for this
we will calculate the slopes
for AB line point A is (3, -1) and B (2, -4)
so the slope is

for line A'B' the point A' is (-1, -3) and B' is (-4, - 2)
so the slope i s

multiply both slope

the product of both the slope is -1
so they are at 90 degrees or perpendicular to each other,
so the answer is option A.