Answer:
A’ (5,2) B’ (2,1) and C’ (1,3)
Explanation:
When we reflect a point (x,y) over x-axis, we get (x,-y)
A ( 2,5) becomes (2,-5)
B (1,2) becomes (1,-2)
C ( 3,1) becomes (3,-1)
Then we proceed to rotate 90 degrees counterclockwise about the origin
(x,y) becomes (-y,x)
(2,-5) becomes (5,2)
(1,-2) becomes (2,1)
(3,-1) becomes (1,3)