Question

Suppose that $\Delta FIN\cong \Delta WEB$name the three pairs of corresponding sides.

Short answer

The three pairs of corresponding sides in two congruent triangles are $\mathit{F}\mathit{I}\mathbf{\cong }\mathit{W}\mathit{E}\mathbf{,}\mathit{I}\mathit{N}\mathbf{\cong }\mathit{E}\mathit{B}$and$\mathit{F}\mathit{N}\mathbf{\cong }\mathit{W}\mathit{B}\mathbf{.}$

Step-by-step solution

Step 1. Apply the concept of congruent triangles.

In two congruent triangles, corresponding sides are identified by taking two consecutive letters in the names of the triangle, in the same order.

Step 2. Find the corresponding sides.

Here$\Delta FIN\cong \Delta WEB.$
Thus, the corresponding sides in two congruent angles are as follows:

1. $FI\cong WE$
   
2. $IN\cong EB$
   
3. $FN\cong WB$
   

Step 3. Step description.

Therefore, for the two congruent triangles$\Delta FIN\cong \Delta WEB,$the three pairs of corresponding sides are$\Delta FIN\cong \Delta WEB,$and role="math" localid="1638165957705" $IN\cong EB$and$FN\cong WB.$