Question

which two triangles are congruent by the sss theorem? complete the congruence statement.

Explanation:

Step1: Identify corresponding sides

In $\triangle WUV$, the sides have markings: one mark, two marks, three marks.
In $\triangle RQS$, the sides have markings: one mark, two marks, three marks.
In $\triangle GFH$, the sides have markings: one mark, two marks, three marks. But we need to check the order.
For SSS (Side - Side - Side) congruence, the order of side lengths (marked by the number of ticks) must match.
In $\triangle WUV$ and $\triangle RQS$:
Let's assume the side with one tick, two ticks, three ticks in $\triangle WUV$ correspond to the side with one tick, two ticks, three ticks in $\triangle RQS$ respectively.

Answer:

$\triangle WUV\cong\triangle RQS$