Chiếu một tia sáng SI theo phương nằm ngang lên mộ...
Câu hỏi: Chiếu một tia sáng SI theo phương nằm ngang lên một gương phẳng như hình vẽ, ta thu được tia phản xạ theo phương thẳng đứng. Góc SIM tạo bởi tia SI và mặt gương có giá trị nào sau đâY?![](data:image/png;base64,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)
A 30°
B 45°
C 60°
D 90°
Câu hỏi trên thuộc đề trắc nghiệm
Định luật truyền thẳng ánh sáng và định luật phản xạ ánh sáng