f(x,y)=sin根x4 y2

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f(x,y)=sin根x4 y2
函数f(x)=sin(3x+y)是偶函数,求y的值

函数f(x)=sin(3x+y)是偶函数,则f(-x)=sin(-3x+y)=f(x)=sin(3x+y)由正弦函数的性质sin(π-x)=sinx及周期性可得(-3x+y)+(3x+y)=π+2kπ

三角函数最值问题已知x,y,z为实数,求:f(x,y,z)=[sin(x-y)]^2+[sin(y-z)]^2+[sin

sin^2(x-y)+sin^2(y-z)+sin^2(z-x)=[1-cos2(x-y)+1-cos2(y-z)+1-cos2(z-x)]/2=3/2-[(cos2xcos2y+sin2xsin2y

设f(x)可导,求y=f(sin^2x)+f(cos^2x)的导数

y'=f'(sin²x)*(sin²x)'+f'(cos²x)*(cos²x)'=f'(sin²x)*(2sinxcos)+f'(cos²x

设f(x)可导,求dy/dx y=sin f(x²)

dy/dx=2xf'(x²))cosf(x²)再问:没有过程吗?再答:复合函数求导法则

求y=f(sin x^2)+f(cos x^2)的导数

y'=f'(sinx^2)*cosx^2*2x-f'(cosx^2)*sinx^2*2x

如果f'(x)=sin x^2 ,y=f(2x/x-1),求dy/dx

dy/dx=y'=f'[2x/(x-1)]*[[2x/(x-1)]'=sin[2x/(x-1)]²*-2/(x-1)²=-2sin[2x/(x-1)]²/(x-1)

设函数f(x,y)=sin(x+y),那么f(0,xy)=( )

设函数f(x,y)=sin(x+y),那么f(0,xy)=(sinxy)应该是sin0+sinsy=0+sinxy=sinxy再问:limsinxy\2x=()补充x→0,y→3另外一道题

设f(x)为可导函数,y=sin{f[sinf(x)]} dy/dx=

dy/dx=cos{f[sinf(x)]}*{f[sinf(x)]}'=cos{f[sinf(x)]}*f‘[sinf(x)]*[sinf(x)]’=cos{f[sinf(x)]}*f‘[sinf(x

三角函数难题!设x∈[0,pi] ,y∈[0,1],试求函数f(x,y)=(2y-1)sin(x)+(1-y)sin((

这道题你先看sinx必然大于等于零吧,sin((1-y)x)也必然大于等于零的吧?整个函数都是大于等于0的吧?那么你只要找到可以让函数取到零的x和y就可以得到最小值0那么试着凑一下,y=1,x=pai

f(x)=sin(x+y)+cos(x-y),y属于(0,π),若f(x)为偶函数,则y=?

f(x)=sinxcosy+cosxsiny+cosxcosy+sinxsiny=sinx(cosy+siny)+cosx(siny+cosy)=(sinx+cosx)(siny+cosy)f(-x)

已知f(x)=sin

(根号2+根号6)÷4再问:如何做的??????????谢谢

化简求值 (2xy)2(x2-y2)-(-3xy)3+9x2y4-9x4y2,其中x=-1,y=1

x=-1,y=1xy=-1(2xy)2(x2-y2)-(-3xy)3+9x2y4-9x4y2=4(xy)2(x2-y2)-(-3xy)3-9(xy)2(x2-y2)=-5(xy)2(x2-y2)+27

已知x2+y2-4x-10y+29=0求x2y2+2x3y2+x4y2的值

由x²+y²-4x-10y+29=0得(x-2)²+(y-5)²=0所以x=2y=5所以x²y²+2x^3*y²+x^4*y&su

函数y=f(sin^2(x)),f'(X)=g(x),则dy/dx=?

y'=f'(sin^2x)*(sin^2x)'=g(sin^2x)*2sinxcosx

设函数 f(x)=sin(2x+y),(-π

f(x)=sin2(x+y/2)由于sin2x对称轴为π/4+kπ/2;故x+y/2=π/4+kπ/2x=π/4+kπ/2-y/2;将x=x=π/8代入,得y=π/4+kπ,根据y的范围可知:y=-3

设y=f(e^sin^22x),其中fx可导.求y

若看不清楚,可点击放大.

设f(x)可导,求y=f(x^2)、y=f(sin^2x)+f(cos^2x)的导数

y'=f'(sin(2x))*(sin(2x))'+(sin(f(2x)))'*f'(2x)=f'(sin(2x))*2*cos(2x)+cos(f(2

y=f(sin^2x)+f(cos^2x)求导

再问:谢谢了写的清楚明白

matlab中为什么有的算式中要加点号例如 f=@(x,y)x.^2.*y+sin(x).*cos(y)

这是矩阵运算,表示对矩阵里的每个元素分别对应按公式计算.如果x、y不是矩阵就不需要加点了.