`(5)/(cot x)+(6)/(sec x)`

(i) cot x (ii) sec x

int(dx)/((cot x)/(2)*(cot x)/(3)*(cot x)/(6))

int(cot x tanx)/(sec^2 x-1)dx =

Which of the following pair(s) of function have same graphs? f(x)=(sec x)/(cos x)-(tan x)/(cot x),g(x)=(cos x)/(sec x)+(sin x)/(csc x)

int sqrt((csc x-cot x)/(csc x+cot x))*(sec x)/(sqrt(1+2sec x))dx

int (dx)/(tan x+ cot x+ sec x+ cosec x)

If Cot x = (5)/(12) , then Sin x + (1)/("Cot x") + Sec x = ?

(i) 4 cot x - 1/2 cos x + 2/cosx - 3/sin x + ( 6 cot x)/(cosecx) + 9 (ii) -5 tan x + 4 tan x cos x -3 cotx sec x + 2 sec x -13

Evaluate: (i) int(sec x tan x)/(3sec x+5)dx (ii) int(1-cot x)/(1+cot x)dx

(tan x)/(1-cot x)-(cot x)/(1-tan x)=(sec x cos(x+1))