1. **Problem Statement:** We have two quadrilaterals, one on the left with vertices R, S, Q, P and one on the right with vertices W, X, Y, Z. The right figure is a scaled and possibly rotated copy of the left figure. 2. **Goal:** Identify which side in the right figure corresponds to segment SR in the left figure and find the scale factor. 3. **Step 1: Understand Correspondence of Vertices** Since the shapes correspond, vertices match in order. Left: R, S, Q, P; Right: W, X, Y, Z. 4. **Step 2: Identify segment SR on the left** Segment SR connects points S and R. 5. **Step 3: Find corresponding segment on the right** Since vertices correspond in order, segment SR corresponds to segment XW (because S corresponds to X and R corresponds to W). 6. **Step 4: Calculate lengths to find scale factor** Assuming coordinates for left figure: - R = (x_R, y_R) - S = (x_S, y_S) Length of SR = $$\sqrt{(x_S - x_R)^2 + (y_S - y_R)^2}$$ Similarly, for right figure: - W = (x_W, y_W) - X = (x_X, y_X) Length of XW = $$\sqrt{(x_X - x_W)^2 + (y_X - y_W)^2}$$ 7. **Step 5: Compute scale factor** Scale factor = $$\frac{\text{Length of segment on right}}{\text{Length of segment on left}} = \frac{XW}{SR}$$ 8. **Step 6: Conclusion** - The side in the right figure corresponding to segment SR is segment XW. - The scale factor is the ratio of lengths $$\frac{XW}{SR}$$. Since exact coordinates are not provided, the answer is given in terms of corresponding vertices and length ratio.