Students learn to subtract two- and three-digit numbers using the standard algorithm, with a focus on regrouping (borrowing). Using base-10 blocks, they see why 1 ten can be broken into 10 ones when there aren't enough ones to subtract. They practice the written vertical method and use addition to check their answers, reinforcing the inverse relationship.
K-2 Foundations • K-2
Subtraction takes away a smaller amount from a bigger one. Just like addition, we line up the numbers by place value and work from right to left. When a digit on top is smaller than the digit below it, we need to regroup (also called "borrowing").
Subtract 86 - 43.
If the top digit is smaller than the bottom digit, borrow 1 from the next column to the left. That borrowed 1 becomes 10 in the current column.
Subtract 52 - 28.
Answer: 24
Subtract 543 - 267.
You can always check subtraction by adding! If 543 - 267 = 276, then 276 + 267 should equal 543.
When you borrow, do not forget to reduce the digit you borrowed from by 1. If you borrow from the tens column, cross out the tens digit and write the new smaller number above it.
You have 52 crayons and give 28 to a friend. How many are left? 52 - 28 = 24 crayons. Subtraction helps us figure out what remains!
1. Subtract: 75 - 31
75 - 31 = 44. No regrouping needed. Ones: 5-1=4. Tens: 7-3=4.
2. Subtract: 63 - 47
63 - 47 = 16. Ones: 3-7 requires borrowing. Borrow from 6, making it 5 and ones become 13. 13-7=6. Tens: 5-4=1.
3. Subtract: 400 - 156
400 - 156 = 244. We need to borrow twice: first the hundreds gives to the tens (making 10 tens), then the tens gives to ones. 10-6=4 ones, 9-5=4 tens, 3-1=2 hundreds.
4. Subtract 305 - 178, then check your answer with addition.
305 - 178 = 127. Check: 127 + 178 = 305. It works!
5. You had 250 marbles and lost 85. How many remain?
250 - 85 = 165 marbles. Ones: 0-5 borrow, 10-5=5. Tens: 4-8 borrow, 14-8=6. Hundreds: 1.