

[问答题] 设f(x),g(x)在[0,1]上的导数连续,且f(0)=0,f′(x)≥0,g′(x)≥0。证明:对任何a∈[O,1],有
设f(x)具有二阶连续导数,且f′(0)=0,limx→0f″(x)|x|=1,则( )设f(x)具有二阶连续导数,且f′(0)=0,limx→0f″(x)|
[单选题]设f(x)有连续的导数,f(x)=0,f′(0)≠0,F(x)=,且当x→0时F′(x)与xk是同阶无穷小,则k等于( ).A.1B.2C.3D.4
[单选题]设f(x)有连续的导数,f(x)=0,f′(0)≠0,F(x)=,且当x→0时F′(x)与xk是同阶无穷小,则k等于( ).A.1B.2C.3D.4
[单选题]设f(x)有连续的导数,f(x)=0,f′(0)≠0,F(x)=,且当x→0时F′(x)与xk是同阶无穷小,则k等于( ).A.1B.2C.3D.4
[单选题]设函数f(x)在点x=O的某邻域内具有连续的二阶导数,且f′(0)=f″(0)=0,则( ).A.B.C.D.
[单选题]设函数f(x)在点x=O的某邻域内具有连续的二阶导数,且f′(0)=f″(0)=0,则( ).A.B.C.D.
[单选题]设函数f(x)在点x=O的某邻域内具有连续的二阶导数,且f′(0)=f″(0)=0,则( ).A.B.C.D.
[单选题]设函数f(x)在点x=O的某邻域内具有连续的二阶导数,且f′(0)=f″(0)=0,则()A.点x=0为f(x)的零点B.点x=0为f(x)的极值点C
[单选题]设函数f(x)在点x=O的某邻域内具有连续的二阶导数,且f′(0)=f″(0)=0,则()A.点x=0为f(x)的零点B.点x=0为f(x)的极值点C