Complete Fig. 9.19 by taking l as the line of symmetry of the whole figure.

Draw the mirror image of the given half across the line l to complete the symmetric figure.
We want the whole figure to look the same on both sides of the line l. The line l is the mirror.
\(\text{line } l = \text{axis of symmetry}\)
Choose any visible corner point on the given half. We will copy this point to the other side of l.
From the chosen point, draw a short line to l that meets l at a right angle.
\(\overline{PA} \perp l\)
\(\angle PAl = 90^\circ\)
Note how far the point is from the line l along this perpendicular.
\(d = \text{distance}(P,\ l)\)
On the same perpendicular, mark a point at the same distance on the other side of l.
\(\text{If } \overline{PA} = d, \text{ then choose } P' \text{ on the other side with } \overline{AP'} = d\)
\(\Rightarrow P' \text{ is the reflection of } P \text{ in } l\)
Do the same perpendicular-and-equal-distance process for every vertex on the given half.
Connect the new points in the same order as the original half (straight lines with straight lines, curves with curves) to complete the figure.
Reflection in a line keeps the distance to that line the same and flips the point to the opposite side.
\(\text{If } P' = \text{Ref}_l(P), \text{ then } \overline{AP} = \overline{AP'} \text{ and } \overline{PP'} \perp l\)