Cho tam giác ABC; M, N là trung điểm của AB và AC. Trên tia đối của tia NM xác định điểm P sao cho NP = MN. C/minh:
a, CP = MB
b, AB // CP
c, BC = 2MN và NM // BC
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bài 2:
ta có: AB<AC<BC(Vì 3cm<4cm<5cm)
=> góc C>góc A> góc B (Các cạnh và góc đồi diện trong tam giác)
Bài 3:
*Xét tam giác ABC, có:
góc A+góc B+góc c= 180 độ( tổng 3 góc 1 tam giác)
hay góc A+60 độ +40 độ=180độ
=> góc A= 180 độ-60 độ-40 độ.
=> góc A=80 độ
Ta có: góc A>góc B>góc C(vì 80 độ>60 độ>40 độ)
=> BC>AC>AB( Các cạnh và góc đối diện trong tam giác)
bài 2:
ta có: AB <AC <BC (Vì 3cm <4cm <5cm)
=> góc C>góc A> góc B (Các cạnh và góc đồi diện trong tam giác)
Bài 3:
*Xét tam giác ABC, có:
góc A+góc B+góc c= 180 độ( tổng 3 góc 1 tam giác)
hay góc A+60 độ +40 độ=180độ
=> góc A= 180 độ-60 độ-40 độ.
=> góc A=80 độ
Ta có: góc A>góc B>góc C(vì 80 độ>60 độ>40 độ)
=> BC>AC>AB( Các cạnh và góc đối diện trong tam giác)
HT mik làm giống bạn Dương Mạnh Quyết
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cho tam giác ABC=tam giác DEF và tam giác DEF = tam giác HIK. chứng minh tam giác ABC = tam giác HIK
Ta có: tam giác ABC=tam giác DEF (1)
và tam giác DEF = tam giác HIK (2)
Từ (1) và (2) => tam giác ABC = tam giác HIK
cho tam giác ABC=tam giác DEF và tam giác DEF = tam giác HIK. chứng minh tam giác ABC = tam giác HIK
Biết tam giác abc bằng tam giác DEF, tg DEF = tg HIK suy ra tam giác ABC = tam giác HIK
mình hướng dẫn nhé
a) ta chứng minh \(\Delta NPC=\Delta NMA\)
có \(NP=MN\); \(AN=NC\); \(\widehat{ANM}=\widehat{CNP}\) ( 2 góc đối đỉnh)
\(\Rightarrow AM=PC\)( 2 cạnh tương ứng)
mà \(AM=MB\) \(\Rightarrow PC=MB\) (Đpcm)
b) ta có: \(\Delta NMA=\Delta NPC\)
\(\Rightarrow\widehat{NCP}=\widehat{NAM}\) ( 2 góc tương ứng)
\(\Rightarrow AM\) song song \(PC\) ( 2 góc ở vị trí so le trong)
hay \(AB\) sogn song \(PC\)
c) ta có \(MN\) là đường trung bình của \(\Delta ABC\)
\(\Rightarrow BC=2MN\) và \(BC\)song song \(BC\)
mafia làm đúng rồi mình chỉ bổ sung hình vẽ thôi là bài hoàn thiện
M B A N C P