What is the simplest form of 12513

The simplest form of \( 12513 \) is \( \sqrt{12513} \). To find this, we need to simplify \( \sqrt{12513} \) if possible.

To break it down:

1. Since \( 12513 \) is not a perfect square, we would factor it to see if any perfect squares exist in its prime factorization.
2. After doing the calculation, we find that \( 12513 \) does not have any perfect squares.

Thus, the simplest form of \( \sqrt{12513} \) remains \( \sqrt{12513} \).

If you're looking for numeric approximations, calculating \( \sqrt{12513} \) gives approximately \( 111.85 \). However, this was not one of your response options.

If you're looking for one of the listed answers, the response "Start Root 125 End Root" could be intended to represent \( \sqrt{125} \), which simplifies to \( 5\sqrt{5} \). But keep in mind \( 12513 \) itself does not have a simpler radical form confirming exact factors.

In conclusion, without further simplification possible or clarifying any exact requirements from your options, \( \sqrt{12513} \) stands as the correct representation.