" (iii) "e^(sec x)

int _ (- 2) ^ (2) e ^ (sec x) tan (x sin x ^ (4)) cos ^ (2) 2x (1-x ^ (2)) ^ (- (3) / (2) ) 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

The value of int e^(sec x)*sec^(3)x(sin^(2)x+cos x+sin x+sin x cos x)dx

(i) int e^(x). "[log (sec x+tan x) + sec x dx " (ii) int (e^(-x)(cos x-sin x))/(cos^(2) x) dx

(i) int e^(x). "[log (sec x+tan x) + sec x dx " (ii) int (e^(-x)(cos x-sin x))/(cos^(2) x) dx

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

Find the derivate of y = e^(sec x) .

Evaluate: int e^(x)sec x(1+tan x)dx