" i) "sec^(n)x

Evaluate: int sec^(n)x tan xdx

If n(ne 1) in N and I_(n) =int sec^(n)x dx then (n-1) I_(n)-(n-2)I_(n-2) =

What is int sec^(n)x tan xdx equal to ? Where 'c' is a constant of integration

If cos x + sec x = 2, then what is cos ^(n) x + sec ^(n) x equal to, where n is a positive integer ?

integrate of sec^(n) x tan x dx is equal to

Find the derivatives w.r.t. x : sec^(n)x

If I_(n) = int Sec^(n) x dx then I_(8) - (6)/(7) I_(6) =

Integrate the following w.r.t.x x: sec^(n)x. tanx

Statement-I: int sec^(n) " x dx " = (sec^(n-2) "x tanx")/(n -1) + (n -2)/(n -1) I_(n-2) Statement- II : int sec^(3) " xdx " = (sec x " " tanx )/(2) + (1)/(2) log | sec x - tan x | + k Which of the following is true ?

Examples: sec^(n)x tan xdx