Question

determine a series of transformations that would map polygon abcde onto polygon abcde.

Explanation:

(horizontal line).

New A'C': distance between (1,-6) and (10,-5): $\sqrt{(9)^2 + (1)^2} = \sqrt{82} ≈9.05$, which is not 10. Wait, no, original AC is from (1,3) to (6,3): x from 1 to 6, so length 5. New A'C' is from (1,-6) to (10,-5): x from 1 to 10 (9 units), y from -6 to -5 (1 unit). So length $\sqrt{9^2 +1^2} = \sqrt{82} ≈9.05$, which is not 2*5=10. So scaling factor not 2. Maybe I made a mistake in coordinates.

Wait, the graph: x-axis from -12 to 12, y-axis from -12 to 12. Let's re-express the

Answer:

(horizontal line).

New A'C': distance between (1,-6) and (10,-5): $\sqrt{(9)^2 + (1)^2} = \sqrt{82} ≈9.05$, which is not 10. Wait, no, original AC is from (1,3) to (6,3): x from 1 to 6, so length 5. New A'C' is from (1,-6) to (10,-5): x from 1 to 10 (9 units), y from -6 to -5 (1 unit). So length $\sqrt{9^2 +1^2} = \sqrt{82} ≈9.05$, which is not 2*5=10. So scaling factor not 2. Maybe I made a mistake in coordinates.

Wait, the graph: x-axis from -12 to 12, y-axis from -12 to 12. Let's re-express the