Solve `sec theta-1=(sqrt(2)-1) tan theta`.

Solve sec theta+1=(2+sqrt(3))tan theta0

IF cos theta ne 0, and sec theta-1=(sqrt2-1) tan theta then theta=

If ("sec" theta 1)- (sqrt(2)-1) "tan" theta, "then" theta =

If "sec"^(2) theta = sqrt(2) (1-"tan"^(2) theta), "then" theta=

If "sec"^(2) theta = sqrt(2) (1-"tan"^(2) theta), "then" theta=

Prove: (tan theta)/(sec theta-1)=(tan theta+sec theta+1)/(tan theta+sec theta-1)

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

Solve the following: sec theta +tan theta= sqrt3