Question

name the figure below in two different ways.

Explanation:

Step1: Identify the figure type

The figure is a line segment (since it has two endpoints E and S and is a straight path between them) or can also be considered as a line (but wait, no, actually with two endpoints, it's a line segment, but also, in terms of naming, we can use the two endpoints. Wait, the symbol dropdown has a double arrow? Wait, no, maybe it's a line (but with two points, but the double arrow would mean a line, but the figure has two endpoints? Wait, looking at the arrows: E has a downward arrow, S has an upward arrow, but the segment between them. Wait, maybe it's a line (infinite in both directions) passing through E and S, or the segment ES. Wait, no, the problem says "name the figure in two different ways". So first, a line can be named by any two points on it, so line ES (or SE), and also, since it's a line (with the double arrow symbol), so the two ways are using the two points.

Step2: Determine the names

First way: Using the two endpoints, so $\overleftrightarrow{ES}$ (line ES) and second way: $\overleftrightarrow{SE}$ (line SE), but actually, a line is named by any two points on it, so line ES and line SE are the same, but maybe the figure is a line (infinite) with points E and S on it, so the two names are $\overleftrightarrow{ES}$ and $\overleftrightarrow{SE}$, but also, maybe the figure is a line segment? Wait, no, the arrows: E has a downward arrow, S has an upward arrow, which might indicate a line (infinite in both directions) passing through E and S. So the two ways to name the line are by its two points: line ES (written as $\overleftrightarrow{ES}$) and line SE (written as $\overleftrightarrow{SE}$). But actually, in geometry, a line can be named by any two points on it, so $\overleftrightarrow{ES}$ and $\overleftrightarrow{SE}$ are two ways, but also, sometimes a line is named with a single letter, but here we have two points. Wait, the symbol is a double arrow, so it's a line. So the two names are $\overleftrightarrow{ES}$ and $\overleftrightarrow{SE}$.

Answer:

$\overleftrightarrow{ES}$ and $\overleftrightarrow{SE}$