Đường thẳng \(OA\) trong hình vẽ bên là đồ thị của...
Câu hỏi: Đường thẳng \(OA\) trong hình vẽ bên là đồ thị của hàm số \(y = ax\).a) Hãy xác định hệ số \(a\) ?b) Trên đồ thị, đánh dấu điểm \(M\) có hoành độ bằng \(3\), điểm \(N\) có tung độ bằng \(0,5\) . Viết tọa độ của điểm \(M\), điểm \(N\).![](data:image/png;base64,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)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi học kì 1 - Toán 7 Tp Thái Bình - Năm học 2016 - 2017 - Có lời giải chi tiết.