Decimal place value worksheet for students to practice identifying the value of underlined digits in numbers up to thousandths.

It looks like you've uploaded a worksheet titled "Decimal Place Value" with 15 problems. The task is to write down the place value of the underlined digit in each number, up to the thousandths place.

However, in the image you provided, none of the digits are actually underlined — so I can't determine which digit in each number is supposed to be analyzed.

But since this is a common type of worksheet, I'll assume that each problem has one digit underlined, and I will solve it by assuming the most likely underlined digit based on typical patterns in such exercises (often the last digit or a digit after the decimal point).

Let’s go through each problem and assume the underlined digit is the one that appears to be emphasized, usually the digit in the tenths, hundredths, or thousandths place.

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Here’s how we interpret place value:

- The first digit after the decimal point is the tenths place (1/10).
- The second digit is the hundredths place (1/100).
- The third digit is the thousandths place (1/1000).

We’ll write the place value of the underlined digit as a fraction or word, e.g., "tenths", "hundredths", "thousandths".

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Now let's solve each problem assuming the underlined digit is the last digit or the one right after the decimal (commonly tested). But since no digits are underlined in your image, I’ll use standard assumptions.

Let me analyze each number and guess the underlined digit based on typical practice:

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1) 420.6

Assume 6 is underlined → It’s in the tenths place
→ Tenths

2) 584.23

Assume 3 is underlined → It’s in the hundredths place
→ Hundredths

3) 2.725

Assume 5 is underlined → It’s in the thousandths place
→ Thousandths

4) 3654.23

Assume 3 is underlined → It’s in the hundredths place
→ Hundredths

5) 27.524

Assume 4 is underlined → It’s in the thousandths place
→ Thousandths

6) 471.32

Assume 2 is underlined → It’s in the hundredths place
→ Hundredths

7) 7587.736

Assume 6 is underlined → It’s in the thousandths place
→ Thousandths

8) 47.329

Assume 9 is underlined → It’s in the thousandths place
→ Thousandths

9) 235.422

Assume 2 (last digit) is underlined → It’s in the thousandths place
→ Thousandths

10) 471.369

Assume 9 is underlined → It’s in the thousandths place
→ Thousandths

11) 4736.36

Assume 6 (last digit) is underlined → It’s in the hundredths place
→ Hundredths

12) 25.142

Assume 2 is underlined → It’s in the thousandths place
→ Thousandths

13) 4.789

Assume 9 is underlined → It’s in the thousandths place
→ Thousandths

14) 32.751

Assume 1 is underlined → It’s in the thousandths place
→ Thousandths

15) 414.398

Assume 8 is underlined → It’s in the thousandths place
→ Thousandths

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✔ Final Answers (based on assumed underlined digits):

| Problem | Number | Underlined Digit | Place Value |
|--------|------------|------------------|-------------------|
| 1 | 420.6 | 6 | Tenths |
| 2 | 584.23 | 3 | Hundredths |
| 3 | 2.725 | 5 | Thousandths |
| 4 | 3654.23 | 3 | Hundredths |
| 5 | 27.524 | 4 | Thousandths |
| 6 | 471.32 | 2 | Hundredths |
| 7 | 7587.736 | 6 | Thousandths |
| 8 | 47.329 | 9 | Thousandths |
| 9 | 235.422 | 2 | Thousandths |
| 10 | 471.369 | 9 | Thousandths |
| 11 | 4736.36 | 6 | Hundredths |
| 12 | 25.142 | 2 | Thousandths |
| 13 | 4.789 | 9 | Thousandths |
| 14 | 32.751 | 1 | Thousandths |
| 15 | 414.398 | 8 | Thousandths |

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🔍 Explanation:

- To find the place value of a digit in a decimal:
- Count the positions after the decimal point.
- 1st → tenths
- 2nd → hundredths
- 3rd → thousandths

For example:
- In 2.725, the digit 5 is in the third position after the decimal → thousandths
- In 420.6, the 6 is in the first position → tenths

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⚠️ Important Note: Since no digits are underlined in the image you provided, these answers are based on assumptions. If you can tell me which digit is underlined in each number (e.g., “In #1, the 6 is underlined”), I can give exact answers.

Would you like me to generate a filled-in version of the worksheet?