To map ΔABC to ΔA"B"C", the transformation involves a translation followed by a reflection. Specifically, points A, B, and C are first translated to the coordinates of points A', B', and C', which corresponds to a movement of (12, -3) for point A, and then reflected across an appropriate line based on the final positions of A', B', and C'.
In 1–2 sentences, identify what composition transformation maps ΔABC→ΔA"B"C" . abc is a(-5,4) B(-2,2) C(5,-1) A'(7,1) B'(4,-1) C'2,4)
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