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To solve this problem, we'll follow these steps in vertical subtraction:
The units digit of 756 is 6, and the units digit of 667 is 7. Since 6 < 7, we need to regroup. We borrow 1 from the tens column, turning the 5 into a 4, and make the 6 into 16. Now .
After regrouping, the tens digit of 756 became 4, and we subtract the tens digit of 667, which is 6. Again, since 4 < 6, we need to regroup from the hundreds column. Borrowing 1, we turn the 7 into a 6, and the 4 into 14. Now .
The hundreds digit of 756 after regrouping is now 6, and for 667, it is 6 as well. So, .
After completing the subtraction, we have:
Therefore, the solution to the subtraction problem is .
89
\( \begin{aligned} &105 \\ -& \\ &~~~~3 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
You cannot subtract a larger number from a smaller number in standard subtraction! When the top digit is smaller, you must borrow from the next column to make it larger.
Borrowing means taking 1 from the next column (worth 10 in the current column) and adding it to make subtraction possible. For example, borrowing 1 from tens makes 6 become 16 in the ones place.
No! You only borrow when the top digit is smaller than the bottom digit in any column. If 8 - 3, no borrowing needed. If 3 - 8, then you must borrow.
Add your answer to the number you subtracted. If you get the original number, you're right! ✓
When borrowing from 0, you need to borrow from the next non-zero digit to the left first. The 0 becomes 10, then you can borrow 1 from it, leaving 9.
Yes! When subtracting, your answer can have fewer digits than the original number. Like (3 digits become 2 digits).
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