Converse of midpoint theroem
Theorem : If a line drawn through the midpoint of one side of a triangle and parallel to
the other side then it bisects the third side.
Given Point D is the midpoint of side AB of A ABC. Line 1 passing through the
point D and parallel to side BC intersects side AC in point E.
To prove : AE
AE = EC
Construction : Take point F on line 1 such
that D-E-F and DE = EF
Draw seg CF.
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