Dựa vào bảng số liệu Cơ cấu lao động phân theo khu...
Câu hỏi: Dựa vào bảng số liệu Cơ cấu lao động phân theo khu vực kinh tế của Ô-xtrây-li-a qua các năm (Đơn vị: %)
![Dựa vào bảng số liệu Cơ cấu lao động phân theo khu vực kinh tế của Ô-xtrây-li-a hình ảnh](data:image/png;base64,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)
trả lời câu hỏi:Nhận xét nào dưới đây là đúng?
A. Tỉ trọng lao động các khu vực ổn định qua các năm
B. Lao động tập trung chủ yếu ở khu vực III và có xu hướng tăng
C. Lao động tập trung chủ yếu ở khu vực II nhưng có xu hướng giảm
D. Lao động khu vực I có tỉ trọng thấp và không thay đổi
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm Địa 11 bài 12 (có đáp án): Ô-xtrây-li-a