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ღ kekio ღ

20/08/2017 at 09:16
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for triangle ABC in A balance. guys that BH is perpendicular to AC. D is the midpoint of BC. On the beam of rays DH took the point M to DM = DH. Proven 
a is, triangle BMD = triangle CHD
b, BC is the ray of ABM corner stool
c, suppose x BH HC.so > comparison of two go cs BHD and CHD




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    Kaya Renger Coordinator 20/08/2017 at 14:37

    A B C D M H

    a) We have : DM = HD

                         BD = CD

                   \(\widehat{BDM}=\widehat{CDH}\)  ( 2 Vertical angles )

    => \(\Delta BDM=\Delta CDH\)   (1) 

    b) From (1) , we have :

    \(\widehat{HCB}=\widehat{MBC}\)

    But \(\Delta ABC\) is the isosceles triangle

    So that \(\widehat{HCB}=\widehat{ABC}\)

    => \(\widehat{MBC}=\widehat{ABC}\)

    => BC is the bisector of \(\widehat{ABM}\)

    c) I don't understand the thread 

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