Hình nào dưới đây không có tâm đối xứng?
Câu hỏi: Hình nào dưới đây không có tâm đối xứng?![](data:image/png;base64,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)
A. Tứ diện đều
B. Bát diện đều
C. Hình lập phương
D. Lăng trụ lục giác đều
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm Hình học 12 Chương 1 Bài 2 Khối đa diện lồi và khối đa diện đều