math_Lover
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- Dec 8, 2020
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In the rectangle ABCD the side BC is divided into three equal parts by points E and F (see the figure): |BE| = |EF| = |FC|.
The point M divides the side AD into two equal parts (|AM| = |MD|).
The diagonal BD intersects straight lines EM and FM in points K and L respectively.
Find the area of the triangle MKL if the area of the rectangle ABCD equals 280.

The point M divides the side AD into two equal parts (|AM| = |MD|).
The diagonal BD intersects straight lines EM and FM in points K and L respectively.
Find the area of the triangle MKL if the area of the rectangle ABCD equals 280.
