" (ii) "sin x log(sec x+tan x)

log (sec 2x +tan 2 x)

Integrate : int sin x log (sec x+tan x)dx

int sin x log(sec x+tan x)dx=f(x)+x+c , then (f(x) =

Evaluate the integerals. int sec x log (sec x + tan x) dx on (0,(pi)/(2)).

int sec x log (sec x+ tan x)dx=

Integrate : int e^(x) [log(sec x+tan x)+sec x]dx

int_(0)^(pi//2) sec x log (sec x+tan x) dx is equal to

int_(0)^(pi//4) sec x log (sec x+tan x) dx is equal to

The smallest positive value of x (in radians ) satisfying the equation log_(cos x) ((sqrt(3))/(2) sin x) = 2 + log _(sec x) tan x)

The smallest positive value of x (in radians) satisfying the equation (log)_(cos x)((sqrt(3))/(2)sin x)=2-(log)_(sec x)(tan x) is (a) (pi)/(12) (b) (pi)/(6)(cc)(pi)/(4) (d) (pi)/(3)