sin x tan x-1=tan x-sin x

lim_ (x rarr0) (sin (tan x) -tan (sin x)) / (tan ^ (- 1) (sin ^ (- 1) x) -sin ^ (- 1) (tan ^ (- 1) x )) =

Solve sin x tan x -sin x+ tan x-1=0 for x in [0, 2pi] .

Solve sin x tan x -sin x+ tan x-1=0 for x in [0, 2pi] .

Solve sin x tan x -sin x+ tan x-1=0 for x in [0, 2pi] .

Solve sin x tan x-sin x + tan x-1 = 0

If f(x)=sin(tan x),g(x)=tan(sin x), then

lim_ (x rarr0) (sin x-tan x) / (tan ^ (- 1) x-sin ^ (- 1) x) =

The period of f(x)=sin x + tan (x/2) + sin (x/2^(2))+tan (x/2^(3))+ ------- + sin ((x)/(2^(n-1)))+tan((x)/(2^(n)))

Evaluate: lim_(x rarr0)(a^(tan x)-a^(sin x))/(tan x-sin x),a>0