" (iii) "e^(sin x)+(tan x)^(x)

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

Let y=e^(x sin x^(3))+(tan x)^(x)*Fin dquad (dy)/(dx)

Find (dy)/(dx) , when y=e^(x sin x^(3))+(tan x)^(x)

If y =e ^(x sin (x ^(3)))+(tan x)^(x) then (dy)/(dx) may be equal to:

e ^ (x) sin x tan x + e ^ (x) sin x + e ^ (x) sin x sec ^ (2) x

lim_ (x rarr0) (e ^ (tan x) -e ^ (sin x)) / ((e ^ (2x) -1) (1-cos4x)) =

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)

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

int e^(x)sec e^(x)tan e^(x)dx

(2 sin x)/( sin 3x)+ (tan x)/(tan 3x)=