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The question asks to order the numbers \(4.7\), \(-\frac{4}{9}\), \(49\%\), and \(-4.9\) from **least to greatest**.

Let’s break down the values:

1. \(4.7\) is already a decimal.
2. \(-\frac{4}{9}\) can be converted to a decimal: \(-\frac{4}{9} \approx -0.444\).
3. \(49\%\) can be expressed as a decimal: \(49\% = 0.49\).
4. \(-4.9\) is already a decimal.

### Now, ordering them from least to greatest:
- \(-4.9\)
- \(-\frac{4}{9} \approx -0.444\)
- \(0.49\)
- \(4.7\)

Thus, the correct order is:  
\[
-4.9, -\frac{4}{9}, 49\%, 4.7
\]

### The answer is:
The first option:  
\(-4.9, -\frac{4}{9}, 49\%, 4.7\)

Would you like more details or have any questions?

Here are 5 related questions to further expand on this concept:
1. How do you convert a fraction to a decimal?
2. What is the percentage-to-decimal conversion process?
3. How do you compare positive and negative numbers?
4. How can you estimate fractions when ordering numbers?
5. Why do decimals help in comparing different types of numbers?

**Tip:** When comparing numbers, it's helpful to convert all values to the same form, like decimals, for easier comparison.

Order 4.7, -4/9, 49%, and -4.9 from least to greatest.

Learn how to order the numbers 4.7, -4/9, 49%, and -4.9 from least to greatest. This problem covers key concepts such as converting fractions to decimals, converting percentages to decimals, and comparing positive and negative numbers. Suitable for students in Grades 6-8.

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