cos(6x)=sin4x sin2x
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∫(1+cos^2x)/cos^2xdx=∫1/cos^2x+1dx=∫1/cos^2xdx+x=∫1d(tanx)+x=tanx+x+c
f(x)=(6cos^4x-5cos^2x+1)/(2cos^2x-1)=3cos^2x-1,2cos^2x-1≠0cos2x≠02x≠kπ+π/2,k∈Z解出x得定义域f(x)=3cos^2x-1=
f(x)可化为=1/2+根号3*sin(2x+pai/2)(2x+pai/2)=π/2时有最大值1/2+根号3=1/2+根号3*sin(2x+pai/3)然后(2x+pai/3)=pai/2然后sin
f(x)=[cos(派/6)]^2+sin(派/6)cos(派/6)=[(根号3)/2]^2+[(1/2)*(根号3)/2]=(3/4)+(根号3)/4=(3+根号3)/4.
1)f(x)=1+cos(2x+π/3)-(1+cos2x)/2=1/2-sin2x根号3/2最小值1/2-根号3/2最小正周期π2)c带入得sinC=根号3/2C=π/3A=π-B-C=2π/3-a
(cosx)^2-(sinx)^2=cos2x,变换加移项能的到你写的公式
cos(x+π/3)=sin[π/2-(x+π/3)]=sin(π/6-x)=-sin(x-π/6)所以y=sin(3x+π/3)cos(x-π/6)-cos(3x+π/3)sin(x-π/6)=si
f(x)=-√2sin(2x+π/4)+6sinxcosx-2cos²x+1=-√2(sin2xcosπ/4+cos2xsinπ/4)+3sin2x-2×(1+cos2x)/2+1=-√2(
不知道,sorry
∵cos(x-π/6)=-√3/3∴cosx+cos(x-π/3)=cosx+cosxcosπ/3+sinxsinπ/3=cosx+(1/2)cosx+(√3/2)sinx=(3/2)cosx+(√3
这个方程无解取区间[-π,π]-1
但是如何作变换呢?怎样才能反函数也成功换成的简单函数式?请回答的具体些!多谢!
f(pi/12)=sin(pi/3)-cos(pi/2)+(2(cos(pi/12))^2-1)+1==sqrt(3)/2-0+cos(pi/6)+1=sqrt(3)/2+1/2+1=3/2+sqrt
cos(5π/6+x)-sin^2(x-π/6)=cos〔π-(π/6-x)〕-〔1-cos^2(x-π/6)〕=-cos(π/6-x)-〔1-cos^2(x-π/6)〕=-cos(π/6-x)-〔1
(1)cos[(pi/3)-x]=cos[(pi/2-pi/6)-x]=cos[pi/2-(pi/6+x)]=sin[(pi/6+x)]=1/3(2)cos[(2pi/3)+x]=cos[(pi-pi
画一个单位园作两个角:一个:x,一个-x可以看出:cosx=OA/R //: 由余弦函数的定义而
解:⑴f(x)=-1/2+sin(π/6-2x)+cos(2x-π/3)+(cosx)^2=-1/2+sinπ/6cos2x-sin2xcosπ/6+cos2xcosπ/3+sin2xsinπ/3+(
1.两边求导得:y'=-sin(x-y)(1-y')解得y'=sin(x-y)/[sin(x-y)-1]2.y'=-e^-xy''=e^-xy'"=-e^-x3.y'"=(e^2x)'"(sinx)+