Mathematics Asked on December 10, 2021
In quadrilateral $ABCD$ if $AB$ and $CD$ meet at $E$ and $AD$ and $BC$ at $F$ prove that midpoints of $DB, AC, FE$ are collinear.
My attempt: I connected the midpoints of $AC$ and $BD$ and assumed them to meet $FE$ at some point $Z$.
I tried to prove that $Z$ was mid point of $FE$ using Melenaus theorem but it only got complicated. how do I proceed?
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