tan theta+sec theta=sqrt(3)

Solve the following trigonometric equation : tan theta+ sec theta= sqrt3 .

tan theta+sec theta=sqrt3

Solve : tan theta + sec theta = sqrt3.

If tan theta + tan 2theta + sqrt(3) tan theta tan 2theta = sqrt(3) then theta =

If : tan theta - sqrt(2) cdot "sec" theta = sqrt(3) , then : theta =

If tan theta-sqrt(2)sec theta=sqrt(3) then find the general solution of theta

intsecx/(sqrt(sin(2x+theta)+sin theta))dx(AA x,theta in(0,(pi)/(2))) (A) sqrt(3(tan x sec theta+tan theta sec theta))+c (B) sqrt(2(tan x sec theta+tan theta sec theta))+c (C) sqrt(5(tan x sec theta-tan theta sec theta))+c (D) sqrt((tan x sec theta-tan theta sec theta))+c

If "sec" theta "tan" theta =sqrt(2),"then" theta=