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            • 1. 计算:
              \((1){{(x-y)}^{2}}-(x-2y)(x+y)\);             

              \((2)(6{{x}^{4}}-8{{x}^{3}})\div (-2{{x}^{2}})\)

              \((3)\left| -2 \right|+{{(\dfrac{1}{3})}^{-1}}\times {{(\pi -2018)}^{0}}-\sqrt{9}+\sqrt{{{(-1)}^{4}}}\)        
              因式分解:

              \((4)6x{{y}^{2}}-9{{x}^{2}}y-{{y}^{3}}\)  

              解方程:
              \((5)\dfrac{2}{3x-1}-1=\dfrac{3}{6x-2}\)                       

              \((6)\dfrac{4}{{{y}^{2}}-1}+\dfrac{y+2}{1-y}=-1\)

            • 2.

              \((1){{\left( {-1} \right)}^{{2012}}}+{{\left( -\dfrac{1}{2} \right)}^{-2}}-{{\left( 3.14-\pi \right)}^{0}}\)     \((2){{\left( {-}{{a}^{3}} \right)}^{2}}\bullet {{a}^{3}}-{{\left( -{{a}^{3}} \right)}^{3}}\)

            • 3.

              化简求值:\({{(x-2y)}^{2}}-{{(x+2y)}^{2}}\),其中\(x=2,y=-\dfrac{1}{2}\)

            • 4.

              已知:\(m\),\(x\),\(y\)满足\({①|}x{-}5{|+|}m{|=}0\);\({②-}2a^{2}b^{y{+}1}\)与\(9a^{2}b^{3}\)是同类项 。

              \((1)\)求\(\ x{,}y{,}m\)的值。

              \((2)\)利用\((1)\)的值,求代数式:\(2x^{2}{-}6y^{2}{+}m({xy}{-}9y^{2}){-}(3x^{2}{-}3{xy}{+}7y^{2})\)的值.

            • 5.

              已知多项式\(A\)与\(B\),其中\(A=3{{x}^{3}}+6x-2\),\(B=-3{{x}^{2}}+4x-7\).

              \((1)\)求\(3A+B\);

              \((2)\)求\(A-2B\).

            • 6.

              计算:

              \((1)|1-\sqrt{2}|-\sqrt{8}+{{(\dfrac{1}{2})}^{-1}}\);             

              \((2)(\)\(x\)\(—1)^{2}—(\)\(x\)\(+1)(\)\(x\)\(—3)\).

            • 7.

              计算:

              \((1)-{{1}^{2016}}+{{\left( -\dfrac{1}{2} \right)}^{-2}}-{{\left( 3.14-\pi \right)}^{0}}\)       \((2){{(3{{a}^{2}})}^{3}}+2a\cdot {{(-2a)}^{5}}\)



              \((3)(\)\(a\)\(-\)\(b\)\()(3\)\(a\)\(+2\)\(b\)\()-4\)\(a\)\((\)\(a\)\(-2\)\(b\)\()\)                             \((4)(2a+b+c)(2a-b+c)\)  

            • 8.

              化简\((\)或求值\()\)

              \((1)3(x^{2}+xy)-2(-x^{2}+xy-5)\)  

              \((2)4(x^{2}-2xy)-[4x^{2}-2y+2(xy+y)]\)

              \((3).\)先化简,再求值:\(-a^{2}b+(3ab^{2}-a^{2}b)-2(2ab^{2}-a^{2}b)\),其中 \(a=-1\),\(b=-2\).

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