Cho hình phẳng \(\left( H \right)\) giới hạn bởi P...
Câu hỏi: Cho hình phẳng \(\left( H \right)\) giới hạn bởi Parabol \(y = \dfrac{{{x^2}}}{{12}}\) và đường cong có phương trình \(y = \sqrt {4 - \dfrac{{{x^2}}}{4}} \) (hình vẽ). Diện tích của hình phẳng \(\left( H \right)\) bằng![](data:image/jpeg;base64,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)
A \(\dfrac{{2\left( {4\pi + \sqrt 3 } \right)}}{3}.\)
B \(\dfrac{{4\pi + \sqrt 3 }}{6}.\)
C \(\dfrac{{4\sqrt 3 + \pi }}{6}.\)
D \(\dfrac{{4\pi + \sqrt 3 }}{3}.\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi thử THPT QG môn Toán năm 2019 - Thầy Chí - Đề số 5