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            • 1.
              把\( \dfrac {1}{x-2}\),\( \dfrac {1}{(x-2)(x+3)}\),\( \dfrac {2}{(x+3)^{2}}\)通分过程中,不正确的是\((\)  \()\)
              A.最简公分母是\((x-2)(x+3)^{2}\)
              B.\( \dfrac {1}{x-2}= \dfrac {(x+3)^{2}}{(x-2)(x+3)^{2}}\)
              C.\( \dfrac {1}{(x-2)(x+3)}= \dfrac {x+3}{(x-2)(x+3)^{2}}\)
              D.\( \dfrac {2}{(x+3)^{2}}= \dfrac {2x-2}{(x-2)(x+3)^{2}}\)
            • 2.
              \((1)\) 

              分式\(\dfrac{5}{4{{x}^{2}}y{{z}^{3}}}\)和\(\dfrac{7}{6{{x}^{5}}{{y}^{2}}}\)的最简公分母是_________.

              \((2)\) 等腰三角形中有两条边长分别是\(3\)和\(7\),则这个三角形的周长是_________.
              \((3)\) 对于分式\( \dfrac {x^{2}-9}{x+3}\),当\(x \)______ 时,分式无意义;当\(x \)______ 时,分式的值为\(0\).
              \((4)\) 已知:在 \(□\)\(ABCD\)中,对角线\(AC\)、\(BD\)相交于点\(O\),过点\(O\)的直线\(EF\)分别交\(AD\)于\(E\)、\(BC\)于\(F\),\(S_{\triangle AOE}=3\),\(S_{\triangle BOF}=5\),则 \(□\)\(ABCD\)的面积是_________.

              \((5)\) 如图,将\(\triangle ABC\)绕点\(C\)按顺时针方向旋转至\(\triangle A′B′C\),使点\(A′\)落在\(BC\)的延长线上\(.\)已知\(∠A=27^{\circ}\),\(∠B=40^{\circ}\),则\(∠ACB′= \)______度.

              \((6)\) 如图,已知正方形\(ABCD\)的边长为\(3\),\(E\)、\(F\)分别是\(AB\)、\(BC\)边上的点,且\(∠EDF=45^{\circ}\),将\(\triangle DAE\)绕点\(D\)逆时针旋转\(90^{\circ}\),得到\(\triangle DCM.\)若\(AE=1\),则\(FM\)的长为______.

            • 3.

              先化简,再求值:\((\dfrac{n^{2}}{n{-}m}{-}m{-}n){÷}m^{2}\),其中\(m{-}n{=}\sqrt{2}\)

            • 4.
              分式\(- \dfrac {1}{6x^{2}y}\)和\( \dfrac {1}{2xyz}\)最简公分母是 ______ .
            • 5.
              约分:\( \dfrac {1-a^{2}}{a^{2}+2a+1}\).
            • 6.
              分式\( \dfrac {2}{x^{2}-3x}\)与\( \dfrac {4x}{x^{2}-9}\)的最简公分母是 ______ .
            • 7.
              分式\(- \dfrac {5}{6x^{2}y}\)和\( \dfrac {3}{4xyz}\)的最简公分母为\((\)  \()\)
              A.\(12x^{2}yz\)
              B.\(12xyz\)
              C.\(24x^{2}yz\)
              D.\(24xyz\)
            • 8.

              分式\(\dfrac{1}{2{{x}^{3}}},\dfrac{1}{6{{x}^{2}}y}\)的最简公分母是    

            • 9.

              \(\dfrac{1}{{{x}^{2}}{-}6x+9}\),\(\dfrac{2}{9{-}{{x}^{2}}}\)的最简公分母是.

            • 10. 若\( \dfrac {x+6}{x^{2}-4}= \dfrac {A}{x+2}+ \dfrac {B}{x-2}\)成立,则\(A=\)____________;\(B=\)____________.
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