[" - -1CIRG "],[" ."tan x=sqrt(3)]

If tan A= 1/(sqrt(x(x^2+x+1))), tan B = sqrtx/(sqrt (x^2+ x+ 1)) and tan C = sqrt(x^(-3)+x^(-2)+x^(-1)) , prove that A+B=C.

General solution of (tan3x-1)/(tan3x+1)=sqrt(3) is

Solve tan x+tan 2x + sqrt3 tan x tan 2x= sqrt3

Solve for x : tan^(-1)(2+x)+tan^(-1)(2-x)=tan^(-1)2/3 , where x sqrt(3)

Solve the following trigonometric equation : tan^2 x- (1+sqrt3) tan x+sqrt3=0 .

y = tan ^ (- 1) [(3x-x ^ (3)) / (1-3x ^ (2))], - (1) / (sqrt (3))

If tan^(-1)(1+x)+tan^(-1)(1-x)=(pi)/(6), then prove that x^(2)=2sqrt(3).

Solve tan x+tan2x+sqrt(3)tan x tan2x=sqrt(3)

Solve tan^2 x-(1+sqrt3)tan x+sqrt3=0