To determine the distance to the epicenter using the provided equation \( \text{S-P interval} = 0.001613 \times \text{distance to epicenter} \), we can rearrange the equation to solve for the distance:
\[
\text{distance to epicenter} = \frac{\text{S-P interval}}{0.001613}
\]
Given that the S-P interval is 8 minutes, we need to convert this into seconds:
\[
8 \text{ minutes} = 8 \times 60 = 480 \text{ seconds}
\]
Now, substituting the value of the S-P interval into the equation:
\[
\text{distance to epicenter} = \frac{480}{0.001613} \approx 297,500 \text{ km}
\]
This result indicates that either there has been a misunderstanding about the value of the S-P interval in terms of scaling, or the equation needs different parameters for realistic values.
However, based on the provided answers:
A. less than 1 km
B. 8 km
C. 500 km
D. 5,000 km
The closest approximate answer to a massive result would realistically be C. 500 km if rounding was involved or for more common distance ranges, unless the scaling in the initial equation is misinterpreted.