Decimal Place Value worksheet for students to identify the value of underlined digits in monetary amounts.

Since the image you uploaded contains a worksheet titled "Decimal Place Value", and it asks students to write the place value of the underlined digit in each number, I will solve the problem assuming that each number has one digit underlined (though the underline isn't visible in your description). However, since the underlines aren’t visible in this text-based format, I’ll need to assume which digit is underlined based on common patterns in such worksheets.

Let’s go through each problem and determine the place value of the underlined digit. Since the underlines aren't visible, I’ll assume the last digit or a specific digit is underlined based on typical practice — but for accuracy, I'll explain how to solve each one so you can apply it to the actual underlined digit.

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🔢 Understanding Place Value in Decimals:

In a number like $ 27.65 $:

- The digits to the left of the decimal point are whole numbers:
- 7 is in the ones place
- 2 is in the tens place
- The digits to the right of the decimal point are decimals:
- 6 is in the tenths place
- 5 is in the hundredths place

So:
- Tenths = 0.1
- Hundredths = 0.01

We write the answer using $ for dollars or ¢ for cents.

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Now, let's solve each problem assuming the underlined digit is the last digit (commonly used in such exercises), unless otherwise indicated.

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✔ Solved Problems (Assuming Underlined Digit is Last Digit):

| Problem | Number | Assumed Underlined Digit | Place Value | Answer |
|--------|--------|--------------------------|-------------|--------|
| 1) | $ 27.65 | 5 (hundredths) | 0.05 | $0.05 |
| 2) | $ 365.24 | 4 (hundredths) | 0.04 | $0.04 |
| 3) | $ 15.25 | 5 (hundredths) | 0.05 | $0.05 |
| 4) | $ 254.09 | 9 (hundredths) | 0.09 | $0.09 |
| 5) | $ 25.36 | 6 (hundredths) | 0.06 | $0.06 |
| 6) | $ 78.36 | 6 (hundredths) | 0.06 | $0.06 |
| 7) | $ 457.65 | 5 (hundredths) | 0.05 | $0.05 |
| 8) | $ 36.27 | 7 (hundredths) | 0.07 | $0.07 |
| 9) | $ 2.36 | 6 (hundredths) | 0.06 | $0.06 |
| 10) | $ 45.37 | 7 (hundredths) | 0.07 | $0.07 |
| 11) | $ 714.05 | 5 (hundredths) | 0.05 | $0.05 |
| 12) | $ 24.36 | 6 (hundredths) | 0.06 | $0.06 |
| 13) | $ 258.68 | 8 (hundredths) | 0.08 | $0.08 |
| 14) | $ 472.36 | 6 (hundredths) | 0.06 | $0.06 |
| 15) | $ 25.47 | 7 (hundredths) | 0.07 | $0.07 |
| 16) | $ 368.69 | 9 (hundredths) | 0.09 | $0.09 |
| 17) | $ 125.07 | 7 (hundredths) | 0.07 | $0.07 |
| 18) | $ 24.49 | 9 (hundredths) | 0.09 | $0.09 |
| 19) | $ 36.78 | 8 (hundredths) | 0.08 | $0.08 |
| 20) | $ 127.36 | 6 (hundredths) | 0.06 | $0.06 |
| 21) | $ 25.69 | 9 (hundredths) | 0.09 | $0.09 |
| 22) | $ 41.82 | 2 (hundredths) | 0.02 | $0.02 |
| 23) | $ 332.69 | 9 (hundredths) | 0.09 | $0.09 |
| 24) | $ 47.25 | 5 (hundredths) | 0.05 | $0.05 |

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💡 Important Notes:

- If the underlined digit is not the last one, the answer changes.
- Example: In $ 27.65, if 6 is underlined → it's in the tenths place → $0.60
- If 7 is underlined → it's in the ones place → $7.00
- If 2 is underlined → it's in the tens place → $20.00

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📌 How to Solve Any Problem:

1. Identify the digit that is underlined.
2. Determine its place value:
- Right of decimal: tenths (0.1), hundredths (0.01)
- Left of decimal: ones, tens, hundreds, etc.
3. Write the value using the correct unit:
- For values less than $1 → use ¢ (cents)
- E.g., 0.05 = 5¢
- For values ≥ $1 → use $
- But since these are all decimal parts, we usually use $ even for small amounts.
- Example: $0.05 is acceptable, or sometimes written as 5¢

But the instruction says: *"Write the answer with a dollar ($) sign or cent (¢) sign."*

So:
- Use $ for amounts ≥ $1
- Use ¢ for amounts < $1 (e.g., 0.05 = 5¢)

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✔ Updated Answers Using Cents Where Appropriate:

| Problem | Answer (with correct symbol) |
|--------|-------------------------------|
| 1) | 5¢ |
| 2) | 4¢ |
| 3) | 5¢ |
| 4) | 9¢ |
| 5) | 6¢ |
| 6) | 6¢ |
| 7) | 5¢ |
| 8) | 7¢ |
| 9) | 6¢ |
| 10) | 7¢ |
| 11) | 5¢ |
| 12) | 6¢ |
| 13) | 8¢ |
| 14) | 6¢ |
| 15) | 7¢ |
| 16) | 9¢ |
| 17) | 7¢ |
| 18) | 9¢ |
| 19) | 8¢ |
| 20) | 6¢ |
| 21) | 9¢ |
| 22) | 2¢ |
| 23) | 9¢ |
| 24) | 5¢ |

> ⚠️ This assumes the last digit is underlined (i.e., hundredths place).

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🔄 Final Tip:

If you can tell me which digit is underlined in any specific problem (e.g., “in #1, the ‘6’ is underlined”), I can give you the exact correct answer.

For now, based on standard practice, the answers above are likely correct.

Let me know if you'd like a version where different digits are underlined!