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cho đường tròn (O;R) đường kính AB, dây cung AD và BC cắt nhau tại E (E nằm trong đường tròn ).
chứng minh: AE.AD+BE.BC= 4R2
Hướng dẫn cách làm
kẻ đường cao AH
xét tam giác AEH
Cho hình vẽ sau, điền vào chỗ trống cho đúng:
Các điểm nằm trên đường tròn (O) là: ...
b) Các điểm nằm bên ngoài đường tròn (O) là: ...
c) Các điểm nằm bên trong đường tròn (O) là: ...
d) Các dây của đường tròn (O) là: ...
e) Đường kính của đường tròn (O) là: ...
a) A,M, B.
b) N, E.
c) Q, P.
d) MA, MB.
e) AB
a) Các điểm nằm trên đường tròn (O) là: ...
e) Đường kính của đường tròn (O) là
a) A, B, C, D
b) G, H
c) I, F
d) AB, CD
e) BE
e) BE.
Cho đường tròn (O) và điểm A cố định trên đường tròn. Điểm B chuyển động trên đường tròn. Đường tròn (O’) có vị trí tương đối nào với đường tròn (O) ?
Đường tròn (O’) tiếp xúc trong với đường tròn (O).
cho hai đường tròn tâm O và O' tiếp xúc ngoài với nhau tại A, có đường kính AB của đường tròn tâm O, đường kính AC của đường tròn O', gọi MN là tiếp tuyến chung của hai đường tròn (M thuộc đường tròn O, N thuộc đường tròn O') hai tia BM và CN cắt nhau tại E. a) CM: tam giác EBC là tam giác vuông b) CM: EB.EM=EN.EC c) Tính MN biết bán kính của đường tròn (O) và (O') lần lượt là 9cm và 4cm
b)Các điểm, nằm bên ngoài, đường tròn (O) là: ...
d) Các dây của đương tròn (O) là: ...
e) Đường kính của đường tròn (O) là:
a) M, BN, C, D
b) B, K
c) A, I, G
d) CN
e) MN
e) MN.
Cho hai đường tròn (O) và (O') cắt nhau tại A và B. Qua A kẻ cát tuyến cắt đường tròn (O) tại C, cắt đường tròn (O') tại D sao cho CD vuông góc với AB, đường thẳng CB cắt đường tròn (O) tại M, đường thẳng DB cắt đường tròn (O') tại N. Chứng minh AB là tia phân giác của góc MAN
Hướng dẫn cách 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)
kẻ đường cao AH
xét tam giác AEH