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AECN =? DEBMAMB*+AMN**+MBN***+BCN****+S=MBC*+MNC**+MND***+CND****+SAMN**=MNC** ( M midpoint of AC, the same reason for others)S is area of BEC ( common for both )
Solution to problem 88. Looking at quadrilateral ABCD, as it was proved in problem 87, quadrilaterals BCNA and BCDM have the same area. SoS1 = S(AECN) = S(BCNA) + S(BEC) == S(BCDM) + S(BEC) = S(DEBM) = S2.
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AECN =? DEBM
ReplyDeleteAMB*+AMN**+MBN***+BCN****+S=MBC*+MNC**+MND***+CND****+S
AMN**=MNC** ( M midpoint of AC, the same reason for others)
S is area of BEC ( common for both )
Solution to problem 88. Looking at quadrilateral ABCD, as it was proved in problem 87, quadrilaterals BCNA and BCDM have the same area. So
ReplyDeleteS1 = S(AECN) = S(BCNA) + S(BEC) =
= S(BCDM) + S(BEC) = S(DEBM) = S2.