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To solve this problem, we'll follow these steps:
Step 1: Align the numbers vertically by their place values.
Step 2: Subtract the digits in the ones place.
Step 3: Subtract the digits in the tens place, borrowing if needed.
Now, let's work through each step together:
Step 1: Align 97 and 63 vertically:
Step 2: Start with the ones place:
The digits are 7 and 3.
Subtract 3 from 7: .
Step 3: Move to the tens place:
The digits are 9 and 6.
Subtract 6 from 9: .
Write the results in their respective place values:
Therefore, the solution to the problem is 34.
34
\( \begin{aligned} &97 \\ -& \\ &63 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)\( \)
Yes! Always start with the ones place (rightmost column) and work your way left. This helps you handle borrowing correctly if needed in other problems.
In this problem, 7 > 3 and 9 > 6, so no borrowing needed! But when the top is smaller, you'll need to borrow from the next place value to the left.
Use addition to check! Add your answer to the number you subtracted: . If you get the original larger number, you're correct!
Vertical alignment keeps the place values organized. Ones under ones, tens under tens. This prevents mixing up digits and ensures accurate subtraction.
The horizontal line separates the problem from the answer. Write your final result below this line, keeping each digit in its correct place value column.
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