Thí nghiệm được tiến hành như hình vẽ bên. Nhận xé...
Câu hỏi: Thí nghiệm được tiến hành như hình vẽ bên. Nhận xét nào sau đây về hiện tượng của thí nghiệm là đúng?![](data:image/png;base64,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)
A Có kết tủa màu nâu đỏ trong bình tam giác, do phản ứng của CaC2 với dung dịch AgNO3/NH3.
B Có kết tủa màu đen trong bình tam giác, do phản ứng của Ca(OH)2 với dung dịch AgNO3/NH3.
C Có kết tủa màu đen trong bình tam giác, do phản ứng của H2 với dung dịch AgNO3/NH3.
D Có kết tủa màu vàng nhạt trong bình tam giác, do phản ứng của C2H2 với dung dịch AgNO3/NH3.
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Hóa - Trường THPT Đồng Đậu - Vĩnh Phúc - Lần 1 - Năm 2019 - Có lời giải chi tiết