D is the midpoint of side BC of triangle ABC. A-F-C
and AF = 1/2 AC. Seg AD and seg BF intersect in G.
Prove that G is the midpoint of seg AD.
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I probably think that the question is wrong
because AD and BF are medians
so point G is the centroid
thus by property of centroid and medians
point G divides medians BF and AD in the ratio 2:1
so point G can't be the midpoint of seg AD
so probably the question is wrong please check it
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