" (ii) "(sec x)/(sec x+tan x)

Evalute the following integrals int (sec x)/((sec x +tan x )^(n)) dx

Evaluate the integerals. int (sec x)/((sec x + tan x)^(2))dx on I sub R \\{(2 n +1) (pi)/(2): n in Z}.

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

int(sec x)/(ln(sec x+tan x))

Given f(x)=(1)/(secx - tan x) , prove that f'(x)= sec x (sec x +tan x)

Evaluate int(sec x /(sec x + tan x))dx

Evaluate: int(sec x)/(sec x+tan x)dx

If int e^(sec x)(sec x tan x f(x)+(sec x tan x + sec^(2) x))dx = e^(sec x)f(x) + C , then a possible choice of f(x) is

If int e^(sec x)(sec x tan x f(x)+(sec x tan x + sec^(2) x))dx = e^(sec x)f(x) + C , then a possible choice of f(x) is

If int e^(sec x)(sec x tan x f(x)+(sec x tan x + sec^(2) x))dx = e^(sec x)f(x) + C , then a possible choice of f(x) is