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tan(x^(2)+3)

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If 3 tan 2 x - 4 tan 3 x = tan ^(2) 3 x tan 2 x then x =

int(1+tan^(2)x)/(sqrt(tan^(2)x+3))

int x^(2)tan(x^(3))dx

tan^(2)x = 3"cosec"^(2)x-1

(d) / (dx) [((tan ^ (2) 2x-tan ^ (2) x) / (1-tan ^ (2) 2x tan ^ (2) x)) cot3x] =

The general solution of the equation tan x+tan(x+(pi)/(3))+tan(x+(2 pi)/(3))=3 is

tan x*tan(x+(pi)/(3))*tan(x+(2 pi)/(3))=sqrt(3)

Solve: tan^(2)x.tan^(2)3x.tan4x=tan^(2)x-tan^(2)3x+tan4x

Solve : tan^(2)x*tan^(2)3x*tan4x=tan^(2)x-tan^(2)3x+tan4x