Consider the proof.Given: Segment AB is parallel to line DE. Prove:



Triangle R Q S is cut by line segment T U. Line segment T U goes from side Q R to side Q S. The length of Q T is 32, the length of T R is 36, the length of Q U is 40, and the length of U S is 45.





Triangle X Y Z is cut by line segment C D. Line segment C D goes from side X Y to side Y Z. The length of C D is 15, the length of X Z is 18, the length of C Y is 25, and the length of Y D is 20. Lines C D and X Z are parallel.

Triangle D E F is cut by line segment A B. Line segment A B goes from side D E to side F E. Lines D F and A B are parallel. The length of A B is 4.2 feet, the length of D A is 2 feet, the length of F B is 2.4 feet, and the length of B E is 7.8 feet.

Points A and B are midpoints of the sides of triangle QRS.

Points O and N are midpoints of the sides of triangle DEF.

Point A is the midpoint of side XZ and point B is the midpoint of side YZ.

Points S and T are midpoints of the sides of triangle FGH.

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