Số phức thỏa mãn điều kiện vào thì có điểm biểu di...
Câu hỏi: Số phức thỏa mãn điều kiện vào thì có điểm biểu diễn ở phần gạch chéo?![](data:image/png;base64,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)
A. Số phức có phần thực nằm trong \(\left( { - 1;1} \right)\) và mô đun nhỏ hơn 2
B. Số phức có phần thực nằm trong \(\left[ { - 1;1} \right]\) và mô đun nhỏ hơn 2
C. Số phức có phần thực nằm trong \(\left[ { - 1;1} \right]\) và mô đun không vượt quá 2
D. Số phức có phần thực nằm trong \(\left( { - 1;1} \right)\) và mô đun không vượt quá 2
Câu hỏi trên thuộc đề trắc nghiệm
Trắc nghiệm Toán 12 Bài 1 Số phức