设函数?(x)=sin(x2)+e-2x,则?ˊ(x)等于().
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举一反三
- 设函数f(x)=sin(x2)+e-2x,则f’(x)等于( ); A: cos(x2)+2e-2x B: 2xcos(x2)-2e-2x C: -2xcos(x2)-e-2x D: 2xcos(x2)+e-2x
- 设函数y=x,则y′=() A: 1 B: x C: x2/2 D: x2
- 设\(z = \int_ { { x^2}}^y { { e^t}\sin t} dt\),则\({z_{xx}=}\) A: \(2{e^ { { x^2}}}\left[ {\left( {1 + 2{x^2}} \right)\sin {x^2} + 2{x^2}\cos {x^2}} \right]\) B: \( - 2{e^ { { x^2}}}\left[ {\left( {1 + 2{x^2}} \right)\sin {x^2} - 2{x^2}\cos {x^2}} \right]\) C: \( - 2{e^ { { x^2}}}\left[ {\left( {1 + 2{x^2}} \right)\sin {x^2} + 2{x^2}\cos {x^2}} \right]\) D: \( - 2{e^ { { x^2}}}\left[ {\left( {1 + 2{x^2}} \right)\cos {x^2} + 2{x^2}\sin {x^2}} \right]\)
- 设P={x|x2—4x+3<0},Q={x|x(x-1)>2},则P∩Q等于() A: {x B: x>3} C: {x D: -1 E: {x F: 2 G: {x H: 1
- 函数\(y = { { \sin x} \over x}\)的导数为( ). A: \( { { x\cos x - \sin x} \over { { x^2}}}\) B: \( { { x\cos x + \sin x} \over { { x^2}}}\) C: \( { { x\sin x - \cos x} \over { { x^2}}}\) D: \( { { x\sin x + \cos x} \over { { x^2}}}\)