cho tứ diện SABC có cạnh SA vuông góc với mp(ABC). Gọi H ; K lần lượt là trực tâm của tam giác ABC và SBC. CMR
a) AH ; SK ; BC đồng quy
b)SH⊥(BHK) và (SAC) ⊥ (BHK)
c) HK⊥(SBC) và (SBC)⊥(BHK)
SH k vuông góc với (BHK) đâu b –  gio_lang_thang 23-03-14 10:39 PM
đề không sai đâu bạn –  mousethuy 23-03-14 08:00 AM
b xem lại đề câu b và c nhé –  gio_lang_thang 22-03-14 09:49 PM
Gọi I=AHBC
Ta có {BCAHBCSA(doSA(ABC)BC(SAI)BCSI
SKBC nên I,K,S thẳng hàng hay BC,SK,AH đồng quy tại I
b)Ta có :\left\{ \begin{array}{l} BH\perp AC ( H là  trực   tâm)\\ BH\perp SA ( do SA\perp (ABC) \end{array} \right.\Rightarrow BH\perp (SAC)hay (BHK)\perp (SAC)
c) BC\perp (SAI) do đó BC\perp HK
SC\perp (BHK) do đó SC\perp HKnên HK\perp (SBC) hay (BHK)\perp (SBC)

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