in the figure ABCD is a parallelogram in which x is the midpoint of CD and Y is a point on BD such that D Y is equal to 1 by 4 BD if x y produced meetd ad at z then prove that z is the midpoint of ad
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in triangle adb y is the midpoint of bd and xy parallel to dz
so by converse of midpoint theorem
z is the midpoint of ad
so by converse of midpoint theorem
z is the midpoint of ad
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