Answer:
J''(-8, 0)
K''(-4, -2)
L''(-5, 2)
Explanation:
First, we will apply the translation of th vertices using the given rule. So, the vertices JKL becomes:
(x, y) ----> (x + 2, y - 3 )
J(2, 3) ----> ( 2 + 2, 3 - 3) = J'(4, 0)
K(-2, 1) ----> (-2 + 2, 1 - 3) = K'(0, -2)
L(-1, 5) ----> (-1 + 2, 5 - 3) = L'(1, 2)
So, the translated figure can be graph as:
Now, we can reflect the figure over the line x = -2, where every vertex will be at the same distance from x = -2 but on the opposite side. So, the final graph is:
So, the coordinates after the glide reflection are:
J''(-8, 0)
K''(-4, -2)
L''(-5, 2)
