As the Line KL is Parallel to NO and We can Notice that LN and KO are the Transversals to these Parallel Lines :
Angle 1 = Angle 5 (Because they are Alternate Interior Angles)
Angle 3 = Angle 4 (Because they are Vertically Opposite Angles)
Angle 2 = Angle 6 (Because they are Alternate Interior Angles)
As All the Three angles of KLM are Equal to All Three angles of ONM , We can Conclude that Triangle KLM is Similar to that of Triangle ONM
Note : Triangle KLM is not Congruent to Triangle ONM because Triangle KLM Size is Smaller than Triangle ONM
So the Answer is :
Triangle KLM is similar to Triangle ONM because measure of Angle 3 Equals measure of Angle 4 and Measure of Angle 1 equals measure of Angle 5
First Statement Best explains the Relationship between Triangle KLM and Triangle ONM