设f可导,y=sin{f[sin(x)]}且f(0)=0,求y'(0)
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设f可导,y=sin{f[sin(x)]}且f(0)=0,求y''(0)设f可导,y=sin{f[sin(x)]}且f(0)=0,求y''(0)设f可导,y=sin{f[sin(x)]}且f(0)=0,求
设f可导,y=sin{f[sin(x)]}且f(0)=0,求y'(0)
设f可导,y=sin{f[sin(x)]}且f(0)=0,求y'(0)
设f可导,y=sin{f[sin(x)]}且f(0)=0,求y'(0)
y’=sin{f[sin(x)]}’
=cos{f【sin(x)]}*f ' [sin(x)]*cosx
则y‘(0)=cos{f【sin(0)]}*f ' [sin(0)]*cos0
又f ' [sin(0)]=f ’ (0)=0
所以y‘(0)=0
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我能再问你道题吗,设f(x)可导,求y=f(sin^2x)+sinf^2(x) 的导数怎么求呀,谢啦,