cho tam giác abc có b(2;3) đường cao ah:2x+y=0 trung tuyến am x+y+1=0 tìm toạ độ A,C
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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
\(AB=\sqrt{\left(-2-2\right)^2+\left(-1+2\right)^2}=\sqrt{17}\)
\(AC=\sqrt{\left(1-2\right)^2+\left(2+2\right)^2}=\sqrt{17}\)
Vậy tam giác ABC cân tại A.
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a: Xét (O) có
ΔABC nội tiếp
BC là đường kính
DO đó: ΔABC vuông tại A
Câu 17: Cho ABC có AB = AC và = 2 có dạng đặc biệt nào:
A. Tam giác cân B. Tam giác đều
C. Tam giác vuông D. Tam giác vuông cân
Câu 18: Cho tam giác ABC vuông tại A, AB = 3cm, AC = 4cm. Độ dài cạnh BC là:
A. 7cm B. 12,5cm C. 5cm D.
Câu 19: Tam giác ABC có AB = 12cm, AC = 13cm, BC = 5cm. Khi đó vuông tại:
A. Đỉnh A B. Đỉnh B C. Đỉnh C D. Tất cả đều sai
Câu 20: Cho tam giác ABC có AB = AC. Gọi M là trung điểm của BC. Khẳng định nào sau đây sai?
A. ABM = ACM B. ABM= AMC
C. AMB= AMC= 900 D. AM là tia phân giác CBA
Câu 22: Cho ABC= DEF. Khi đó: .
A. BC = DF B. AC = DF
C. AB = DF D. góc A = góc E
Câu 23. Cho PQR= DEF, DF =5cm. Khi đó:
A. PQ =5cm B. QR= 5cm C. PR= 5cm D.FE= 5cm
Tọa độ A là:
\(\left\{{}\begin{matrix}2x+y=0\\x+y+1=0\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}2x+y=0\\x+y=-1\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}2x+y-x-y=0-\left(-1\right)\\x+y=-1\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}x=1\\y=-2\end{matrix}\right.\)
Đường cao AH: 2x+y=0
mà BC\(\perp\)AH
nên BC: -x+2y+c=0
Thay x=2 và y=3 vào -x+2y+c=0, ta được:
-2+2*3+c=0
=>c+4=0
=>c=-4
=>BC: -x+2y-4=0
=>x-2y+4=0
Tọa độ M là:
\(\left\{{}\begin{matrix}x-2y+4=0\\x+y+1=0\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}x=2y-4\\2y-4+y+1=0\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}y=1\\x=2-4=-2\end{matrix}\right.\)
M(-2;1); B(2;3); C(x;y)
M là trung điểm của BC
nên \(\left\{{}\begin{matrix}x_B+x_C=2\cdot x_M\\y_B+y_C=2\cdot y_M\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}2+x=2\cdot\left(-2\right)=-4\\3+y=2\cdot1=2\end{matrix}\right.\)
=>\(\left\{{}\begin{matrix}x=-6\\y=-1\end{matrix}\right.\)
Vậy: C(-6;-1)