Given:
We get the points A(-3,2), B(-1,1) and C(-3,-2) from the graph.
The transformation of points down 2 units and right 3 units can be written as follows.

The image of A(-3,2) is


We get the point (0,0).
The image of B(-1,1) is


We get the point (2,-1).
The image of C(-3,-2).


We get the point (0,-4).
Hence the points of the image is
(0,0), (-3,-2) and (0,-4).
Option C is correct.