cho tam giác ABC có góc C<B<90 độ.Đường cao AH,trung tuyến AM và đường phân giác AD.
- a,CMR D nằm giữa H và M
b,cho Sadm=Sabc/14 và Sahm=7*Sab/50. Tính góc BAC
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3:
góc C=90-50=40 độ
Xét ΔABC vuông tại A có sin C=AB/BC
=>4/BC=sin40
=>\(BC\simeq6,22\left(cm\right)\)
\(AC=\sqrt{BC^2-AB^2}\simeq4,76\left(cm\right)\)
1:
góc C=90-60=30 độ
Xét ΔABC vuông tại A có
sin B=AC/BC
=>3/BC=sin60
=>\(BC=\dfrac{3}{sin60}=2\sqrt{3}\left(cm\right)\)
=>\(AB=\dfrac{2\sqrt{3}}{2}=\sqrt{3}\left(cm\right)\)
Tam giác có ba góc bằng nhau thì đó là tam giác đều. Mà tổng ba góc trong một tam giác bằng 180 độ
Do đó: góc A=góc B=góc C= 180 độ : 3= 60 độ
Số đo mỗi góc trong tam giác ABC bằng 60 độ bạn nhé
Xét tam giác ABC có góc A = góc B = góc C
=> tam giác ABC là tam giác đều
=> Góc A = góc B = góc C = 60 độ
a: Xét ΔABC có AB=AC
nên ΔABC cân tại A
=>\(\widehat{ABC}=\widehat{ACB}\)
b: Ta có: ΔABC cân tại A
=>\(\widehat{ABC}=\widehat{ACB}\)
mà \(\widehat{ABC}=70^0\)
nên \(\widehat{ACB}=70^0\)
Ta có: ΔABC cân tại A
=>\(\widehat{BAC}=180^0-2\cdot\widehat{B}=40^0\)
c: Sửa đề: Chứng minh ΔABI=ΔACI
Xét ΔABI và ΔACI có
AB=AC
BI=CI
AI chung
Do đó: ΔABI=ΔACI
d: Xét tứ giác ABMC có
I là trung điểm chung của AM và BC
=>ABMC là hình bình hành
=>MB=AC và MB//AC
e: Xét tứ giác ANBM có
K là trung điểm chung của AB và MN
=>ANBM là hình bình hành
=>AN//BM và AN=BM
Ta có: AN//BM
AC//BM
AN,AC có điểm chung là A
Do đó: N,A,C thẳng hàng
Ta có: AN=BM
AC=BM
Do đó: AN=AC
mà N,A,C thẳng hàng
nên A là trung điểm của NC
a: Áp dụng tính chất của dãy tỉ số bằng nhau, ta được:
\(\dfrac{a}{1}=\dfrac{b}{3}=\dfrac{c}{5}=\dfrac{a+b+c}{1+3+5}=\dfrac{180}{9}=20\)
Do đó: a=20; b=60; c=100
Vậy: ΔABC là tam giác tù