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            • 1. 函数\(y= \sqrt{\sin x- \dfrac{ \sqrt{3}}{2}}\)的定义域为________.
            • 2.

              \(MP\),\(OM\),\(AT\)分别为\(θ(\)\( < θ < \)\()\)的正弦线、余弦线、正切线,则一定有(    )

              A.\(MP < OM < AT\)   
              B.\(OM < MP < AT\)   
              C.\(AT < 0M < MP\)   
              D.\(OM < AT < MP\)
            • 3.

              若\(- \dfrac{3π}{4} < α < - \dfrac{π}{2}\),从单位圆中的三角函数线观察\(\sin α\),\(\cos α\),\(\tan α\)的大小是\((\)  \()\)

              A.\(\sin α < \tan α < \cos α\)                                           
              B.\(\cos α < \sin α < \tan α\)

              C.\(\sin α < \cos α < \tan α\)                                           
              D.\(\tan α < \sin α < \cos α\)
            • 4.

              设\(a=\sin 2\),\(b=\cos 2\),\(c=\tan 2\),则\(a\),\(b\),\(c\)的大小关系是(    )

              A.\(a < b < c\)            
              B.\(c < b < a\)          
              C.\(b < a < c\)
              D.\(b < c < a\)
            • 5.

              若\(α∈\left( \left. 0, \dfrac{π}{2} \right. \right)\),则\(\tan α > \sin α.(\)  \()\)

              A.正确
              B.错误
            • 6.
              在\(x∈[0,2π]\)上满足\(\cos x\leqslant \dfrac {1}{2}\)的\(x\)的取值范围是\((\)  \()\)
              A.\([0, \dfrac {π}{3}]\)
              B.\([ \dfrac {π}{3}, \dfrac {5π}{3}]\)
              C.\([ \dfrac {π}{3}, \dfrac {2π}{3}]\)
              D.\([ \dfrac {5π}{3},π]\)
            • 7. 在直角坐标系中,若\(α\)与\(β\)的终边关于\(y\)轴对称,则下列各式成立的是\((\)  \()\)
              A.\(\sin α=\sin β\)
              B.\(\cos α=\cos β\)
              C.\(\tan α=\tan β\)
              D.以上都不对
            • 8.

              \(\sin x{ < }\dfrac{\sqrt{2}}{2}\)的\(x\)取值范围为______

            • 9.

              已知点\(P(\tan \alpha ,\cos \alpha )\)在第三象限,则角\(\alpha \)在 \((\)   \()\)

              A.第一象限     
              B.第二象限    
              C.第三象限    
              D.第四象限
            • 10.

              已知函数\(f(x)=\sqrt{3}\cos (2x-\dfrac{\pi }{3})-2\sin x\cos x\).

              \((I)\)求\(f\)\((\)\(x\)\()\)的最小正周期;

              \((II)\)求证:当\(x\in [-\dfrac{\pi }{4},\dfrac{\pi }{4}]\)时,\(f\left( x \right)\geqslant -\dfrac{1}{2}\).

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