Phong trào Cần Vương chia thành mấy giai đoạn? Hãy...
Câu hỏi: Phong trào Cần Vương chia thành mấy giai đoạn? Hãy trình bày nội dung chính của từng giai đoạn đó bằng cách hoàn thiện bảng sau:![](data:image/png;base64,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)
Câu hỏi trên thuộc đề trắc nghiệm
- Bài tập tự luận chuyên đề 10 Phần 3 (Có lời giải chi tiết)