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The required proof has been below that ΔJKL ≅ ΔLMN due to the SAS postulate.
Similar Triangles are defined as two triangles with the same shape, equal pair of corresponding angles, and the same ratio of the corresponding sides.
The triangles are given in the question, as shown.
As per the given figure, we have
JK = LM
∠LJK ≅ ∠NLM (same side inner angles)
Since L is the midpoint of JN. (Definition of midpoint)
Then JL ≅ LN
Now, for triangles ΔJKL and ΔLMN
JK ≅ LM (sides)
∠LJK ≅ ∠NLM (angle)
JL ≅ LN (sides)
By SAS postulate, ΔJKL ≅ ΔLMN.
Learn more about similar triangles here:
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