Answer:
S'(-16,1) and V'(-1,-23)
Step-by-step explanation:
It is given that SV has coordinates S(-6,1) and V(-1,-7).
We need to find the coordinates of S'V' after a dilation with a scale factor of 3 centered at (-1,1).
If a figure dilated by factor k and center of dilation is (a,b), then

SV dilated by scale factor of 3 centered at (-1,1).


SV has coordinates S(-6,1) and V(-1,-7). The vertices of image are


Therefore, the coordinates of S'V' after a dilation are S'(-16,1) and V'(-1,-23).