Complete the figure below to form a symmetric figure. WX is the line of symmetry.

1. Identify the vertices of the given figure below the line of symmetry.

The vertices of the given figure are at $(1, 0)$, $(3, -2)$, $(2, -3)$, $(5, -2)$, $(8, -3)$, and $(5, 0)$.

2. Reflect each vertex across the line of symmetry WX ($y = 0$).

For a reflection across the horizontal line $y = 0$, the $x$-coordinate remains the same and the $y$-coordinate changes sign.

• $(1, 0) \rightarrow (1, 0)$
• $(3, -2) \rightarrow (3, 2)$
• $(2, -3) \rightarrow (2, 3)$
• $(5, -2) \rightarrow (5, 2)$
• $(8, -3) \rightarrow (8, 3)$
• $(5, 0) \rightarrow (5, 0)$

3. Connect the reflected vertices to complete the figure.

Draw straight line segments connecting the reflected points in the same sequence:

• From $(1, 0)$ to $(3, 2)$
• From $(3, 2)$ to $(2, 3)$
• From $(2, 3)$ to $(5, 2)$
• From $(5, 2)$ to $(8, 3)$
• From $(8, 3)$ to $(5, 0)$