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To solve this problem, we will subtract the decimal number from by following these steps:
Step 1: Align the decimal points in both numbers.
Step 2: Note that can be written as to facilitate subtraction.
Step 3: Subtract from by starting from the rightmost decimal place.
Now, let's work through each step:
Step 1: Align the decimals:
Step 2: Perform the subtraction, starting from the rightmost digit:
Subtract the hundredths column: requires borrowing.
From in the tenths column, reduce it to , making the hundredth column , then .
Subtract the tenths column: .
Subtract the units column: .
The result of the subtraction is:
Therefore, the solution to the problem is .
5.19
Choose the correct writing form:
Adding the zero makes subtraction easier! 5.40 and 5.4 are exactly the same number, but writing 5.40 gives you a digit in the hundredths place to work with.
Borrowing is when you can't subtract a larger digit from a smaller one. Take 1 from the next column to the left, making it 10 in your current column. Just like with whole numbers!
You need to borrow when the top digit is smaller than the bottom digit in any column. In 5.40 - 0.21, we can't do 0 - 1, so we borrow from the 4.
Yes! You can also count up from 0.21 to 5.4. Start with 0.21, add your answer 5.19, and see if you get 5.4. Both methods work great!
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