From the intersection point, trace horizontally to the $y$-axis markings to read the $y$-value.

Remember: in $(x, y)$, the second number is the $y$-coordinate.

From the graph, choose two clear grid points on Line 1 (for example, $(0,5)$ and $(5,0)$) and two clear grid points on Line 2 (for example, $(1,0)$ and $(6,5)$).

Compute each line’s slope from the two points, then write each line as $y=mx+b$ and type both equations into Desmos as two separate expressions.

Click the intersection point of the two graphed lines in Desmos and read the $y$-coordinate shown in the ordered pair.

In a graph of a system of two linear equations, the solution is the point where the two lines intersect. From the graph, the lines intersect at $(3, 2)$.

In an ordered pair $(x, y)$, the $y$-coordinate is the second number. For $(3, 2)$, $y=2$, so the correct choice is $2$.