Given:
The vertices of ΔJKL are J(-3, -2), K(1, 4), and L(4, 2).
To find:
The coordinate pairs of vertices of
.
Solution:
We know that,
means triangle JKL dilated by scale factor 5 with origin as center of dilation.
If a figure is dilated by factor k and origin is the center of dilation, then

From the given problem, the rule of dilation is

Now,



Therefore, the coordinate pairs of vertices of
are J'(-15,-10), K'(5,20) and L'(20,10).