The result of \( \frac{80}{9} \) is approximately:

\[
\frac{80}{9} \approx 8.888\overline{8}
\]

In decimal form, it is a repeating decimal: \( 8.888888\ldots \).

Would you like more details or have any questions?

Here are five related questions:

1. How do you convert a fraction like \( \frac{80}{9} \) to a decimal?
2. How can you express repeating decimals as fractions?
3. What is the mixed number form of \( \frac{80}{9} \)?
4. How can you simplify fractions?
5. What are some examples of fractions with repeating decimal representations?

**Tip:** Repeating decimals can always be expressed as fractions. Understanding how to convert between them can simplify many problems.

Learn how to convert the fraction 80/9 into a decimal and mixed number. This guide covers important concepts like repeating decimals and how to express them as fractions. Ideal for students in Grades 6-8 looking to understand complex fractions and their decimal representations.

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