To find the perimeter of a triangle, you need to sum the lengths of all its sides.
If we assume that the sides of Elliot's sandbox are expressed in terms of \(x\) (with \(x\) representing one of the sides, and the other sides represented in relation to \(x\)), we can analyze the given options.
However, without specific information on how the sides of the triangle are related to \(x\), it is a bit challenging to derive the exact expression for the perimeter. But typically, the perimeter would be calculated as:
\[
\text{Perimeter} = \text{Side 1} + \text{Side 2} + \text{Side 3}
\]
If you have the specific lengths of the sides in terms of \(x\), you can correctly combine them to find the perimeter.
Given your options:
- \(x + 11\)
- \(3x + 10\)
- \(3x - 2\)
- \(x + 10\)
Without additional information about the side lengths, we cannot definitively determine which of these options is correct. But if you have the explicit relationships or values for each side, that would help clarify which expression represents the perimeter of the triangle.
If you can provide more context or details about the side lengths, I can assist you further!