y=(tan x)^(sin x)+(sin x)^(tan x)

Differentiate (tan x)^(sin x)+(sin x)^(tan x) with respect to X.

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

If y=(sin x)^(tan x), then (dy)/(dx)= (a) (sin x)^(tan x)(1+sec^(2)x log sin x)(b)tan x(sin x)^(tan x-1)cos x(c)(sin x)^(tan x)(d)sec^(2)x log sin x tan x(sin x)^(tan x-1)

If y= (tan x )^(sin x ) ,then (dy)/(dx)=

Prove that '(sin (x+y)) / (sin (x-y))=(tan x+tan y)/(tan x- ( tany ))'

If y =a cos (sin x) + b sin (sin x) then y _(2) + (tan x) y_(1)=

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

Prove that ,,(sin(x+y))/(sin(x-y))=(tan x+tan y)/(tan x-tan y)

Prove that: (sin(x+y))/(sin(x-y))=(tan x+tan y)/(tan x-tan y)