To solve the subtraction problem \( 8.150 - 3.755 \), follow these steps:

1. **Align the numbers by the decimal point**:
   \[
   \begin{array}{r}
   8.150 \\
  -3.755 \\
   \hline
   \end{array}
   \]

2. **Subtract each column starting from the right**:
   \[
   \begin{array}{r}
   \phantom{1} 8.150 \\
  -\phantom{1}3.755 \\
   \hline
   \end{array}
   \]

   - In the thousandths place: \(0 - 5\). Borrow 1 from the hundredths place (making it 10), resulting in \(10 - 5 = 5\).
   - In the hundredths place: \(4 - 5\). Borrow 1 from the tenths place (making it 14), resulting in \(14 - 5 = 9\).
   - In the tenths place: \(0 - 7\). Borrow 1 from the units place (making it 10), resulting in \(10 - 7 = 3\).
   - In the units place: \(7 - 3 = 4\).

3. **Write the result**:
   \[
   \begin{array}{r}
   \phantom{1} 8.150 \\
  -\phantom{1}3.755 \\
   \hline
   \phantom{1}4.395 \\
   \end{array}
   \]

So, \( 8.150 - 3.755 = 4.395 \).

Would you like further details or have any questions?

Here are some related questions to expand your understanding:

1. How do you perform subtraction with more than two decimal places?
2. What is the importance of aligning the decimal points when subtracting?
3. How would you subtract \( 9.076 \) from \( 12.345 \)?
4. What happens if you subtract a smaller number from a larger number?
5. Can you explain the borrowing process in subtraction?
6. What would be the result of \( 5.123 - 2.876 \)?
7. How do you handle subtraction when the numbers have a different number of decimal places?
8. How can you verify the result of your subtraction?

**Tip:** Always ensure that your numbers are correctly aligned by the decimal point to avoid errors during subtraction.

Learn how to subtract decimals step-by-step with an example problem: 8.150 - 3.755. This detailed solution covers aligning decimal points, borrowing in subtraction, and ensuring accuracy. Suitable for students in Grades 4-6.

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