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            • 1.

              在三角形\(ABC\)中,若\(A\)为钝角,则\(\tan B\tan C\)的值为(    )

              A.大于\(0\)且小于\(1\)

              B.等于\(1\)

              C.大于\(1\)

              D.不能确定
            • 2.
              若点\(P(\sin 2018^{\circ},\cos 2018^{\circ})\),则\(P\)在\((\)  \()\)
              A.第一象限
              B.第二象限
              C.第三象限
              D.第四象限
            • 3.
              已知\(\sin (π+α)= \dfrac {4}{5}\),且\(α\)是第四象限角,则\(\cos (α-2π)\)的值是\((\)  \()\)
              A.\(- \dfrac {3}{5}\)
              B.\( \dfrac {3}{5}\)
              C.\(± \dfrac {3}{5}\)
              D.\( \dfrac {4}{5}\)
            • 4.
              是否存在\(α\)、\(β\),\(α∈(- \dfrac {π}{2}, \dfrac {π}{2})\),\(β∈(0,π)\)使等式\(\sin (3π-α)= \sqrt {2}\cos ( \dfrac {π}{2}-β)\),\( \sqrt {3}\cos (-α)=- \sqrt {2}\cos (π+β)\)同时成立?若存在,求出\(α\)、\(β\)的值;若不存在,请说明理由.
            • 5.
              已知\(\cos ( \dfrac {π}{2}-φ)= \dfrac { \sqrt {3}}{2}\),且\(|φ| < \dfrac {π}{2}\),则\(\tan φ=(\)  \()\)
              A.\(- \dfrac { \sqrt {3}}{3}\)
              B.\( \dfrac { \sqrt {3}}{3}\)
              C.\(- \sqrt {3}\)
              D.\( \sqrt {3}\)
            • 6.
              已知\(\sin ( \dfrac {π}{4}+α)= \dfrac { \sqrt {3}}{2}\),则\(\sin ( \dfrac {3π}{4}-α)\)值为 ______ .
            • 7.
              已知\(α∈( \dfrac {π}{2},π)\),\(\tan α=- \dfrac {3}{4}\),则\(\sin (α+π)\)等于\((\)  \()\)
              A.\( \dfrac {3}{5}\)
              B.\(- \dfrac {3}{5}\)
              C.\( \dfrac {4}{5}\)
              D.\(- \dfrac {4}{5}\)
            • 8.

              已知\(\alpha \in (\dfrac{\pi }{2},\pi )\),\(\sin \alpha =\dfrac{\sqrt{5}}{5}\).

              \((1)\)求\(\sin (\dfrac{\pi }{4}+\alpha )\)的值;

              \((2)\)求\(\cos (\dfrac{5\pi }{6}-2\alpha )\)的值

            • 9.

              设\(\tan α=3\),则\( \dfrac{\sin (α-π)+\cos (π-α)}{\sin ( \dfrac{π}{2}-α)+\cos ( \dfrac{π}{2}+α)} =\)                     

            • 10.

              在\(\vartriangle ABC\)中,点\(D\)在边\(AB\)上,\(CD\bot BC,\ AC=5\sqrt{3},\ \) \(CD=5,\ \) \(BD=2AD\),则\(AD\)的长为    

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