It looks like you're working with a division problem. Let's interpret this step by step:

\[
\frac{52}{75}
\]

This fraction simplifies to \(\frac{52}{75}\), and it doesn't reduce further since 52 and 75 have no common factors besides 1. You can also convert it to a decimal:

\[
\frac{52}{75} \approx 0.6933
\]

Would you like a more detailed explanation or help with another step?

Here are five related questions:

1. How do you simplify fractions like \(\frac{52}{75}\)?
2. How do you convert fractions to decimals?
3. What are common methods for dividing fractions?
4. How do you know if a fraction can be simplified further?
5. Can you turn this fraction into a percentage?

**Tip:** Always check for common factors when simplifying fractions!

Learn how to divide fractions and simplify the result. This example divides 52 by 75, which simplifies to a fraction and converts to a decimal (approximately 0.6933). Suitable for students in Grades 5-7, this solution covers key concepts like simplifying fractions and converting to decimals.

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