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To determine the decimal representation of \( \frac{28}{33} \), we can perform the division:

\[
\frac{28}{33} = 0.848484\ldots
\]

This is a repeating decimal, and it can be written as:

\[
0.\overline{84}
\]

Thus, the correct choice in the given options is the one that represents the repeating decimal \( 0.\overline{84} \).

Would you like further clarification or details on how this was calculated?

Here are 5 related questions to expand on this concept:
1. How do you convert any fraction into its decimal form?
2. What are repeating decimals, and how can they be identified?
3. How can you express a repeating decimal as a fraction?
4. What is the process of long division when dividing two integers?
5. Can every fraction be represented as a repeating decimal?

**Tip:** When dividing two integers to get a decimal, look for repeating patterns early in the division process to identify repeating decimals.

Which is the decimal representation of 28/33?

Discover how to convert the fraction 28/33 into its decimal representation using division. The solution demonstrates identifying repeating decimals and understanding fractions. Ideal for students in Grades 6-8.

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