 0 through to 9. The value of the digits depend on its place value. The place value is the place in the number where the digit is. Place values include hundreds, tens and units. For example, 123 consists of: 1 hundred
 2 tens
 3 units
Place Value and Columns in Long Subtraction
The columns in long subtraction correspond to the place values of the digits in the numbers to be subtracted. This ensures that when you subtract the digits, they are of the same value  you are adding units to units and tens to tens.Place Value and Borrowing
In long subtraction, sometimes a larger digit is to be subtracted from a smaller digit: 7 is bigger than the 5 it is being taken away from. Due to the place value system, any digit to the left of this column is 10 times bigger than a digit in the column. In the top row, 5 is 5 units, but the 2 to its left is 2 tens. A ten can be borrowed from this column and added to the 5 units: 1 ten plus 5 units is 15. Now, the 15 in the top row is bigger than the 7 in the bottom row, so the numbers can be subtracted:
15 − 7 = 8
Borrowing can be used whatever column is being subtracted, as digits to the left are always worth 10 of the digits in that column.
If the number on the top row in the tens column is not bigger than that below it, a hundred can be borrowed from the hundreds column to the left to make it bigger.
If the number on the top row in the hundreds column is not bigger than that below it, a thousand can be borrowed from the thousands column to the left to make it bigger.