2sin2x+sqrt(3)=0" and "sqrt(3)tan x+1=0" is given by."

tan^(2)x-sqrt(3)tan x=0

tan^(2)x -(1+sqrt(3))tanx + sqrt(3)=0

2sin^(2)x+sqrt(3)cos x+1=0

tan^(2)x-(1+sqrt(3))tan x+sqrt(3)<0

Solve the following trigonometric equations, (i) cot^(2)x+(3)/("sin"x)+3=0 (ii) "tan"^(2)x-(1+sqrt(3))"tan"x - sqrt(3)=0 (iii) 3"tan"^(2)x+2sqrt(3)"tan"x-3=0 (iv) "tan"((pi)/(4)+theta)+"tan"((pi)/(4)-theta)=4

If 4sin^(2)x-2 (1+sqrt(3))sin x + sqrt(3)=0 then theta =

if sin^(2)x+sqrt(3)cos x+1=0 then x=

x^2 - (sqrt 3 + 1) x + sqrt 3 = 0

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