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Nguyễn Thị Minh Thảo
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Nguyễn Tất Đạt
23 tháng 5 2021 lúc 11:18

S A B C I H O K

a) \(SB^2=AS^2+AB^2=AS^2+AC^2=SC^2\Rightarrow SB=SC\) => \(\Delta\)SBC cân tại S

Do đó: AO,SH cắt nhau tại trung điểm I của cạnh BC

Xét \(\Delta\)SBC: trực tâm H, đường cao SI => \(IH.IS=IB.IC\)(1)

Tương tự: \(IB.IC=IO.IA\)(2)

Từ (1);(2) => \(IH.IS=IO.IA\)=> \(\Delta\)IHO ~ \(\Delta\)IAS => ^IHO = ^IAS = 900 => OH vuông góc IS (3)

Ta có: BC vuông góc với AI,AS => BC vuông góc với (SAI) => BC vuông góc OH (4)

Từ (3);(4) => OH vuông góc (SBC).

b) Xét tam giác SKI: IO vuông góc SK tại A, KO vuông góc SI tại H (cmt) => O là trực tâm tam giác SKI

Vậy SO vuông góc IK.

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Nguyễn Linh Giang
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hải thu hà
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Khanh Tú
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Nguyễn Việt Lâm
29 tháng 6 2021 lúc 16:42

Ta có: \(\left\{{}\begin{matrix}SA\perp\left(ABC\right)\Rightarrow SA\perp BH\\BH\perp AC\left(\text{H là trực tâm ABC}\right)\end{matrix}\right.\)  \(\Rightarrow BH\perp\left(SAC\right)\Rightarrow BH\perp SC\) (1)

Lại có I là trực tâm SBC \(\Rightarrow BI\perp SC\) (2)

(1);(2) \(\Rightarrow SC\perp\left(BIH\right)\Rightarrow SC\perp IH\) (3)

Gọi M là giao điểm AH và BC \(\Rightarrow\) M là trung điểm BC (do tam giác ABC đều)

Mà SBC cân tại S (dễ dàng chứng minh SB=SC bằng Pitago) \(\Rightarrow SM\) đồng thời là đường cao trong tam giác SBC hay \(I\in SM\)

\(\Rightarrow IH\in\left(SAM\right)\)

\(\left\{{}\begin{matrix}SA\perp\left(ABC\right)\Rightarrow SA\perp BC\\AH\perp BC\left(\text{H là trực tâm ABC}\right)\end{matrix}\right.\) \(\Rightarrow BC\perp\left(SAM\right)\Rightarrow BC\perp IH\) (4)

(3); (4) \(\Rightarrow IH\perp\left(SBC\right)\)

b. 

\(AM=\dfrac{a\sqrt{3}}{2}\) (trung tuyến tam giác đều) \(\Rightarrow SM=\sqrt{SA^2+AM^2}=\dfrac{a\sqrt{39}}{2}\)

ABC đều nên H là trực tâm đồng thời là trọng tâm \(\Rightarrow\dfrac{MH}{AM}=\dfrac{1}{3}\) \(\Rightarrow MH=\dfrac{AM}{3}=\dfrac{a\sqrt{3}}{6}\)

\(\Rightarrow IM=MH.cos\widehat{AMS}=MH.\dfrac{AM}{SM}=\dfrac{a\sqrt{39}}{78}\)

\(V_{IHBC}=\dfrac{IM}{SM}.\dfrac{MH}{AM}.V_{SABC}=\dfrac{1}{117}.\dfrac{1}{3}.3a.\dfrac{a^2\sqrt{3}}{4}=\dfrac{a^3\sqrt{3}}{468}\)

Buddy
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Quoc Tran Anh Le
22 tháng 9 2023 lúc 20:37

Ta có:

+ BB’ vuông góc với (ABC)

+ AH thuộc (ABC)

=> AH vuông góc với BB’

+ CC’ vuông góc (ABC)

+ AH thuộc (ABC)

=> AH vuông góc với CC’

Xét (BB’C’C) có:

+ AH vuông góc với BB’

+ AH vuông góc với CC’

=> AH vuông góc với (BB’C’C)

Mà B’C’ thuộc (BB’C’C)

=> AH vuông góc với B’C’

Trần Quan
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long
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Lò Thu Hà
21 tháng 5 2018 lúc 21:19

a, HCDB là hbh (gt)
-> CH // BD; HB // CD
Vì H là trực tâm của Δ ABC (gt)
-> CH vuông với AB ; BH vuông với AC ; AH vuông với BC
-> AB vuông BD ; AC vuông CD
-> ^ABD=90*, ^ ACD=90*
Xét tứ giác ABCD có: ^ABD + ^ ACD = 180*
-> tứ giác ABCD nội tiếp
-> A, B, C, D cùng thuộc 1 đường tròn (1)
DE // BC (gt)
->AH vuông DE ( vì AH vuông BC )
-> ^AED = 90*
Xét tứ giác ABED có ^AED=^ABD=90*
-> B và E cùng nhìn AD dưới 1 góc 90*
-> ABED nội tiếp
-> A,B,E,D cùng thuộc 1 đường tròn (2)
Từ (1) và (2) -> A,B,C,D,E cùng thuộc một đường tròn
 b) ABEDC nội tiếp
-> ^BAE = ^BDE (2 góc nội tiếp cùng chắn cung BE)
Và ^DAC = ^DBC (2 góc nội tiếp cùng chắn cung CD)
Mà ^DBC = ^BDE (2 góc sole trong)
-> ^BAE = ^CAD

dsfdsf
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Trịnh Việt Dũng
15 tháng 6 2022 lúc 20:31

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Thai Hoang
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