Cho hình phẳng (H) giới hạn bởi đồ thị hà...
Câu hỏi: Cho hình phẳng (H) giới hạn bởi đồ thị hàm số \(y = \dfrac{{x - 1}}{{x + 2}}\) và hai đường thẳng \(y = 2,\,\,y = - x + 1\) (phần tô đậm trong hình vẽ). Tính diện tích S của hình phẳng (H).![](data:image/png;base64,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)
A \(S = 8 + 3\ln 3\)
B \(S = 8 - 3\ln 3\)
C \(S = 3\ln 3\)
D \(S = - 4 + 3\ln 3\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi HK2 môn Toán lớp 12 Sở GD và ĐT Đà Nẵng - Năm 2017 - 2018 (có lời giải chi tiết)