One example of a fraction with a repeating decimal form is $\frac{5}{6}$.

To find its decimal form:

$\frac{5}{6} = 0.83333\ldots$

The decimal $0.83333\ldots$ repeats with the digit 3.

Now, rounding it to the ten thousandths place:

$0.83333 \approx 0.8333$

Would you like to explore more about fractions and repeating decimals? Here are some related questions:

1. What makes a fraction have a repeating decimal?
2. How do you convert repeating decimals back into fractions?
3. Can a fraction with a repeating decimal be expressed as a mixed number?
4. What is an example of a fraction whose decimal terminates?
5. How do you determine the length of a repeating sequence in a decimal?

Tip: A fraction will have a repeating decimal if its denominator has prime factors other than 2 or 5.