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In triangle ABC, D is midpoint of AB, E is midpoint of AC, and F is midpoint of BC. Prove segment AF and segment DE bisect each other. (note: you may need other segments).
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Here is the answer I put on the other post (same): This seems straightforward enough, for X point of intersection, ADE similar ABC -> DX = XE = BC/2 -> AF bisects DE AND by the same reasoning AX = XF so DE bisects AF.
thanks
on the Reason , I write short cut , you can add longer , I no room to write
on the ADEF is traperzoid Reason Write: difinition of paralle
ok thank you however, i think you meant parallelogram not trapezoid
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u w c, yes u r
write || instate traperzoid
I forgot Rhombus not traperzoid,
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