https://r2.erweima.ai/mathbot/image/1726770702044aszqsxl1.jpg

Let's analyze the image and complete the table based on the given information:

The table has four columns:

1. **Parte entera** (Integer part)
2. **Parte decimal** (Decimal part)
3. **Número decimal** (Decimal number)
4. **Fracción decimal** (Decimal fraction)

Here's what is provided:

- For the first row, the **Número decimal** is 73.12.
- For the second row, the **Parte entera** is 3 and the **Parte decimal** is 93.
- For the third row, the **Número decimal** is 24.9.
- For the fourth row, the **Parte entera** is 333.

### Let's complete the table:

1. **Row 1**:
   - **Parte entera**: 73
   - **Parte decimal**: 12
   - **Fracción decimal**: \( \frac{12}{100} = \frac{3}{25} \)

2. **Row 2**:
   - **Número decimal**: The number is \( 3 + \frac{93}{100} = 3.93 \)
   - **Fracción decimal**: \( \frac{93}{100} \)

3. **Row 3**:
   - **Parte entera**: 24
   - **Parte decimal**: 9
   - **Fracción decimal**: \( \frac{9}{10} \)

4. **Row 4**:
   - **Parte decimal**: 0 (since no decimal part is indicated)
   - **Número decimal**: 333
   - **Fracción decimal**: \( \frac{0}{1} \)

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Here's the completed table:

| Parte entera | Parte decimal | Número decimal | Fracción decimal |
|--------------|---------------|----------------|------------------|
| 73           | 12            | 73.12          | \( \frac{3}{25} \)     |
| 3            | 93            | 3.93           | \( \frac{93}{100} \)   |
| 24           | 9             | 24.9           | \( \frac{9}{10} \)     |
| 333          | 0             | 333            | \( \frac{0}{1} \)      |

Would you like further details on any step?

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Here are five follow-up questions to expand on this topic:

1. How do you convert a decimal number into a fraction?
2. Can you explain why \( 24.9 \) has the fraction \( \frac{9}{10} \)?
3. How do you simplify fractions like \( \frac{93}{100} \)?
4. What does it mean when the **Parte decimal** is 0?
5. How do you add the **Parte entera** and **Parte decimal** to form the **Número decimal**?

**Tip**: Always simplify fractions by dividing both the numerator and denominator by their greatest common divisor (GCD).

Learn how to complete a table involving decimal numbers and their fractional equivalents. This problem covers key concepts of place value and converting decimal parts into fractions. Suitable for students in Grades 4-6.

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