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Nguyễn Lê Phước Thịnh
14 tháng 7 2023 lúc 12:03

Xét ΔACK và ΔCBF có

góc CKA=góc BFC

góc CAK=góc BCF

=>ΔACK đồng dạng với ΔCBF

=>CK/CA=BF/BC

ΔBCk đồng dạng với ΔCAE

=>CK/CB=AE/AC

=>CK/CA*CK/CB=BF/BC*AE/AC

=>CK^2=AE*BF

laithithuylinh
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dsfdsf
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15 tháng 6 2022 lúc 20:31

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Linh Nhi
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trịnh việt nguyên
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Tử Kỳ Ngôn
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Evil
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Nguyễn Tất Đạt
23 tháng 1 2019 lúc 21:52

A B C E F D H M O

Từ A hạ AH vuông góc với BC tại H. Gọi M là trung điểm cạnh BC. Nối MD cắt EF tại O.

Bằng 2 bổ đề đơn giản, ta dễ thấy:

\(\Delta\)MEF vuông cân (Gợi ý: Hạ EP vuông góc AB, FQ vuông góc AC) 

Và HF là phân giác ^AHC (Gợi ý: Kẻ FI vuông góc AH và FK vuông góc BC)

Từ \(\Delta\)MEF vuông cân (tại M) kết hợp với \(\Delta\)DEF vuông cân

=> Tứ giác MEDF là hình vuông => OM=OD=OE=OF              (1)

Từ HF là phân giác ^AHC, tương tự thì HE là phân giác ^AHB => ^EHF = (^AHB + ^AHC)/2 = 900

=> \(\Delta\)HEF vuông tại H có trung tuyến HO nên OH = OE=OF (2)

Từ (1) và (2) suy ra: OH=OD=OM => \(\Delta\)DHM vuông tại H hay DH vuông góc BC 

Mà AH cũng vuông góc BC nên tia HA trùng HD => 3 điểm D,A,H thẳng hàng.

Dẫn đến AD cũng vuông góc BC (đpcm).

Linh Hương
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Bùi Nguyễn Đức Huy
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