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The question is asking for the place values of a base-10 number with 5 digits, from the leftmost to the rightmost digit.

In a base-10 system, each digit represents a power of 10, depending on its position. For a 5-digit number, the place values from left to right would be as follows:

1. **Leftmost digit** (ten-thousands place): \( 10,000 \)
2. **Second digit** (thousands place): \( 1,000 \)
3. **Middle digit** (hundreds place): \( 100 \)
4. **Fourth digit** (tens place): \( 10 \)
5. **Rightmost digit** (ones place): \( 1 \)

So, the answers you should input are:
- **10,000**
- **1,000**
- **100**
- **10**
- **1**

Would you like a more detailed explanation of place values? 

Here are 5 related questions you might find useful:
1. What are the place values in a 6-digit number?
2. How does place value change in different number bases, like binary?
3. Why is place value essential in understanding large numbers?
4. How can place value help in performing addition and subtraction of large numbers?
5. How do place values work in decimal (fractional) numbers?

**Tip:** Remember, each place in a base-10 number is a power of 10, starting from \(10^0\) for the rightmost digit (ones place).

What are the place values of a base 10 number with 5 digits?

Learn about the place values in a 5-digit base-10 number, where each digit has a specific power of 10: 10,000, 1,000, 100, 10, and 1. This foundational math concept helps students understand large numbers and the decimal system, suitable for Grades 4-6.

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