Cho tam giác ABC có góc B nhọn và AB<AC. Tia phân giác của góc A cắt BC ở M. Trên AC lấy N sao cho AB=AN a)CM BM=MN b)so sánh BM và MC
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ΔAHB vuông tại H có HE vuông góc AB
nên AH^2=AE*AB
ΔAHC vuông tại H có HD vuông góc AC
nên AH^2=AD*AC
=>AE*AB=AD*AC
=>AE/AC=AD/AB
=>ΔAED đồng dạng với ΔACB
=>góc AED=góc ACB
=>góc BED+góc BCD=180 độ
=>góc CDE+góc B=180 độ
Đã xảy ra lỗi rồi. Bạn thông cảm vì sai sót này.
Ta có:
Áp dụng hệ quả của bất đẳng thức Cauchy cho ba số không âm
trong đó với , ta có:
Tương tự, ta có:
Cộng ba bất đẳng thức và , ta được:
Khi đó, ta chỉ cần chứng minh
Thật vậy, bất đẳng thức cần chứng minh được quy về dạng sau: (bất đẳng thức Cauchy cho ba số )
Hay
Mà đã được chứng minh ở câu nên luôn đúng với mọi
Dấu xảy ra
Vậy,
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a: Xét ΔABM và ΔANM có
AB=AN
góc BAM=góc NAM
AM chung
=>ΔABM=ΔANM
=>BM=NM
b: Xét ΔABC có AM là phân giá
nên BM/AB=CM/AC
mà AB<AC
nên BM<CM
thanks