Khi nghiên cứu ở 4 loài sinh vật thuộc 1 chuỗi thứ...
Câu hỏi: Khi nghiên cứu ở 4 loài sinh vật thuộc 1 chuỗi thức ăn trong một quần xã, người ta thu được số liệu dưới đây:![](data:image/png;base64,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)
Theo lí thuyết, có bao nhiêu phát biểu sau đây đúng ?I. Loài 4 là thuộc dinh dưỡng cấp cao nhất. II. Chuỗi thức ăn trên có 4 bậc dinh dưỡng.III. Loài 1 thuộc bậc dinh dưỡng cấp 2. IV. Loài 2 thuộc sinh vật tiêu thụ bậc 3.
A 1
B 2
C 3
D 4
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Sinh - THPT Chuyên Lương Thế Vinh - Đồng Nai - lần 2- năm 2018 (có lời giải chi tiết)