Nhỏ từ từ đến dư dung dịch Ba(OH)2 vào...
Câu hỏi: Nhỏ từ từ đến dư dung dịch Ba(OH)2 vào dung dịch gồm Al2(SO4)3 và AlCl3. Sự phụ thuộc của khối lượng kết tủa ( y gam) vào số mol Ba(OH) 2 ( x mol) được biểu diễn bằng đồ thị bên, khối lượng kết tủa cực đại là m gam. Giá trị của m là![](data:image/png;base64,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)
A 11,67.
B 8,55.
C 6,99.
D 10,11.
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi chính thức THPT QG môn Hóa năm 2018 - Mã đề 210 (Có lời giải chi tiết)