5

\(\triangle ABC\) is reflected in the line \(y = 0\). Graph the image \(\triangle A’B’C’\).

\(A\) is **\(6\; units\) above ** the line of reflection. \(A’\) is **\(6\; units\) below ** the line of reflection.

\(A\) and \(A’\) are **vertically in line**. Their x-coordinates are the same.

\(A’\) is at \((-3,\; -6)\).

Repeat this for the other vertices and draw the image \(\triangle A’B’C’\).

6

\(\triangle ABC\) is reflected in the line \(x = 0\). Graph the image \(\triangle A’B’C’\).

\(A\) is \(2\; units\) **right** of the line of reflection. \(A’\) is \(2\; units\) **left** of the line of reflection.

\(A\) and \(A’\) are **horizontally in line**. Their y-coordinates are the same.

\(A’\) is at \((-2,\; -1)\).

Repeat this for the other vertices and draw the image \(\triangle A’B’C’\).