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Lê Quang Anh
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Phạm Gia Huy
23 tháng 10 2020 lúc 13:32

Xét tam giác ABD và tam giác FBC có:

AB=FB ( cạnh tam giác đều FAB)

DB=BC ( cạnh tam giác đều DBC)

góc ABD = góc FBC ( cùng bằng góc ABC + 60 độ)

Suy ra tam giác ABD = tam giác FBC (C.G.C)

=> FC=AD

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Tiến Hoàng Minh
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Nguyễn Minh Anh A1
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Phan Hải Đăng
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dsfdsf
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Trịnh Việt Dũng
15 tháng 6 2022 lúc 20:31

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Tiến Hoàng Minh
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Đỗ Tuệ Lâm
12 tháng 2 2022 lúc 21:41

ta có : góc EBN = góc FCA(1)

lại có : góc EBC = 90 độ ; FCB = 90 độ

=> EBC = FBC (2)

từ (1) và (2) suy ra:

góc PBC = góc PCB

tiếp tục có:

\(\widehat{BPH}+\widehat{CPH}=2.\widehat{EBP}\)

mà \(2.\widehat{EBP}=\widehat{PBC}\)

\(\Rightarrow\widehat{BPH}+\widehat{CPH}=\widehat{PBC}\)

\(mà\widehat{BPH}+\widehat{CPH=}\widehat{BPC}\)

\(\Rightarrow\widehat{PBC}=\widehat{PBC}=\widehat{PCB}\)

từ đó suy ra : tam giác PBC là tam giác đều

( bn không hỉu chỗ nào thì hỏi lại mình nhe)

Akai Haruma
12 tháng 2 2022 lúc 22:09

Theo hình vẽ thì $PBC$ làm sao mà là tam giác đều được nhỉ?

Khiêm Nguyễn Gia
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Lê Song Phương
31 tháng 8 2023 lúc 18:56

Gọi M là giao điểm của PE với AB.

Ta thấy rằng \(CF=AF=PE,PF=AE=EB\)

Đồng thời \(\widehat{BEP}=60^o-\widehat{AEP}=60^o-\widehat{AFP}=\widehat{PFC}\)

Dẫn đến \(\Delta PBE=\Delta CPF\left(c.g.c\right)\)

\(\Rightarrow PB=PC\)        (1)

Mặt khác, \(\widehat{AMF}=\widehat{MAE}=60^o=\widehat{ACF}\) nên tứ giác AMCF nội tiếp.

\(\Rightarrow\widehat{BAC}=\widehat{PFC}\). Mà lại có \(AB=PF,AC=FC\) nên suy ra \(\Delta ABC=\Delta FPC\left(c.g.c\right)\)

\(\Rightarrow PC=BC\)               (2)

Từ (1) và (2) \(\Rightarrow\Delta PBC\) đều (đpcm)

 

Nguyễn đức đạt
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Minh
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Trần Khánh Long
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