https://file.aiquickdraw.com/mathbot/file/1724227201823qpsq6pcy.jpg

Let's solve the problem by rounding each number to the nearest 10,000:

1. **27,314**: 
   - The digit in the thousands place is **2**. 
   - Since the next digit (hundreds place) is **7** (which is 5 or more), we round up.
   - **Rounded to the nearest 10,000: 30,000**

2. **52,985**: 
   - The digit in the thousands place is **5**.
   - The next digit is **2** (which is less than 5), so we round down.
   - **Rounded to the nearest 10,000: 50,000**

3. **75,288**: 
   - The digit in the thousands place is **7**.
   - The next digit is **5** (which is 5 or more), so we round up.
   - **Rounded to the nearest 10,000: 80,000**

4. **44,989**: 
   - The digit in the thousands place is **4**.
   - The next digit is **9** (which is 5 or more), so we round up.
   - **Rounded to the nearest 10,000: 50,000**

5. **56,410**: 
   - The digit in the thousands place is **5**.
   - The next digit is **6** (which is 5 or more), so we round up.
   - **Rounded to the nearest 10,000: 60,000**

Here are the results:
1. 30,000
2. 50,000
3. 80,000
4. 50,000
5. 60,000

Would you like more details or have any questions?

Here are 5 related questions:
1. How would you round 134,567 to the nearest 10,000?
2. What happens if the digit in the thousands place is exactly 5?
3. How do you round to the nearest 1,000 instead of 10,000?
4. Can you explain why rounding is important in real-life scenarios?
5. What is the difference between rounding up and rounding down?

**Tip:** When rounding a number, always look at the digit immediately to the right of the place value you're rounding to—this will determine whether you round up or down.

Explore how to round numbers to the nearest 10,000 with detailed examples and explanations. Learn the rules of rounding and see step-by-step solutions for numbers such as 27,314, 52,985, 75,288, 44,989, and 56,410.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation