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Đạt Nguyễn Phương
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24 tháng 1 2020 lúc 19:50

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Câu hỏi của Nguyễn Thị Thùy Dung - Toán lớp 9 | Học trực tuyến

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Nguyen Dang Khoa
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Luong Ngoc Quynh Nhu
9 tháng 5 2015 lúc 16:44

chỗ nào bạn ko hiểu ở bài này cứ hỏi mình ,mình giải hơi vắng tắt

tam giác aba'=tg c'bc (c.g.c)(do c'b=ab ;ba'=bc',góc 'bc=aba')suy ra cc'=aa'

tương tự ta có tam giác c'ac =b'ab suy ra cc'=bb'

từ 2  dòng trên suy ra aa'=bb'=cc'

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

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Adagaki Aki
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24 tháng 1 2020 lúc 19:49

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Câu hỏi của Nguyễn Thị Thùy Dung - Toán lớp 9 | Học trực tuyến

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Adagaki Aki
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24 tháng 1 2020 lúc 19:48

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Câu hỏi của Nguyễn Thị Thùy Dung - Toán lớp 9 | Học trực tuyến

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Trần Thùy
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24 tháng 1 2020 lúc 19:49

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Nguyễn Thị Thùy Dung
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Vũ Bá Minh
24 tháng 1 2020 lúc 19:45

A B C C1 B1 A1 O

Gọi O là giao điểm của AA1 và CC1. Ta chứng minh \(\widehat{AOB}+\widehat{AOB_1}=180^o\).

Ta có: \(\Delta C_1BC=\Delta ABA_1\)\(C_1B=AB\), BC=BA1, góc C1BC = góc ABA1 (=góc ABC+60độ).

Suy ra \(\widehat{BC_1C}=\widehat{BAA_1}\) suy tiếp \(C_1BOA\) là tứ giác nội tiếp đường tròn.

\(\Rightarrow\widehat{AC_1B}+\widehat{AOB}=180^o\) \(\Rightarrow\widehat{AOB}=120^o\)\(\widehat{C_1OB}=\widehat{C_1OA}=60^o\) (cùng chắn hai cung có độ dài bằng nhau).

Tương tự ta có các góc AOB1, B1OC, COA1, A1OB đều bằng 60 độ.

Suy ra \(\widehat{AOB}+\widehat{AOB_1}=180^o\)

Vậy BOB1 thẳng hàng

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Adagaki Aki
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