A.\(\dfrac{{48 + 25\sqrt 3 }}{{11}}\)B.\(\dfrac{{8 - 5\sqrt 3 }}{{11}}\)C.\(\dfrac{{8 - \sqrt 3 }}{{11}}\)D.\(\dfrac{{48 - 25\sqrt 3 }}{{11}}\)
A.\(\dfrac{\pi }{3}\)B.\(\dfrac{\pi }{4}\)C.\(\dfrac{\pi }{6}\)D.\(\dfrac{\pi }{2}\)
A.\(\dfrac{5}{4}\)B.\(\dfrac{3}{4}\)C.\(\dfrac{5}{8}\)D.\(\dfrac{3}{8}\)
A.\(\dfrac{1}{2}{\sin ^2}a\)B.\( - \dfrac{1}{2}{\cos ^2}a\)C.\( - \dfrac{1}{2}{\sin ^2}a\)D.\(\dfrac{1}{2}{\cos ^2}a\)
A.\(0\)B.\(1\)C.\(2\)D.\(3\)
A.\( - \sin \alpha \)B.\( - \cos \alpha \)C.\(\cos \alpha \)D.\(\sin \alpha \)
A.\(m < \dfrac{{1 - \sqrt {21} }}{2}\)B.\(m < \dfrac{{1 - \sqrt {21} }}{2}\) hoặc \(m > \dfrac{{1 + \sqrt {21} }}{2}\)C.\(m > \dfrac{{1 + \sqrt {21} }}{2}\)D.\(\dfrac{{1 - \sqrt {21} }}{2} < m < \dfrac{{1 + \sqrt {21} }}{2}\)
A.2028B.2020C.2019D.2018
A.\(\sin \left( {x + y} \right) = \sin x + \sin y\)B.\(\sin \left( {x + y} \right) = \sin x.\cos y + \cos x.\sin y\)C.\(\cos \left( {x - y} \right) = \sin x.\cos y - \cos x.\sin y\)D.\(\sin \left( {x - y} \right) = \cos x.\cos y - \sin x.\sin y\)
A.\(\cos \left( {x + y} \right) = \cos x.\cos y - \sin x.\sin y\)B.\(\cos \left( {x + y} \right) = \cos x.\cos y + \sin x.\sin y\)C.\(\cos \left( {x + y} \right) = \cos x.\sin y + \sin x.\cos y\)D.\(\cos \left( {x + y} \right) = \cos x.\sin y - \sin x.\cos y\)
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