To solve \( 556 \div 5 \) using long division:

1. **Step 1: Divide the first digit**  
   - 5 goes into 5 once.  
   - Write 1 above the 5 in the dividend.  

2. **Step 2: Multiply and subtract**  
   - Multiply 1 by 5 (the divisor), which equals 5.  
   - Subtract 5 from 5 to get 0.  

3. **Step 3: Bring down the next digit**  
   - Bring down the next digit, 5, making the number 5.  

4. **Step 4: Divide the next number**  
   - 5 goes into 5 once.  
   - Write 1 above the 5.  

5. **Step 5: Multiply and subtract**  
   - Multiply 1 by 5, which equals 5.  
   - Subtract 5 from 5 to get 0.  

6. **Step 6: Bring down the next digit**  
   - Bring down the next digit, 6, making the number 6.  

7. **Step 7: Divide the next number**  
   - 5 goes into 6 once.  
   - Write 1 above the 6.  

8. **Step 8: Multiply and subtract**  
   - Multiply 1 by 5, which equals 5.  
   - Subtract 5 from 6 to get 1.  

Now the quotient is **111**, and the remainder is **1**, so:

\[
556 \div 5 = 111 \, \text{R}1
\]

Alternatively, you can write the result as:

\[
556 \div 5 = 111.2
\]

Would you like more details or have any questions?

---

Here are 5 related questions:

1. What is the remainder when dividing 845 by 7?
2. How would you solve \( 784 \div 8 \) using long division?
3. What happens if you divide 1234 by 9?
4. Can you solve \( 999 \div 4 \) using long division and express the remainder?
5. How do you perform long division when the divisor is a two-digit number?

**Tip**: Always line up the digits carefully in long division to avoid errors when bringing down the numbers.

Learn how to solve 556 ÷ 5 using long division with a detailed step-by-step explanation. This problem involves dividing a three-digit number, interpreting the remainder, and converting the result into a decimal. Suitable for students in Grades 4-6.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation