To convert the fraction \( \frac{23}{33} \) into a decimal, you divide 23 by 33.

\[
\frac{23}{33} \approx 0.69696969\ldots
\]

This is a repeating decimal, so the result can be written as **0.6969...** or **0.\overline{69}** (with "69" repeating indefinitely).

Would you like any further details or have any other questions?

Here are 5 related questions:
1. How do you write \( \frac{23}{33} \) as a percentage?
2. What is the decimal form of \( \frac{7}{11} \), and how does it compare to \( \frac{23}{33} \)?
3. How do you convert the repeating decimal \( 0.\overline{69} \) back into a fraction?
4. How can you express \( \frac{2}{3} \) as a repeating decimal?
5. What is the decimal expansion of \( \frac{5}{7} \)?

**Tip:** Repeating decimals can be identified when the remainder repeats during division. These are often converted into fractions that have factors other than 2 and 5 in the denominator's prime factorization.

Learn how to convert the fraction \( \frac{23}{33} \) into a decimal. Understand the concept of repeating decimals and how to represent them. Helpful for students and anyone needing to convert fractions to decimals.

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