If the relative position of two sides is same in two figures, then they are called Corresponding Sides.
Corresponding sides are proportional in similar figures.

In the figure, triangles ABC and XYZ are similar.
The relative position of AB and XY is same, so they are corresponding sides.
Similarly, BC and YZ, and AC and XZ, are corresponding sides.

A.
and 
B.
and 
C.
and 
D.
and 
Correct Answer: A
Step 1: Two polygons are similar if and only if their corresponding angles are congruent and the measures of their corresponding sides are proportional.
Step 2: So, PQ/AB = QR/BC = RT/CD = TS/DE = SP/EA [Proportion of sides.]
Step 3: Here,
and
are corresponding sides.
Q1: Triangles ABC and DEF are similar. AB = 4, DE = 8, BC = 6. What is the length of EF?
Q2: Quadrilaterals PQRS and WXYZ are similar. Which sides correspond?
Q: How do you identify corresponding sides?
A: Look for sides that are in the same relative position in the two figures. Consider the order of vertices in the similarity statement (e.g., if triangle ABC ~ triangle XYZ, then AB corresponds to XY, BC corresponds to YZ, and AC corresponds to XZ).
Q: Are corresponding sides always congruent?
A: No, corresponding sides are congruent in congruent figures. In similar figures, corresponding sides are proportional, meaning they have the same ratio, but not necessarily the same length.