Question

1. rotation: 90° clockwise about the origin

Explanation:

Step1: Identify original coordinates

Assume points from graph: Let’s take key points (example: if a point is (-2,2), b(-3,5), c(-1,5), d(-2,4))

Step2: Apply 90° clockwise rotation rule

Rule: $(x,y) \to (y,-x)$

• For (-2,2): $(2,2)$
• For (-3,5): $(5,3)$
• For (-1,5): $(5,1)$
• For (-2,4): $(4,2)$

Step3: Plot rotated points

Connect the transformed points to get the rotated figure.

Answer:

The rotated figure has vertices at (2,2), (5,3), (5,1), (4,2) (adjust based on exact original points; follow the rotation rule for any given point).

(Note: If specific original points were labeled clearly, substitute with their transformed coordinates. The core rule is $(x,y) \to (y,-x)$ for 90° clockwise rotation about the origin.)