Cho tam giac ABC. M là trung điểm cạnh BC .Vẽ BD vuông góc với AM tại D, CE vuông góc với AM tại E.Chứng minh rằng AB+AC>2AM.
Giải chi tiết hộ mình nha.
Những câu hỏi liên quan
Cho tam giác ABC, M là trung điểm cạnh BC. Vẽ BD vuông góc AM tại D, CE vuông góc AM tại E. Chứng minh AB+AC >2AM
cứu với mọi người ơi
cho tam giác ABC ,M là trung điểm cạch BC . Vẽ BD vuông góc với AM tại D ; CE vuông góc với AM tại E . Chứng minh rằng:
a) Tam giác DBM = tam giác ECM
b) BD=CE , DM=CM
c) AB + AC > 2AM
a) Xét ∆ vuông BDM và ∆ vuông MCE ta có :
BM = MC (gt)
DMB = CME ( đối đỉnh)
=> ∆BDM = ∆MCE ( ch-gn)
b) => BD = EC ( 2 góc tương ứng
Ta có : DM < BM ( Trong ∆ vuông cạnh huyền luôn luôn lớn hơn cạnh góc vuông )
Mà BM = MC
=> DM < MC ( trái đk đề bài )
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Cho tam giác ABC, M là trung điểm BC. Vẽ BD vuông góc với AM tại D, vẽ CE vuông góc với AM tại E. Chứng minh
a) tam giác DBM = tam giác ECM
b) BD=CE ; DM=EM
c) AB+AC > 2*AM
1, Cho tam giác ABC vuông tại A (AB < AC). Gọi M là trung điểm của BC. Trên tia đối của tia MA lấy điểm D sao cho MD = MA. Vẽ AH vuông góc với BC tại H, trên tia đối của tia HA lấy điểm E sao cho HE = HA. Chứng minh rằng: AE vuông góc với ED.
2, Cho tam giác ABC. Gọi M là trung điểm của BC. Vẽ BD vuông góc với AM tại D, CE vuông góc với AM tại E. Chứng minh rằng : AB + AC > 2AM.
Cho tam giác ABC có AC > AB. Gọi N là trung điểm của BC. Kẻ BD vuông góc với AM tại D, CE vuông góc với AM tại E.
Chứng minh rằng:
a; BD = CE
b; M là trung điểm của DE
1.cho tam giác ABC , có góc B và góc C nhọn , M là trung điểm BC. Vẽ BD vương góc với AM tại D, CE vuông với AM tại E. CMR:
a. BD< BC/2
b. AD+AE<AB+AC
c. 2AM<AB+AC
2 . Cho tam giác ABC vuông tại A , vẽ AH vuông góc với BC tại H.CMR BC+AH>AB+AC
1.cho tam giác ABC (ABAC) .Vẽ BD vuông góc với AC và CE vuông góc với AB tại E . Chứng minh rằng AB - ADBD - CE2.cho tam giác ABC(ABAC) , vẽ BD vuông góc với AC tại D và CE vuông góc với AB tại E . Chứng minh rằng : AB - AD BD -CE3.cho tam giác ABC cân tại A , trên 2 cạnh AB AB và AC lấy 2 điểm M và N sao cho AM AN . Chứng minh rằnga)Các hình chiếu của BM và CN trên BC bằng nhau b) BN (BC+MN)/2bài 3 giải giúp mik câu b thoy
Đọc tiếp
1.cho tam giác ABC (AB<AC) .Vẽ BD vuông góc với AC và CE vuông góc với AB tại E . Chứng minh rằng AB - AD>BD - CE
2.cho tam giác ABC(AB>AC) , vẽ BD vuông góc với AC tại D và CE vuông góc với AB tại E . Chứng minh rằng : AB - AD > BD -CE
3.cho tam giác ABC cân tại A , trên 2 cạnh AB AB và AC lấy 2 điểm M và N sao cho AM =AN . Chứng minh rằng
a)Các hình chiếu của BM và CN trên BC bằng nhau
b) BN > (BC+MN)/2
bài 3 giải giúp mik câu b thoy
3b)
Ta có tg BNK vuông tại K ->BN>BK
Ta có IK=MN(tính chất đoạn chắn)
Ta có : BC+MN=BK+KC+MN=BK+BI+IK=2BK
Vì BK<BN->2BK<2BN->BN>BK/2->BN>BC+MN/2
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cho tam giác ABC,M là trung điểm của BC.Vẽ BD vuông góc với Am tại D,vẽ CE vuông góc với AM tại E.CMR:a,BD=CE,DM=EM
b, AB+AC>2AM
a ) Xét ∆ BDM và ∆ CEM có :
∠D = ∠E = 900 (gt)
BM = MC (gt)
∠M1 = ∠M2 ( đối đỉnh )
=> ∆ BDM = ∆ CEM ( CH - GN )
=> BD = CE ; DM = EM ( Cạnh tưng ứng )
b ) Trên tiam AM lấy điểm I sao cho AM = MI
Xét ∆ ABM và ∆ ICM có :
AM = MI (gt)
∠M1 = ∠M2 ( đối đỉnh )
BM = MC (gt)
=> ∆ ABM = ∆ ICM (c - g - c)
=> AB = CI ( Cạnh tưng ứng )
∆ ACI có AC + CI > AI ( bđt tam giác)
Mà AM = 1/2AI => AC + CI > 2AM
Mà AB = CI (cm trên) => AB + AC > 2AM (đpcm)
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1. Cho tam giác ABC vuông ở A có AB<AC. AH vuông góc với BC tại H, D là điểm trên cạnh BC sao cho AD=AB. Vẽ DE vuông góc với BC tại E. Chứng mih rằng AH=HE.
2. Cho tam giác ABC vuông cân tại A.. Qua A vẽ đường thẳng d ở ngoài tam giác ABC . Vẽ BD vuông góc với d taị D. CE vuông góc với d tại E. M là trung điểm CB. Chứng minh rằng:
a) BD + CE = DE
b) Tam giác MDE là tam giác vuông cân
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