Câu 38. Khẳng định nào sau đây là đúng ? A. Hình thang có 2 cạnh bên bằng nhau là hình thang cân. B. Tứ giác có hai cạnh song song là hình bình hành. C. Hình bình hành có 2 đường chéo bằng nhau là hình chữ nhật. D. Hình thang có 1 góc vuông là hình chữ nhật.Câu 39. Cho hình 1, biết rằng AB // CD // EF // GH. Số đo x, y trong hình 1 là:A. x 4 cm, y 8 cm B. x 7cm, y 14 cm C. x 12 cm, y 20 cm ...
Đọc tiếp
Câu 38. Khẳng định nào sau đây là đúng ?
A. Hình thang có 2 cạnh bên bằng nhau là hình thang cân.
B. Tứ giác có hai cạnh song song là hình bình hành.
C. Hình bình hành có 2 đường chéo bằng nhau là hình chữ nhật.
D. Hình thang có 1 góc vuông là hình chữ nhật.
Câu 39. Cho hình 1, biết rằng AB // CD // EF // GH. Số đo x, y trong hình 1 là:
![](data:image/png;base64,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)
A. x = 4 cm, y = 8 cm B. x = 7cm, y = 14 cm
C. x = 12 cm, y = 20 cm D. x = 8 cm, y = 10 cm
Câu 40: Cho tam giác ABC. Gọi D, E, F theo thứ tự là trung điểm của AB, BC, CA. Gọi M, N, P, Q theo thứ tự là trung điểm của AD, AF, EF, ED. ΔABC có điều kiện gì thì MNPQ là hình chữ nhật?
A.Tam giác ABC cân tại A
B. Tam giác ABC cân tại B
C.Tam giác ABC cân tại C
D. Tam giác ABC vuông tại A.