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            • 1.

              已知函数\(f(x)=x+2\)的定义域为\([1,9]\),求函数\(y=[f(x)]^{2}+f(x^{2})\)的定义域及值域.

            • 2.
              已知\(f(x^{2}-1)\)定义域为\([0,3]\),则\(f(2x-1)\)的定义域为\((\)  \()\)
              A.\((0, \dfrac {9}{2})\)
              B.\([0, \dfrac {9}{2}]\)
              C.\((-∞, \dfrac {9}{2})\)
              D.\((-∞, \dfrac {9}{2}]\)
            • 3. 函数\(f(x)= \dfrac {1}{\log _{2}(3-x)}\)的定义域为 ______ .
            • 4. 若函数\(y= \sqrt {(2-a)x^{2}+2(2-a)x+4}\)的定义域为\(R\),则\(a\)的取值范围是 ______ .
            • 5.
              已知函数\(f(a)= \int _{ 0 }^{ a }\sin xdx,\)则\(f[f( \dfrac {π}{2})]=\) ______ .
            • 6.
              已知实数集\(R\),集合\(A=\{x|1 < x < 3\}\),集合\(B=\{x|y= \dfrac {1}{ \sqrt {x-2}}\}\),则\(A∩(∁_{R}B)=(\)  \()\)
              A.\(\{x|1 < x\leqslant 2\}\)
              B.\(\{x|1 < x < 3\}\)
              C.\(\{x|2\leqslant x < 3\}\)
              D.\(\{x|1 < x < 2\}\)
            • 7.

              设函数\(f(x)=\begin{cases}( \dfrac{1}{2}{)}^{x},x\geqslant 4 \\ f(x+1),x < 4\end{cases} \)则\(f(\log _{2}3)\)等于\((\)   \()\)

              A.\( \dfrac{1}{6} \)
              B.\( \dfrac{1}{12} \)
              C.\( \dfrac{1}{24} \)
              D.\( \dfrac{1}{48} \)
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