设2x-tan(x-y)=

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设2x-tan(x-y)=
设函数y=y(x)由方程lny=tan(xy)所确定,求dy

左右对x求导有y'/y=sec²(xy)(y+xy')整理有y'=y²/(cos(xy)-xy)所以dy=(y²/(cos(xy)-xy))dx

设tan[x+y]=5分之2,tan[y-4分之π,求]tan[x+4分之π的值]

题目不全已知tan(x+y)=2/5,tan(y-π/4)=1/4,求tan(x+π/4)的值解令a=x+y,b=x+π/4tan(x+π/4)=tan[(x+y)-(y-π/4)]=tan(a-b)

y=tan^2x+tanx+1的值域

tanx属于实数R设t=tanxy=t^2+t+1=(t+1/2)^2+3/4所以函数值域是[3/4,正无穷)tanx=1,(-TT/2,TT/2)和(0,2TT)X的值(-TT/2,TT/2)里,x

y=tan(ln根号下x^2-1)求导

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设y=In(sec X+tan X ),求y'

=(secX+tanX)'/(secX+tanX)=(secxtanx+sec²x)/(secX+tanX)=secx(tanx+secx)/(secX+tanX)=secx

tan(x+y)tan(x-y)=sin^2x-sin^2y/cos^2x-sin^2y 顺便问一下. tan,sin,

tan,正切;sin,正弦;cos,余弦tan(x+y)tan(x-y)=sin(x+y)/cos(x+y)*sin(x-y)/cos(x-y)=sin(x+y)sin(x-y)/[cos(x+y)c

函数的y=tan(2x-3)周期为

tanx函数的周期是π,所以y=tan(2x-3)的周期等于π除以2=π/2

在matlab里怎么求设x=-74°,y=-27°求sin(x^2+y^2)/(sqrt(tan abs(x+y))+p

先把角度转成弧度x=-74;y=-27;a=x*pi/180;b=y*pi/180;这样就可以直接在命令提示符下输入式子计算了sin(a^2+b^2)/(sqrt(tan(abs(a+b))+pi))

已知sin(2A+B)=3sinB,设tanA=x,tanB=y,记y=f(x).求证:tan(A+B)=2tanA;求

sin(2a+b)=3sinbsin[(a+b)+a]=3sin[(a+b)-a]sin(a+b)cosa+cos(a+b)sina=3[sin(a+b)cosa-cos(a+b)sina]sin(a

求导 y=ln(tan(x/2))

y'=1/(tan(x/2))*(tan(x/2))'=1/(tan(x/2))*(sec^2(x/2))*(x/2)'=1/(2sin(x/2)*cos(x/2))=1/sin(x)=csc(x)

已知sin(2α+β)=3sinβ,设tanα=x,tanβ=y,记y=f(x) (1)求证:tan(α+β)=2tan

sin(2α+β)=sin(2α)cosβ+cos(2α)sinβ=3sinβsin(2α)+cos(2α)tanβ=3tanβ[3-cos(2α)]tanβ=sin(2α)tanβ=sin(2α)/

请问 设y=y(x)有方程2x-tan(x-y)=∫上限x-y下限0 [sec(t)]^2d所确定,求d^2y/dx^2

2x-tan(x-y)=∫(0,x-y)[sec(t)]^2dt两边对x求导得:2-sec²(x-y)(1-y')=sec²(x-y)(1-y')sec²(x-y)(1-

设tan(180-x)=2,-90

由TAN(180-X)=2得tanx=-2,所以,-90

设Z=X+Y,其中X,Y满足X+2Y>=0,X-Y

(线性规划)由条件当X=Y=3时有最大值Z=6即得K=3再由X+2Y>=0很容易求得Z最小值-3

求函数y=tan^2(x)-2tan(x),X属于(-60,60)的值域

函数y=tan^2(x)-2tan(x),=(tanx-1)^2+1-60°

y′=y/x+tan[(y/x)^2]

设一个变量u=y/x,带入方程很好求解,解不出来再联系我哈

已知sin(2α+β)=3sinβ,设tanα=x,tanβ=y,记y=f(x),

(1)由sin(2α+β)=3sinβ,得sin[(α+β)+α]=3sin[(α+β)-α],sin(α+β)cosα+cos(α+β)sinα=3sin(α+β)cosα-3cos(α+β)sin

设y=(tan^2 x-csc^2 x )/(tan^2 x+cot^2 x -1) (a)证明y=1- 2/(tan^

1.y=(tan^2x-csc^2x)/(tan^2x+cot^2x-1)=(sin^2x/cos^2x-1/sin^2x)/(sin^2x/cos^2x+cos^2x/sin^2x-1)=(sin^