优优班--学霸训练营 > 知识点挑题
全部资源
          排序:
          最新 浏览

          50条信息

            • 1.
              下列说法正确的是\((\)  \()\)
              A.函数\(y=\sin (2x+ \dfrac {π}{3})\)在区间\((- \dfrac {π}{3}, \dfrac {π}{6})\)内单调递增
              B.函数\(y=\cos ^{4}x\)的最小正周期为\(2π\)
              C.函数\(y=\cos (x+ \dfrac {π}{3})\)的图象是关于点\(( \dfrac {π}{6},0)\)成中心对称的图形
              D.函数\(y=\tan (x+ \dfrac {π}{3})\)的图象是关于直线\(x= \dfrac {π}{6}\)成轴对称的图形
            • 2.
              若\(\sin α= \dfrac {1}{5}\),则\(\cos 2α=(\)  \()\)
              A.\( \dfrac {23}{25}\)
              B.\(- \dfrac {2}{25}\)
              C.\(- \dfrac {23}{25}\)
              D.\( \dfrac {2}{25}\)
            • 3.
              已知\(a=\cos ^{2} \dfrac {π}{6}-\sin ^{2} \dfrac {π}{6}\),\(b=\sin 1\),\(c= \dfrac {\tan 30 ^{\circ} }{1-\tan ^{2}30 ^\circ }\),则\(a\),\(b\),\(c\)的大小关系是\((\)  \()\)
              A.\(a < b < c\)
              B.\(a > b > c\)
              C.\(c > a > b\)
              D.\(a < c < b\)
            • 4.
              在\(\triangle ABC\)中,\(a=4\),\(b=5\),\(c=6\),则\( \dfrac {\sin 2A}{\sin C}=\) ______ .
            • 5.
              已知\(\sin \dfrac {θ}{2}+\cos \dfrac {θ}{2}= \dfrac {2 \sqrt {3}}{3}\),那么\(\sin θ\)的值为 ______ ,\(\cos 2θ\)的值为 ______ .
            • 6.
              若角\(α\)的终边经过点\(P(1,-2)\),则\(\tan 2α\)的值为 ______ .
            • 7.
              计算\(1-2\sin ^{2}22.5^{\circ}\)的结果等于\((\)  \()\)
              A.\( \dfrac {1}{2}\)
              B.\( \dfrac { \sqrt {2}}{2}\)
              C.\( \dfrac { \sqrt {3}}{3}\)
              D.\( \dfrac { \sqrt {3}}{2}\)
            • 8.
              已知函数\(f(x)=\cos (2x+ \dfrac {π}{3})+\sin ^{2}x\),则\(f(x)\)最小正周期为 ______ .
            • 9.
              已知函数\(f(x)= \sqrt {2}\cos (x- \dfrac {π}{12})\),\(x∈R\).
              \((\)Ⅰ\()\)求\(f(- \dfrac {π}{6})\)的值; 
              \((\)Ⅱ\()\)若\(\cos θ= \dfrac {3}{5}\),\(θ∈( \dfrac {3π}{2},2π)\),求\(f(2θ+ \dfrac {π}{3}).\)
            • 10.
              已知\(\sin ( \dfrac {π}{6}+α)= \dfrac {1}{3}\),则\(\cos ( \dfrac {2π}{3}-2α)=\) ______
            0/40

            进入组卷