优优班--学霸训练营 > 知识点挑题
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            • 1.
              已知函\(f(x)= \begin{cases} \overset{\log _{3}x,x > 0}{2^{x},x\leqslant 0}\end{cases}\),则\(f(f( \dfrac {1}{9}))=\) ______ .
            • 2.
              求值:
              \((I)(2 \dfrac {1}{4})^{ \frac {1}{2}}-(-9.6)^{0}-(3 \dfrac {3}{8})^{- \frac {2}{3}}+(1.5)^{-2}\);
              \((II)\) \(\lg 14-2\lg \dfrac {7}{3}+\lg 7-\lg 18\).
            • 3.
              计算:\(\log _{2}1+\log _{2}4=\) ______ .
            • 4.
              若\(2^{\log _{3}x}= \dfrac {1}{8}\),则\(x=\) ______ .
            • 5.
              若实数\(x\)满足\(\log _{2}x=2+\sin θ\),则\(|x+1|+|x-10|=(\)  \()\)
              A.\(2x-9\)
              B.\(9-2x\)
              C.\(11\)
              D.\(9\)
            • 6.
              已知\(14^{a}=7^{b}=4^{c}=2\),则\( \dfrac {1}{a}- \dfrac {1}{b}+ \dfrac {1}{c}=\) ______ .
            • 7.
              已知\(A\)为锐角,\(\lg (1+\cos A)=m\),\(\lg \dfrac {1}{1-\cos A}=n\),则\(\lg \sin A\)的值为\((\)  \()\)
              A.\(m+ \dfrac {1}{n}\)
              B.\(m-n\)
              C.\( \dfrac {1}{2}(m+ \dfrac {1}{n})\)
              D.\( \dfrac {1}{2}(m-n)\)
            • 8.
              已知函数\(f(x)= \begin{cases} \overset{\log _{2}x,x > 0}{2^{x},x\leqslant 0}\end{cases}\),若\(f(a)= \dfrac {1}{2}\),则实数\(a\)的值为\((\)  \()\)
              A.\(-1\)
              B.\( \sqrt {2}\)
              C.\(-1\)或\( \sqrt {2}\)
              D.\(1\)或\(- \sqrt {2}\)
            • 9.
              \(\log _{3}9=(\)  \()\)
              A.\(5\)
              B.\(2\)
              C.\(3\)
              D.\(4\)
            • 10.
              计算:\(e^{\ln 3}+\log _{ \sqrt {3}}9+(0.125)^{- \frac {2}{3}}=\) ______ .
            0/40

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