Why does my child borrow but forget to cross out the tens?
For example: 52 − 38 = 24
The right answer is 14. Your child wrote 24 because they traded a ten to make 12 − 8 in the ones place, but then they left the tens as 5 instead of 4. Lots of kids do this. It's fixable, and you can start tonight. In LOOP we call it "Forgot to carry/borrow (taking away)."
Your child isn't being careless. They know the trade. They just forgot the other half of it: once you take a ten away, the tens digit has to go down by one.
Here is the right way. 52 is 5 tens and 2 ones. Trade 1 ten for 10 ones, and you have 4 tens and 12 ones. Now 12 − 8 = 4 and
Is it this, or something else?
Before you fix anything, look at what they actually wrote.
One wrong answer might just be a slip. If the same thing shows up again and again, it isn't. The sheet below will show you whether this is a pattern.
Free printable: 12 problems
Two of these (58−23 and 97−45) need no borrowing, so they are your check. If those two come back right and the other ten are all exactly 10 too big, this is probably the mistake. Check the key below for the exact wrong answers.
What to do this week
- Day 1: Use dimes and pennies, or base-ten blocks if you have them. Lay out 52 as 5 dimes and 2 pennies. Ask your child to take away 38, which is 3 dimes and 8 pennies. They only have 2 pennies, so they can't. Pause when they notice they only have 2 pennies, and don't tell them the trade. If they get stuck, ask what a dime is worth in pennies. Once they trade one dime for 10 pennies, they have 12 pennies and 4 dimes, and the taking away works.
- Day 2: Same problems, now on paper. Before each ones column, have them say out loud: "Is the top number big enough?" In 52 − 38, is 2 big enough to take 8 from? No, so trade first. Then have them cross out the 5 and write a 4 right away, before they touch the tens.
- Day 3: Do the printable again and count how many are still 10 too big. If most of the ten are right now, you're good. If they're still getting the same wrong answer, do Day 1 again.
The mistake names are the ones LOOP uses, examples checked by running LOOP's mistake-finder.