The double tickmarks indicate those lines are the same length, ie the segments are congruent. That's one "S" in "SSS". Another S is the overlapping sides of WU and WU. The reflexive theorem says WU = WU. The final S refers to the third pair of sides. If we knew that VW = UB then we can use SSS to prove the triangles congruent.
The side VW and side UB are congruent due to SSS congruent criterion.
Two triangles are said to be congruent if their corresponding sides and angles are equal.
What is SSS congruent criterion?
SSS stands for the Side-Side-Side criterion. According to this, two triangles are congruent if three sides of a triangle are equal to the corresponding sides of the other triangle.
The lines with two tickmarks are equal in length, indicating that the segments are congruent.
In "SSS," that is one "S." The WU and WU's intersecting sides make up another S. WU = WU, states the reflexive theorem.
The third set of sides is indicated by the final S.
If we were aware that VW = UB, we could use SSS to show the congruence of the triangles.
Hence, the Side VW and side UB are congruent.
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