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            • 1. 已知全集\(u\)为一切实数,若集合\(A=\) ,集合\(B=\) ,则\((\) _________
            • 2.

              已知函数\(f\left(x\right)= \dfrac{1}{2}{x}^{2}-ax+\ln x\left(a∈R\right) \).

              \((1)\)若\(f\left(x\right) \)在定义域上不单调,求\(a\)的取值范围;

              \((2)\)设\(a < e+ \dfrac{1}{e} \),\(m\),\(n\)分别是\(f\left(x\right) \)的极大值和极小值,且\(S=m-n\),求\(S\)的取值范围.

            • 3.

              已知\(U=\{y/y=\log _{2}x,x > 0)\),\(P=\{y/y=\dfrac{1}{x},x > 2\}\),则\({{\complement }_{U}}P=(\)   \()\)

              A.\([\dfrac{1}{2},+\infty )\)
              B.\((0,\dfrac{1}{2})\)
              C.\((0,+∞)\)
              D.\((-\infty ,0]\cup [\dfrac{1}{2},+\infty )\)
            • 4.
              已知\(U=\{y|y=\log _{2}x,x > 0\}\),\(P=\{y|y= \dfrac {1}{x},x > 2\}\),则\(∁_{U}P=(\)  \()\)
              A.\([ \dfrac {1}{2},+∞)\)
              B.\((0, \dfrac {1}{2}]\)
              C.\((0,+∞)\)
              D.\((-∞,0]∪[ \dfrac {1}{2},+∞)\)
            • 5. 全集\(U=\{x| < 4\}\),合\(A=\{x|0 < \log 2x < 1\),则\(∁UA=\) \()\)
              A.\(\{x|1 < x\leqslant 2\}\)
              B.\(\{x|2\leqslant x < 3\}\)
              C.\(\{x|2 < x < 4\}\)
              D.\(\{x|2\leqslant x < 4\}\)
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