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            • 1.

              \(\int_{_{0}}^{^{1}} (e^{x}+2x) d x\)等于\((\)  \()\) 

              A.\(e\)           
              B.\(e-1\)         
              C.\(1\)                
              D.\(e+1\)
            • 2.

              \({\int }_{-\frac{\pi }{2}}^{\frac{\pi }{2}}(1-\cos x)dx=({{}}_{{}}{{}}_{{}})\) 

              A.\(\pi \)
              B.\(2\)
              C.\(\pi +2\)
              D.\(\pi -2\)
            • 3.

              \(\int_{-1}^{1}{({{x}^{2}}+\sqrt{1-{{x}^{2}}}})dx=\)________________.

            • 4.

              若\(\int_{0}^{a}{2dx=2}\),则\(a=\)____

            • 5. 给出下列命题:
              \(①\)\(\left. \int \right.\rlap{_{b}}{^{a}}\)\(1dx=\)\(\left. \int \right.\rlap{_{a}}{^{b}}\)\(1dt=b-a(a,b\)为常数且\(a < b)\);
              \(②\)\(\left. \int \right.\rlap{^{0}}{_{-1}}\)\(x\)\({\,\!}^{2}\)\(dx=\)\(\left. \int \right.\rlap{_{0}}{^{1}}\)\(x\)\({\,\!}^{2}\)\(dx\);
              \(③\)曲线\(y=\sin x\),\(x∈[0,2π]\)与直线\(y=0\)围成的两个封闭区域的面积之和为\(2\).

              其中正确命题的个数为\((\)  \()\)

              A.\(0\)         
              B.\(1\)
              C.\(2\)            
              D.\(3\)
            • 6.

              由曲线\(xy=1\)与直线\(y=x\),\(y=3\)所围成的封闭图形面积为\((\)     \()\)

              A.\(2-{\ln }3\)
              B.\({\ln }3\)
              C.\(2\)
              D.\(4-{\ln }3\)
            • 7.

              平面直角坐标系中,在直线\(x=1\),\(y=1\)与坐标轴围成的正方形内任取一点,则此点落在曲线\(y=x^{2}\)下方区域的概率为  \((\)    \()\)

              A.\(\dfrac{{1}}{{3}}\)
              B.\(\dfrac{{2}}{{3}}\)
              C.\(\dfrac{{4}}{{9}}\)
              D.\(\dfrac{{5}}{{9}}\)
            • 8.

              \(\int_{-3}^{3}{{{x}^{3}}}dx=\)

              A.\(0\)                
              B.\(\dfrac{81}{4}\)
              C.\(\dfrac{81}{2}\)
              D.\(81\)
            • 9.

              已知\(n=\int _{1}^{{e}^{6}} \dfrac{1}{x}dx \),那么\((x- \dfrac{3}{x}{)}^{n} \)展开式中含\(x\)\({\,\!}^{2}\)项的系数为

              A.\(130\)                 
              B.\(135\)               
              C.\(121\)               
              D.\(139\)
            • 10.

              \(\int_{-2}^{2}{\left( \sqrt{4-{{x}^{2}}}-{{x}^{2017}} \right)dx} = \)______.

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