The image shows the number $0.0056$ with a bar over the digits "56," indicating that these digits repeat indefinitely. This notation represents a repeating decimal, which can be written as:

$0.\overline{0056} = 0.005656565656\ldots$

This repeating decimal can also be expressed as a fraction. Let me calculate that for you.

Let's denote $x = 0.\overline{0056}$. To convert this repeating decimal to a fraction:

1. Multiply $x$ by 10000 to move the repeating part to the left of the decimal point: $10000x = 56.\overline{0056}$

2. Subtract the original equation from this new equation: $10000x - x = 56.\overline{0056} - 0.\overline{0056}$ $9999x = 56$

3. Solve for $x$: $x = \frac{56}{9999}$

Thus, $0.\overline{0056}$ as a fraction is $\frac{56}{9999}$.

Would you like any further details or have any questions about this process?

Here are some related questions you might find interesting:

1. How can you convert any repeating decimal to a fraction?
2. What is the significance of repeating decimals in mathematics?
3. How do you identify the repeating part of a decimal?
4. Can repeating decimals be represented as terminating decimals?
5. How can this fraction $\frac{56}{9999}$ be simplified further?

Tip: When dealing with repeating decimals, always consider the length of the repeating sequence to determine the appropriate power of 10 for multiplication.